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//Fluid Systems - By Shiv Kumar //Chapter 16- Hydraulic Power and Its Transmissions //Example 16.2 //To Determine the Flow Rate and the Minimum Diameter of Pipe. clc clear //Given Data:- P=1000; //Power Transmitted, kW eta=85/100; //Efficiency l=500; //Length of the Pipe, m H=150; //Head of Water at Inlet, m f=0.006; //Data Required:- rho=1000; //Density of Water, Kg/m^3 g=9.81; //Acceleration due to gravity, m/s^2 //Computations:- hf=H*(1-eta); //m Q=P*10^3/(rho*g*(H-hf)); //m^3/s d=(64*f*l*Q^2/(2*g*%pi^2*hf))^(1/5); //m //Results:- printf("The Required Flow Rate, Q=%.4f m^3/s\n",Q) printf("The Minimum Diameter, d=%.4f m\n",d) //The answer vary due to round off error
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//Engineering and Chemical Thermodynamics //Example 7.10 //Page no :343 clear ; clc ; //Given gama_a_inf = 0.88 ; gama_b_inf = 0.86 ; R = 8.314 ; T = 39.33 + 273 ; A_1 = R * T * log(gama_a_inf) ; A_2 = R * T * log(gama_b_inf) ; A = (A_1 + A_2) / 2 ; disp(" Example: 7.10 Page no : 343") ; printf("\n The average value of two-suffix Margules parameter A = %g J/mol",A);
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//Variable declaration k=2. //device parameter Vt=-1. //threshold voltage(V) Vdd=-12. //drain voltage(V) R1=300. //resistance(kohms) R2=100. //resistance(kohms) //Calculations //Part a Vgs=-2 //gate to source voltage(V) Vgg=(R2*Vdd)/(R1+R2) //gate voltage(V) Id=k*((Vgs-Vt)**2) //drain current(mA) Rs=(Vgs-Vgg)/Id //source resistance(k ohms) as Id=Is,Kvl in GS loop Is=Id //Part b Vds=-4 //drain to source voltage(V) Rd=(-Vdd+Vds-(Is*Rs))/Id //applying kvl in DS loop //Part c Vt=-1.5 //threshold voltage(V) Vgg=-1.5 //gate voltage using Id formula R2new=(Vgg*R1)/(Vdd-Vgg) //new resistance(k ohms) //Results printf ("a)source resistance is %.1f kohm",Rs) printf ("b)drain resistance is %.1f kohm",Rd) printf ("c)R2new is %.2f kohm",R2new)
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// Display mode mode(0); // Display warning for floating point exception ieee(1); t = ((1/16:1/8:1)'*2)*%pi; x = sin(t); y = cos(t); // fill(x,y,''r'') // axis square plot(t,x); //
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//Exam:15.2 clc; clear; close; U=1200;//electron mobility in cm2/Volt-sec e=1.6*10^(-19);//charge on the electron in C n=10^13;//concentration of phosphorus sigma=U*e*n;//conductivity of crystal in mho/cm p_i=1/sigma;//resistivity of silicon wafer if all donor atom are active disp(p_i,'resistivity of silicon wafer if all donor atom are active(in ohm-cm)=');
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//chapter-8,Example8_11,pg 500 n=20//(Vs/Is) Is=5//n=(Vs/Is) Vs=100//n=(Vs/Is) N=0.25//resistance to reactance ratio Bur=15//burden of CT=15VA (rating) V=(Bur/Is)//voltage rating B=atan(N)//cos(B)-> power factor B=B*(180/%pi)//conversion into degree IL=0.13//iron loss I=(Bur/Vs)//current rating I1=(IL/I) Im=1.3//magnetizing current Rac=0.23//actual value R=n+((I1*cos(B)+Im*sin(B))/Is)//calculated value theta=((Im*cos(B)-I1*sin(B))/Vs)//phase angle nerr=-(Rac/R)*100//ratio error printf("ratio error\n") printf("nerr=%.4f \n",nerr) printf("phase angle \n") printf("theta=%.4f ",theta)
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clc clear //Page number 504 //Input data dt=250;//The temperature gradient of an insulated copper rod in degree centigrade per metre x=0.05;//The distance between the two points in m K=384;//The thermal conductivity of copper in W.m^-1.K^-1 A=1;//The surface area of the copper rod in m^2 t=1;//The given time in seconds //Calculations T=dt*x;//The temperature difference in degree centigrade Q=K*A*(dt)*t;//The amount of heat crossed per unit area per sec in J/s //Output printf('(1)The difference in temperature between two points seperated by 0.05m is %3.1f degree centigrade \n (2)The amount of heat crossing per second per unit area normal to the rod is %3.2g J/s ',T,Q)
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clc; clear all; er=12;//relative dielectric constant of material N=5e28;//no of atoms e0=8.85e-12;//permittivity of vacume xe=e0*(er-1)/N;//polarisability of element disp('F m^2',xe,'polarisability of element is:')
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[0/1.0] a^3 + b^3 - c^3 - d^3 a0 b0 c0 d0: a_0^3+b_0^3-c_0^3-d_0^3; success 0 {a=0, b=0, c=0, d=0} - trivial SOLUTION a1 b0 c0 d0: 1+6*a_0+12*a_0^2+8*a_0^3+8*b_0^3-8*c_0^3-8*d_0^3; failure constant=1, vgcd=2 ? a0 b1 c0 d0: 1+8*a_0^3+6*b_0+12*b_0^2+8*b_0^3-8*c_0^3-8*d_0^3; failure constant=1, vgcd=2 ? a1 b1 c0 d0: 1+3*a_0+6*a_0^2+4*a_0^3+3*b_0+6*b_0^2+4*b_0^3-4*c_0^3-4*d_0^3; ...> [1] a0 b0 c1 d0: -1+8*a_0^3+8*b_0^3-6*c_0-12*c_0^2-8*c_0^3-8*d_0^3; failure constant=-1, vgcd=2 ? a1 b0 c1 d0: 3*a_0+6*a_0^2+4*a_0^3+4*b_0^3-3*c_0-6*c_0^2-4*c_0^3-4*d_0^3; success 0 {a=1, b=0, c=1, d=0} - trivial SOLUTION a0 b1 c1 d0: 4*a_0^3+3*b_0+6*b_0^2+4*b_0^3-3*c_0-6*c_0^2-4*c_0^3-4*d_0^3; success 0 {a=0, b=1, c=1, d=0} - trivial SOLUTION a1 b1 c1 d0: 1+6*a_0+12*a_0^2+8*a_0^3+6*b_0+12*b_0^2+8*b_0^3-6*c_0-12*c_0^2-8*c_0^3-8*d_0^3; failure constant=1, vgcd=2 ? a0 b0 c0 d1: -1+8*a_0^3+8*b_0^3-8*c_0^3-6*d_0-12*d_0^2-8*d_0^3; failure constant=-1, vgcd=2 ? a1 b0 c0 d1: 3*a_0+6*a_0^2+4*a_0^3+4*b_0^3-4*c_0^3-3*d_0-6*d_0^2-4*d_0^3; success 0 {a=1, b=0, c=0, d=1} - trivial SOLUTION a0 b1 c0 d1: 4*a_0^3+3*b_0+6*b_0^2+4*b_0^3-4*c_0^3-3*d_0-6*d_0^2-4*d_0^3; success 0 {a=0, b=1, c=0, d=1} - trivial SOLUTION a1 b1 c0 d1: 1+6*a_0+12*a_0^2+8*a_0^3+6*b_0+12*b_0^2+8*b_0^3-8*c_0^3-6*d_0-12*d_0^2-8*d_0^3; failure constant=1, vgcd=2 ? a0 b0 c1 d1: -1+4*a_0^3+4*b_0^3-3*c_0-6*c_0^2-4*c_0^3-3*d_0-6*d_0^2-4*d_0^3; ...> [2] a1 b0 c1 d1: -1+6*a_0+12*a_0^2+8*a_0^3+8*b_0^3-6*c_0-12*c_0^2-8*c_0^3-6*d_0-12*d_0^2-8*d_0^3; failure constant=-1, vgcd=2 ? a0 b1 c1 d1: -1+8*a_0^3+6*b_0+12*b_0^2+8*b_0^3-6*c_0-12*c_0^2-8*c_0^3-6*d_0-12*d_0^2-8*d_0^3; failure constant=-1, vgcd=2 ? a1 b1 c1 d1: 3*a_0+6*a_0^2+4*a_0^3+3*b_0+6*b_0^2+4*b_0^3-3*c_0-6*c_0^2-4*c_0^3-3*d_0-6*d_0^2-4*d_0^3; success 0 {a=1, b=1, c=1, d=1} - SOLUTION ...> [3]
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<?xml version="1.0" encoding="UTF-8" standalone="yes"?> <!DOCTYPE AUTOTEST> <AutoTest version="2.0.0" wavetype="5"> <Pulse>Pulse 4</Pulse> <Title>Test Pulse 4</Title> <Organization>MG ROVER</Organization> <Standard>MG RES 62.21.627 2004</Standard> <Item>Test pulse 4</Item> <system> <PowerSystem>0</PowerSystem> <Ua>12</Ua> </system> <wave> <Us value="7"/> <Ua value="5.5"/> <Period value="3.3"/> <T9 value="3"/> <Ri index="0" text="0.02"/> <T7 value="40"/> <T8 value="50"/> <T10 value="5"/> <T11 value="100"/> <Count value="10"/> </wave> </AutoTest>
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clc; v=200; // rated voltage of shunt motor i=22; // rated current of dc shunt motor n1=1000; // speed at which motor is running rf=100; // field resistance ra=0.1; // armature resistance n2=800; // reduced speed at which motor is to run iF=v/rf; // field current ia=i-iF; // armature current disp('case a'); // load torque is independent of speed Ea1=v-ia*ra; // counter EMF at 1000 rpm rg=(v-ia*ra-(n2*Ea1)/n1)/ia; printf('Additional resistance inserted in armature circuit is %f ohms\n',rg); printf('Loss in additional resistance is %f W\n',ia^2*rg); disp('case b'); // load torque is directly proportional to speed ia2=(n2/n1)*ia; // armature current at 800 rpm rg=(v-ia2*ra-(n2*Ea1)/n1)/ia2; printf('Additional resistance inserted in armature circuit is %f ohms\n',rg); printf('Loss in additional resistance is %f W\n',ia2^2*rg); disp('case c'); // load torque varies as the square of speed ia2=(n2/n1)^2*ia; // armature current at 800 rpm rg=(v-ia2*ra-(n2*Ea1)/n1)/ia2; printf('Additional resistance inserted in armature circuit is %f ohms\n',rg); printf('Loss in additional resistance is %f W\n',ia2^2*rg); disp('case d'); // load torque varies as the cube of speed ia2=(n2/n1)^3*ia; // armature current at 800 rpm rg=(v-ia2*ra-(n2*Ea1)/n1)/ia2; printf('Additional resistance inserted in armature circuit is %f ohms\n',rg); printf('Loss in additional resistance is %f W\n',ia2^2*rg);
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Draw_bending.sci
function [theta] = Draw_bending(p,L0,h0,Ey,InitAngle,fp,End_Ang,End_N,InitNum) // Ouput variables initialisation (not found in input variables) theta=[]; //------------------------ calculate bending angal theta -------------------------% Init = InitAngle;//第一个生长单元离Z轴的角度 h=ceil(fp(p)*h0); theta=zeros(1,L0); I = (%pi*((1/2)^4))/4; K = sqrt(0.35./(Ey(:,1)*I)); dx = 1;//每个单元的长度 at = 0.1744;// accuracy angle for the bending angle=10 if Init>0 then x = K(p,1)*h*sqrt(abs(cos(Init))); //abs is added in case multiple initial angles. 2006/05/08. QR, MZ w= sin(Init)*(1-cos(x))/(cos(Init)*cos(x)); // matlab can do cos(Init) <0! if (K(p,1)*h*sqrt(abs(cos(Init)))*2/%pi >0.8 | abs(w)> .80 | w < 0 ) then // .80 = 45*%pi/180 a = 0; b = %pi -Init; while ( b -a > at ) w = (a+b)/2; tt = 0; s = 0; x = 1; //I_H(i,p); while (tt < w & x ~= 0) dt = dx*sqrt(2)* K(p,1) * sqrt((abs(cos(Init+tt)-cos(Init+w)))); tt = tt + dt; x = x + dx; end; if x < h then a = w; else b = w; end; end; w = (a+b)/2; end; //计算最后一个生长单元离Z轴的角度W else w = 0; //Init<0 end; //%%%%%%%%%%%%%%%%%%%%%%%%%%% calculate total bending angal W %%%%%%%%%%%%%%%%%%%%% //L0: last G.U. //Lf: force point //Le: ending point tt = 0; te = End_Ang;//the angle of last G.U. if h0>0 then Le = ceil(End_N*L0/h0); //number of ending up cycle else Le = 0; end; Lf = ceil(fp(p)*L0); theta(1,1) = Init; if L0<=Le then // ending point do not function if L0>1 then dt =(te-Init)/(L0-1); for j = 2:L0 ; // theta(j)=Init+dt*(j-1); if tt<w then tt = tt+ K(p,1)*sqrt(2*(cos(tt+Init)-cos(w+Init)))*dx; end; theta(j)=Init+tt; //每个生长单元离Z轴的角度 end; end; else // ending point do influence Lb=L0-Le; //left of ending point if Lf<Lb then //force point in the left part //part 1-Lf for j = 2:Lf-1 ; if tt<w then tt = tt+ K(p,1)*sqrt(2*(cos(tt+Init)-cos(w+Init)))*dx; end; theta(j) = Init+tt; //每个生长单元离Z轴的角度 end; //part Lf-Lb for j = Lf:Lb; if tt+Init>0 then tt = tt- K(p,1)*sqrt(2*(abs(cos(tt+Init)-cos(w+Init))))*dx; end; theta(j) =Init+tt; end; //part Lb-L0 if Le>0 then dt = (te-theta(Lb))/Le; else dt = 0; end; for j = Lb+1:L0; theta(j)=theta(j-1)+dt; end; else // %force point in the right part of ending point //part 1:Lb for j = 2:Lb; if tt<w then tt = tt+ K(p,1)*sqrt(2*(cos(tt+Init)-cos(w+Init)))*dx; end; theta(j)=Init+tt; //每个生长单元离Z轴的角度 end; //part Lb+1:L0 if Le>0 then dt=(te-theta(Lb))/Le; else dt = 0; end; for j = Lb+1:L0 ; if j==1 then theta(j)=Init; else theta(j)=theta(j-1)+dt; end; end; end; end; // if initial angle is only one, make the initial angle 0 if InitNum==1 then theta(:) = theta(:)-Init; end; //------------------------ calculate bending angal theta -------------------------% endfunction
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ex_7_9.sce
//Example 7.9: Time taken and current clc; clear; close; //given data : V=3000;// line voltage in volts W=200;// weight of train in tonnes D=0.9;// diameter in m G=(30/1000)*100;//percentage gradient r=50;// in N/tonne gama=4;// gear ratio Vm=50;//in km/h eta=0.9;// gearing efficiency We=1.10*W;// in tonne T=4*6000;// in N-m eta_m=85/100;// efficiency of motor Ft=(eta*T*2*gama)/D; A=(98.1*W*G)+(W*r); B=Ft-A; alfa=B/(277.8*We);// tractive effect required in N t=Vm/alfa; disp(t,"Time taken ,t(sec) = ") Po=(Ft*Vm)/3600;// in kw Pi=Po/eta_m; It=(Pi*1000)/V;// in A I=It/4 disp(I,"Current drawn per motor,I(A) = ")
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//volume of mass os gas at const. temp. varies inversly as pressure on it clear clc close //v=volume //T=absolute temperature //P=pressure mprintf("\n v=k*T/P \n")
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// Example 5.16: Io clc, clear bta=100; VBE=0.7; // in volts // From Fig. 5.30 // Writing KVL for the indicated loop I_ref=(10-VBE)/10; // in mili-amperes Io=bta*I_ref/(2*(1+bta)); // in mili-amperes disp(Io,"Io (mA) =");
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Meditate for 5 minutes.sce
Name=Meditate for 5 minutes PlayerCharacters=Meditator BotCharacters=bot.bot IsChallenge=true Timelimit=300.0 PlayerProfile=Meditator AddedBots=bot.bot PlayerMaxLives=0 BotMaxLives=0 PlayerTeam=1 BotTeams=0 MapName=boxer1spnobounds.map MapScale=6.0 BlockProjectilePredictors=false BlockCheats=true InvinciblePlayer=false InvincibleBots=false Timescale=1.0 BlockHealthbars=false TimeRefilledByKill=0.0 ScoreToWin=0.0 ScorePerDamage=0.0 ScorePerKill=0.0 ScorePerMidairDirect=0.0 ScorePerAnyDirect=0.0 ScorePerTime=0.0 ScoreLossPerDamageTaken=0.0 ScoreLossPerDeath=0.0 ScoreLossPerMidairDirected=0.0 ScoreLossPerAnyDirected=0.0 ScoreMultAccuracy=false ScoreMultDamageEfficiency=false ScoreMultKillEfficiency=false GameTag= WeaponHeroTag= DifficultyTag=1 AuthorsTag=blally BlockHitMarkers=false BlockHitSounds=false BlockMissSounds=true BlockFCT=false Description=Do nothing. Just relax. Put this in your playlist to remind yourself to meditate for the next 5 minutes before moving on. GameVersion=2.0.1.2 ScorePerDistance=0.0 MBSEnable=false MBSTime1=0.02 MBSTime2=0.04 MBSTime3=2.0 MBSTime1Mult=0.03 MBSTime2Mult=0.28 MBSTime3Mult=0.33 MBSFBInstead=false MBSRequireEnemyAlive=false LockFOVRange=false LockedFOVMin=60.0 LockedFOVMax=120.0 LockedFOVScale=Clamped Horizontal [Aim Profile] Name=Default MinReactionTime=0.3 MaxReactionTime=0.4 MinSelfMovementCorrectionTime=0.001 MaxSelfMovementCorrectionTime=0.05 FlickFOV=30.0 FlickSpeed=1.5 FlickError=15.0 TrackSpeed=3.5 TrackError=3.5 MaxTurnAngleFromPadCenter=75.0 MinRecenterTime=0.3 MaxRecenterTime=0.5 OptimalAimFOV=30.0 OuterAimPenalty=1.0 MaxError=40.0 ShootFOV=15.0 VerticalAimOffset=0.0 MaxTolerableSpread=5.0 MinTolerableSpread=1.0 TolerableSpreadDist=2000.0 MaxSpreadDistFactor=3.0 AimingStyle=Original ScanSpeedMultiplier=1.0 MaxSeekPitch=30.0 MaxSeekYaw=30.0 AimingSpeed=5.0 MinShootDelay=0.3 MaxShootDelay=0.6 [Bot Profile] Name=bot DodgeProfileNames= DodgeProfileWeights= DodgeProfileMaxChangeTime=5.0 DodgeProfileMinChangeTime=1.0 WeaponProfileWeights=1.0;1.0;1.0;1.0;1.0;1.0;1.0;1.0 AimingProfileNames=Default;Default;Default;Default;Default;Default;Default;Default WeaponSwitchTime=3.0 UseWeapons=true CharacterProfile=Hidden SeeThroughWalls=false NoDodging=true NoAiming=true AbilityUseTimer=0.1 UseAbilityFrequency=1.0 UseAbilityFreqMinTime=0.3 UseAbilityFreqMaxTime=0.6 ShowLaser=false LaserRGB=X=0.810 Y=0.200 Z=0.000 LaserAlpha=1.0 [Character Profile] Name=Meditator MaxHealth=100.0 WeaponProfileNames=;;;;;;; MinRespawnDelay=0.1 MaxRespawnDelay=0.1 StepUpHeight=75.0 CrouchHeightModifier=0.5 CrouchAnimationSpeed=1.0 CameraOffset=X=0.000 Y=0.000 Z=0.000 HeadshotOnly=false DamageKnockbackFactor=8.0 MovementType=Base MaxSpeed=0.0 MaxCrouchSpeed=500.0 Acceleration=0.0 AirAcceleration=16000.0 Friction=8.0 BrakingFrictionFactor=2.0 JumpVelocity=800.0 Gravity=0.0 AirControl=0.25 CanCrouch=true CanPogoJump=false CanCrouchInAir=false CanJumpFromCrouch=false EnemyBodyColor=X=0.478 Y=0.000 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LeanAngle=0.0 LeanDisplacement=0.0 AirJumpExtraControl=0.0 ForwardSpeedBias=1.0 HealthRegainedonkill=0.0 HealthRegenPerSec=0.0 HealthRegenDelay=0.0 JumpSpeedPenaltyDuration=0.0 JumpSpeedPenaltyPercent=0.25 ThirdPersonCamera=false TPSArmLength=300.0 TPSOffset=X=0.000 Y=150.000 Z=150.000 BrakingDeceleration=2048.0 VerticalSpawnOffset=0.0 TerminalVelocity=0.0 CharacterModel=None CharacterSkin=Default SpawnXOffset=0.0 SpawnYOffset=0.0 InvertBlockedSpawn=false ViewBobTime=0.0 ViewBobAngleAdjustment=0.0 ViewBobCameraZOffset=0.0 ViewBobAffectsShots=false IsFlyer=false FlightObeysPitch=false FlightVelocityUp=800.0 FlightVelocityDown=800.0 [Character Profile] Name=Hidden MaxHealth=100.0 WeaponProfileNames=;;;;;;; MinRespawnDelay=1.0 MaxRespawnDelay=5.0 StepUpHeight=75.0 CrouchHeightModifier=0.5 CrouchAnimationSpeed=1.0 CameraOffset=X=0.000 Y=0.000 Z=0.000 HeadshotOnly=false DamageKnockbackFactor=8.0 MovementType=Base MaxSpeed=1000.0 MaxCrouchSpeed=500.0 Acceleration=16000.0 AirAcceleration=16000.0 Friction=8.0 BrakingFrictionFactor=2.0 JumpVelocity=800.0 Gravity=3.0 AirControl=0.25 CanCrouch=true CanPogoJump=false CanCrouchInAir=false CanJumpFromCrouch=false EnemyBodyColor=X=0.478 Y=0.000 Z=1.000 EnemyHeadColor=X=255.000 Y=255.000 Z=255.000 TeamBodyColor=X=1.000 Y=0.560 Z=0.000 TeamHeadColor=X=255.000 Y=255.000 Z=255.000 BlockSelfDamage=false InvinciblePlayer=false InvincibleBots=false BlockTeamDamage=false AirJumpCount=0 AirJumpVelocity=800.0 MainBBType=Cylindrical MainBBHeight=230.0 MainBBRadius=55.0 MainBBHasHead=true MainBBHeadRadius=45.0 MainBBHeadOffset=0.0 MainBBHide=true ProjBBType=Cylindrical ProjBBHeight=230.0 ProjBBRadius=55.0 ProjBBHasHead=true ProjBBHeadRadius=45.0 ProjBBHeadOffset=0.0 ProjBBHide=true HasJetpack=false JetpackActivationDelay=0.2 JetpackFullFuelTime=4.0 JetpackFuelIncPerSec=1.0 JetpackFuelRegensInAir=false JetpackThrust=6000.0 JetpackMaxZVelocity=400.0 JetpackAirControlWithThrust=0.25 AbilityProfileNames=;;; HideWeapon=false 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clc clear //input data T1=300;//The temperature maintained on one sphere (black body radiator) in K T2=200;//The temperature maintained on another sphere (black body radiator) in K s=5.672*10^-8;//Stefans constant in M.K.S units //Calculations R=s*(T1^4-T2^4);//The net rate of energy transfer between the two spheres in watts/m^2 //output printf('The net rate of energy transfer between the two spheres is R = %3.2f watts/m^2',R)
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clear; clc; V_s=400; V_m=sqrt(2)*V_s; V_f=2*V_m/%pi; a1=acosd(-V_f*%pi/(2*V_m)); printf("delay angle of field converter=%.0f deg",a1); r_f=200; I_f=V_f/r_f; T_e=85; K_a=.8; I_a=T_e/(I_f*K_a); n_m=1200; w_m=2*%pi*n_m/60; r_a=.1; I_a=50; V_t=-K_a*I_f*w_m+I_a*r_a; a=acosd(V_t*%pi/(2*V_m)); printf("\nfiring angle delay of armature converter=%.3f deg",a); printf("\npower fed back to ac supply=%.0f W",-V_t*I_a);
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// Exa 3.1 clc; clear; close; // Given data Co= 20;// in pF Vr= 5;// in V V_T= 26;// in mV V_T= V_T*10^-3;// in V C_T= Co/(1+(Vr/V_T));// in pF disp(C_T,"The transition capacitance of diode in pF")
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function block=lpfota_c(block,flag) if flag ==1 r = 1:block.ipar(1) block.outptr(1)(r)=block.x(r) elseif flag==0 kap= 0.7; C = 5e-9; Ut = 0.256; j = 1:block.ipar(1) block.xd(j)=(block.rpar(j)/C).*tanh((kap*(block.inptr(1)(j)-block.x(j)))/(2*Ut)) end endfunction
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// Example 10.8 // Calculation of the Stokes signal power at the fiber output // Page no 480 clc; clear; close; //Given data p1=20; // Input power pump ps=-10; // Input Stokes’s signal power alpha=0.08; L=2; // Length of fiber alpha1=0.046; A=40*10^-12; // Effective area of fiber g=1*10^-13; // Raman coefficient of the fiber // The Stokes signal power at the fiber output p1=10^(p1/10); ps=10^(ps/10); Le=(1-exp(-alpha*L))/alpha; s=(g*p1*Le)/A; d=alpha1*L; pd=ps*%e^(-d+s); // Displaying results in the command window printf("\n The Stokes signal power at the fiber output = %0.15f mW ",pd);
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//Example 3_12 clc; clear; close; format('v',6); //given data : V=230;//V f=50;//Hz R=5;//ohm L=30;//mH XL=2*%pi*f*L*10^-3;//ohm Z=R+%i*XL;//ohm I=V/Z;//A Imag=abs(I);//A disp(Imag,"Magnitude of current(A) : "); fi=atand(imag(I),real(I));//degree format('v',5); pf=cosd(fi);//Power Factor disp(pf,"Power Factor(lagging)"); P=V*Imag*cosd(fi);//W disp(P,"Power Consumed(W) : " ); //Answer is not accurate in the book.
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Idon=0.01; Vgson=10; Vgsth=1.5; k=Idon/(Vgson-Vgsth)^2; Vdd=10; R2=1000000; R1=1000000; Vg=Vdd*(R2/(R1+R2)); Id=k*((Vg-Vgsth)^2); disp('mA',Id*1000,"Id=")//The answers vary due to round off error
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// Example 7-27-1 // Design of Lag compensator with Bode plots clear; clc; xdel(winsid()); //close all windows mode(0); // please edit the path // cd "/<your code directory>/"; // exec("shmargins.sci"); s = %s/2/%pi; G = 1 / (s * (s + 1) * (0.5*s + 1)); Kv = 5; K = Kv / horner(s * G,0) GK = syslin('c',K * G); [gm, gcrw, pm, pcrw] = shmargins(GK); // required specification is pm = 40 degrees wc = 0.5; // new gain crossover freq. beta = 10 z = 0.1 // z = 1 / T is chosen one octave less p = z / beta Kc = K / beta disp(Kc * (%s + z)/(%s + p),'Gc = '); Gc = Kc * (s + z)/(s + p); GGc = syslin('c',Gc * G); scf(); shmargins(GGc);
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//This Matlab script is used to compute mean and standard deviation of data //Clears all previous variables stored clear //Clears screen clc //Executing the mymean function that computes the mean of a given data exec mymean.sci; //Executing the mystdev function that computes the standard deviation of a given data exec mystdev.sci; //Data for which the mean and standard-deviation is required x = [1 2 5]; //Calling the mymean function. It takes data (a vector) as the input argument and returns mean of the data as output mean_of_x = mymean(x); disp(mean_of_x,'Mean of x'); //Calling the mystdev function. It takes data (a vector) and its mean as the input argument //It returns standard deviation of the data as output stddev_of_x = mystdev(x,mean_of_x); disp(stddev_of_x,'Standard deviation of x');
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clc // Given that A= 60*7.5 // Cross sectional area in cm^2 v=0.05 // Withdrawal rate in m/sec t = 0.0125 // Thickness in m thetaF= 1500 // Temperature of mould face in degree centigrate thetaP = 1550 // thetaO = 20 // Initial temperature of mould in Degree centigrate L= 268e3 // Latent heat of molten metal in J/Kg Dm = 7680 // Density of molten metal in Kg/m^3 Cs = 0.67e+3 //Specific heat of molten metal in J/Kg-K Cm = 0.755e3 //Specific heat of mould in J/Kg-K Ks = 76 // Conductivity of molten metal in W/m-K hF = 1420 // Heat transfer coefficient at the casting-mould interface in W/m^2-°C Dtheta = 10 // Maximum temperature of cooling water in ° C // Sample Problem 8 on page no. 77 printf("\n # PROBLEM 2.8 # \n") L_ = L+Cm*(thetaP-thetaF) x=L_ / (Cs*(thetaF-thetaO)) y= hF*t/Ks printf(" L_/(Cs(thetaF-thetaO))=%f,\n hF*t/Ks=%f",x,y) z=0.11 // Where z=hF^2 * lm / (v*Ks*Dm*Cs) lm= (z*v*Ks*Dm*Cs)/(hF^2) Z=0.28 // Where Z=Q/(lm*(thetaF-thetaO)*sqrt(lm*v*Dm*Cs*Ks)) Q = Z*lm*(thetaF-thetaO)*sqrt(lm*v*Dm*Cs*Ks) m = Q / (4.2e3*Dtheta) printf("\n The mould length = %f meter,\n The cooling water requirement = %f Kg/sec", lm,m) // Answer for The cooling water requirement in the book is given as 5.05 Kg/sec, Which is wrong.
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//Chapter-1,Example1_4_11,pg 1-37 D_4=0.4 //diameter of 4th dark ring D_12=0.7 //diameter of 12th dark ring const=D_4^2/(4*4) //assume (R*wavelength = const) for 4th dark ring D_20=sqrt(4*20*const) //For 20th dark ring printf('\nDiameter of 20th dark ring is D20 = %.3f cm\n',D_20)
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clc n = 20 // number of samples A = 1.342 A1 = 1.596 A2 = 0.577 d2 = 2.326 d3 = 0.864 D1 = 0 D2 = 4.918 D3 = 0 D4 = 2.115 // number of defectives x1 = 3290 x2 = 3180 x3 = 3350 x4 = 3470 x5 = 3080 x6 = 3240 x7 = 3260 x8 = 3310 x9 = 3640 x10 = 4110 x11 = 3220 x12 = 3590 x13 = 4270 x14 = 4040 x15 = 3580 x16 = 3500 x17 = 3570 x18 = 3560 x19 = 2740 x20 = 3200 r1 = 560 r2 = 410 r3 = 200 r4 = 300 r5 = 90 r6 = 650 r7 = 890 r8 = 410 r9 = 1120 r10 = 520 r11 = 580 r12 = 670 r13 = 480 r14 = 250 r15 = 170 r16 = 670 r17 = 440 r18 = 660 r19 = 560 r20 = 590 x = x1+x2+x3+x4+x5+x6+x7+x8+x9+x10+x11+x12+x13+x14+x15+x16+x17+x18+x19+x20 r = r1+r2+r3+r4+r5+r6+r7+r8+r9+r10+r11+r12+r13+r14+r15+r16+r17+r18+r19+r20 Xavg = x/n Ravg = r/n // for X chart ucl1 = Xavg + A2*Ravg lcl1 = Xavg - A2*Ravg // for R chart ucl2 = D4*Ravg lcl2 = D3*Ravg // Revised control limits n1 = 15 n2 = 19 X = (x - (x5+x10+x13+x14+x19))/n1 R = (r - (r9))/n2 // for X chart ucl3 = X + A2*R lcl3 = X - A2*R // for R chart ucl4 = D4*R lcl4 = D3*R printf("\n Preliminary control limits \n For X charts \n UCL = %0.2f \n LCL = %0.2f\n For R charts \n UCl = %0.3f \n LCL = %0.3f \n Revised control limits \n For X chart \n UCL = %0.3f \n LCL = %0.3f\n For R charts \n UCl = %0.3f \n LCL = %0.3f" , ucl1,lcl1,ucl2,lcl2,ucl3,ucl3,ucl4,lcl4) // 'Answers vary due to round off error'
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//Example 6_1 page no:229 clc phase_angle=30//phase angle in degree Vm=100//maximum voltage Veff=100/sqrt(2) Ieff=15/sqrt(2) Pav=Veff*Ieff*cosd(phase_angle) disp(Pav,"Average Power is(in watts)")
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linkutilization= read("linkUtilization.txt",-1,2); time = linkutilization(:,$-1); linkutilization = linkutilization(:,$); plot2d(time,linkutilization);
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function new_image = roifill(image, mask_orig, varargin) [ lhs, rhs ] = argn(0) if rhs < 2 then error(msprintf("Too less input arguments")) elseif rhs > 3 then error(msprintf("Too many input arguments")) end image_list = mattolist(image) select rhs case 2 out = opencv_roifill(image_list, mask_orig) case 3 out = opencv_roifill(image_list, mask_orig, varargin(1)) end sz = size(out) for i=1 : sz new_image(:, :, i) = out(i) end endfunction
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//Problem 14.12: The current in an a.c. circuit at any time t seconds is given by: i = 120 sin(100*pit+0.36) amperes. Find: (a) the peak value, the periodic time, the frequency and phase angle relative to 120sin 100pit (b) the value of the current when t = 0 (c) the value of the current when t = 8 ms (d) the time when the current first reaches 60 A, and (e) the time when the current is first a maximum //initializing the variables: Imax = 120; // in Amperes w = 100*%pi; // in rad/sec phi = 0.36; // in rad t1 = 0; // in secs t2 = 0.008; // in secs i = 60; // in amperes //calculation: //for a sine wave f = w/(2*%pi) T = 1/f phid = phi*180/%pi i0 = Imax*sin((w*t1) + phi) i8 = Imax*sin((w*t2)+phi) ti = (asin(i/Imax) - phi)/w tm1 = (asin(Imax/Imax) - phi)/w printf("\n\n Result \n\n") printf("\n (a)Peak value = %.0f A, Periodic time T = %.2f sec, Frequency, f = %.0f Hz Phase angle = %.1f°", Imax, T, f, phid) printf("\n (b) When t = 0, i = %.1f A",i0) printf("\n (c)When t = 8 ms = %.1f A", i8) printf("\n (d)When i is 60 A, then time t = %.2E s",ti) printf("\n (e)When the current is a maximum, time, t = %.2E s",tm1)
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clc clear P1=1; P2=5.5; T1=27+273; Pa=1.01325; Ta=17+273; C=0.06; n=1.3; Ev=[(P1*Ta)/(Pa*T1)]*[1+C-(C*((P2/P1)^(1/n)))]; printf('Volumetric Efficiency: %3.0f Percent',Ev*100); printf('\n');
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9_13.sce
x1 = 1; x2 = 0.8; // at 0.2MPa vg = 0.8857; v1 = vg; hg = 2706.7; h1 = hg; m1 = 5 ; V1 = m1*v1; // at 0.5MPa m2 = 10; hf = 640.23; hfg = 2108.5 vf = 0.001093; vfg = 0.3749; v2 = vf+(x2*vfg); V2 = m2*v2; // Vm = V1+V2; m = m1+m2; vm = Vm/m; u1 = h1; h2 = hf+(x2*hfg); u2 = h2; m3 = m; h3 = ((m1*u1)+(m2*u2))/m3; u3 = h3; v3 = vm; // From mollier diagram x3 = 0.870; p3 = 3.5; s3 = 6.29; s1 = 7.1271; sf = 1.8607; sfg = 4.9606; s2 = sf+(x2*sfg); E = m3*s3-((m1*s1)+(m2*s2)); disp("bar",p3,"Final pressure is") disp(x3,"Steam quality is") disp("kJ/K",E,"Entropy change during the process is")
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mathmlom.tst
load mathmlom; %in "$reduce/packages/mathml/examples.mml"; % Description: This file contains a long list of examples demonstrating the abilities of % the translator. Most of these examples come straight from the MathML spec. They % were used during the development of the interface and should all be correctly % translated into OpenMath. % % Version 17 April 2000 % % Author: Luis Alvarez Sobreviela % %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% mml2om(); <math> <apply><sin/> <apply><plus/> <apply><cos/> <ci> x </ci> </apply> <apply><power/> <ci> x </ci> <cn> 3 </cn> </apply> </apply> </apply> </math> mml2om(); <math> <apply><sin/> <apply><plus/> <apply><cos/> <ci> x </ci> </apply> <apply><power/> <ci type="real"> x </ci> <cn> 3 </cn> </apply> </apply> </apply> </math> mml2om(); <math> <set type=normal> <ci> b </ci> <cn> 2 </cn> <ci> c </ci> </set> </math> mml2om(); <math> <set type="multiset"> <ci> b </ci> <cn> 2 </cn> <ci> c </ci> </set> </math> mml2om(); <math> <vector> <ci> b </ci> <cn> 2 </cn> <ci> c </ci> </vector> </math> mml2om(); <math> <interval closure=closed> <ci> b </ci> <cn> 2 </cn> </interval> </math> mml2om(); <math> <interval closure=open> <ci> b </ci> <cn> 2 </cn> </interval> </math> mml2om(); <math> <interval closure=open-closed> <ci> b </ci> <cn> 2 </cn> </interval> </math> mml2om(); <math> <interval closure=closed-open> <ci> b </ci> <cn> 2 </cn> </interval> </math> mml2om(); <math> <cn type="complex-cartesian"> 6 <sep/> 3 </cn> </math> mml2om(); <math> <cn type="complex-polar"> 6 <sep/> 3 </cn> </math> mml2om(); <math> <cn type="integer" base="10"> 6 </cn> </math> mml2om(); <math> <apply><sum/> <bvar> <ci> x </ci> </bvar> <lowlimit> <ci> a </ci> </lowlimit> <uplimit> <ci> b </ci> </uplimit> <apply><plus/> <ci> x </ci> <apply><sin/> <ci> y </ci> </apply> </apply> </apply> </math> mml2om(); <math> <apply><int/> <bvar> <ci> x </ci> </bvar> <lowlimit> <ci> a </ci> </lowlimit> <uplimit> <ci> b </ci> </uplimit> <apply><fn><ci> f </ci></fn> <ci> x </ci> </apply> </apply> </math> mml2om(); <math> <lambda> <bvar> <ci> x </ci> </bvar> <apply><sin/> <ci> x </ci> </apply> </lambda> </math> mml2om(); <math> <apply><limit/> <bvar> <ci> x </ci> </bvar> <lowlimit> <cn> 0 </cn> </lowlimit> <apply><sin/> <ci> x </ci> </apply> </apply> </math> mml2om(); <math> <apply><limit/> <bvar> <ci> x </ci> </bvar> <condition> <apply> <tendsto type="above"/> <ci> x </ci> <ci> a </ci> </apply> </condition> <apply><sin/> <ci> x </ci> </apply> </apply> </math> mml2om(); <math> <apply><not/> <apply><exists/> <bvar> <ci> x </ci> </bvar> <bvar> <ci> y </ci> </bvar> <bvar> <ci> z </ci> </bvar> <bvar> <ci> n </ci> </bvar> <apply><and/> <apply><gt/> <ci> n </ci> <cn type="integer"> 2 </cn> </apply> <apply><eq/> <apply><plus/> <apply><power/> <ci> x </ci> <ci> n </ci> </apply> <apply><power/> <ci> y </ci> <ci> n </ci> </apply> </apply> <apply><power/> <ci> z </ci> <ci> n </ci> </apply> </apply> </apply> </apply> </apply> </math> mml2om(); <math> <matrix> <matrixrow> <cn> 0 </cn> <cn> 1 </cn> <cn> 0 </cn> </matrixrow> <matrixrow> <cn> 0 </cn> <cn> 0 </cn> <cn> 1 </cn> </matrixrow> <matrixrow> <cn> 1 </cn> <cn> 0 </cn> <cn> 0 </cn> </matrixrow> </matrix> </math> mml2om(); <math> <apply><int/> <bvar> <ci>x</ci> </bvar> <apply><power/> <ci>x</ci> <cn type="integer">2</cn> </apply> </apply> </math> mml2om(); <math> <apply><int/> <bvar> <ci> x </ci> </bvar> <apply><sin/> <ci> x </ci> </apply> </apply> </math> mml2om(); <math> <apply><sum/> <bvar> <ci> x </ci> </bvar> <lowlimit> <ci> a </ci> </lowlimit> <uplimit> <ci> b </ci> </uplimit> <apply><fn><ci> f </ci></fn> <ci> x </ci> </apply> </apply> </math> mml2om(); <math> <apply><diff/> <bvar> <ci> x </ci> </bvar> <apply><fn><ci>f</ci></fn> <ci> x </ci> </apply> </apply> </math> mml2om(); <math> <apply><diff/> <bvar> <ci> x </ci> <degree> <cn> 2 </cn> </degree> </bvar> <apply><fn><ci>f</ci></fn> <ci> x </ci> </apply> </apply> </math> mml2om(); <math> <apply><diff/> <bvar> <ci> x </ci> <degree> <cn> 3 </cn> </degree> </bvar> <apply><fn><ci>f</ci></fn> <ci> x </ci> </apply> </apply> </math> mml2om(); <math> <set type=normal> <ci> b </ci> <ci> a </ci> <ci> c </ci> </set> </math> mml2om(); <math> <list> <ci> b </ci> <ci> a </ci> <ci> c </ci> </list> </math> mml2om(); <math> <list order="lexicographic"> <ci> b </ci> <ci> a </ci> <ci> c </ci> </list> </math> mml2om(); <math> <apply><union definitionurl="www.nag.co.uk"/> <ci type="set"> A </ci> <ci type="set"> B </ci> </apply> </math> mml2om(); <math> <apply><union/> <set type="normal"> <ci> b </ci> <cn> 2 </cn> <ci> c </ci> </set> <set> <ci> b </ci> <ci> r </ci> <cn> 2 </cn> <cn> 4 </cn> <ci> c </ci> </set> </apply> </math> mml2om(); <math> <apply><intersect definitionurl="www.mit.edu"/> <ci type="set"> A </ci> <ci type="set"> B </ci> </apply> </math> mml2om(); <math> <apply><intersect/> <set> <ci> b </ci> <cn> 2 </cn> <ci> c </ci> </set> <set> <ci> b </ci> <ci> r </ci> <cn> 2 </cn> <cn> 4 </cn> <ci> c </ci> </set> </apply> </math> mml2om(); <math> <reln><in definitionurl="www.www.www"/> <ci> a </ci> <ci type="set"> A </ci> </reln> </math> mml2om(); <math> <reln><notin definitionurl="www.www.www"/> <ci> a </ci> <ci> A </ci> </reln> </math> mml2om(); <math> <reln><prsubset definitionurl="www.www.www"/> <ci> A </ci> <ci> B </ci> </reln> </math> mml2om(); <math> <reln><notsubset definitionurl="www.www.www"/> <ci> A </ci> <ci> B </ci> </reln> </math> mml2om(); <math> <reln><notprsubset definitionurl="www.www.www"/> <ci> A </ci> <ci> B </ci> </reln> </math> mml2om(); <math> <apply><setdiff definitionurl="www.www.www"/> <ci> A </ci> <ci> B </ci> </apply> </math> mml2om(); <math> <apply><sum/> <bvar> <ci> x </ci> </bvar> <lowlimit> <ci> a </ci> </lowlimit> <uplimit> <ci> b </ci> </uplimit> <apply><fn><ci> f </ci></fn> <ci> x </ci> </apply> </apply> </math> mml2om(); <math> <apply><product/> <bvar> <ci> x </ci> </bvar> <lowlimit> <ci> a </ci> </lowlimit> <uplimit> <ci> b </ci> </uplimit> <apply><fn><ci> f </ci></fn> <ci> x </ci> </apply> </apply> </math> mml2om(); <math> <apply><limit/> <bvar> <ci> V </ci> </bvar> <condition> <apply> <tendsto type=above/> <ci> V </ci> <cn> 0 </cn> </apply> </condition> <apply><divide/> <apply><int/> <bvar> <ci> S</ci> </bvar> <ci> a </ci> </apply> <ci> V </ci> </apply> </apply> </math> mml2om(); <math> <apply><limit/> <bvar> <ci> x </ci> </bvar> <lowlimit> <cn> 0 </cn> </lowlimit> <apply><sin/> <ci> x </ci> </apply> </apply> </math> mml2om(); <math> <apply><limit/> <bvar> <ci> x </ci> </bvar> <condition> <reln> <tendsto type="above"/> <ci> x </ci> <ci> a </ci> </reln> </condition> <apply><sin/> <ci> x </ci> </apply> </apply> </math> mml2om(); <math> <apply><sin/> <apply><plus/> <apply><cos/> <ci> x </ci> </apply> <apply><power/> <ci> x </ci> <cn> 3 </cn> </apply> </apply> </apply> </math> mml2om(); <math> <apply><mean/> <ci> b </ci> <ci> r </ci> <cn> 2 </cn> <cn> 4 </cn> <ci> c </ci> </apply> </math> mml2om(); <math> <apply><sdev/> <ci> b </ci> <ci> r </ci> <cn> 2 </cn> <cn> 4 </cn> <ci> c </ci> </apply> </math> mml2om(); <math> <apply><var/> <ci> b </ci> <ci> r </ci> <cn> 2 </cn> <cn> 4 </cn> <ci> c </ci> </apply> </math> mml2om(); <math> <vector> <cn> 1 </cn> <cn> 2 </cn> <cn> 3 </cn> <ci> x </ci> </vector> </math> mml2om(); <math> <matrix> <matrixrow> <cn> 0 </cn> <cn> 1 </cn> <cn> 0 </cn> </matrixrow> <matrixrow> <cn> 0 </cn> <cn> 0 </cn> <cn> 1 </cn> </matrixrow> <matrixrow> <cn> 1 </cn> <cn> 0 </cn> <cn> 0 </cn> </matrixrow> </matrix> </math> mml2om(); <math> <apply><determinant/> <matrix> <matrixrow> <cn> 3 </cn> <cn> 1 </cn> <cn> 5 </cn> </matrixrow> <matrixrow> <cn> 7 </cn> <cn> 0 </cn> <cn> 2 </cn> </matrixrow> <matrixrow> <cn> 1 </cn> <cn> 7 </cn> <cn> 8 </cn> </matrixrow> </matrix> </apply> </math> mml2om(); <math> <apply><transpose/> <matrix> <matrixrow> <cn> 3 </cn> <cn> 1 </cn> <cn> 5 </cn> </matrixrow> <matrixrow> <cn> 7 </cn> <cn> 0 </cn> <cn> 2 </cn> </matrixrow> <matrixrow> <cn> 1 </cn> <cn> 7 </cn> <cn> 8 </cn> </matrixrow> </matrix> </apply> </math> mml2om(); <math> <apply><selector/> <matrix> <matrixrow> <cn> 1 </cn> <cn> 2 </cn> </matrixrow> <matrixrow> <cn> 3 </cn> <cn> 4 </cn> </matrixrow> </matrix> <cn> 1 </cn> </apply> </math> mml2om(); <math> <apply><select/> <matrix> <matrixrow> <cn> 1 </cn> <cn> 2 </cn> </matrixrow> <matrixrow> <cn> 3 </cn> <cn> 4 </cn> </matrixrow> </matrix> <cn> 2 </cn> <cn> 2 </cn> </apply> </math> mml2om(); <math> <apply><determinant/> <matrix> <matrixrow> <ci>a</ci> <cn type="integer">1</cn> </matrixrow> <matrixrow> <cn type="integer">2</cn> <ci>s</ci> </matrixrow> </matrix> </apply> </math> mml2om(); <math> <apply><determinant/> <apply><transpose/> <matrix> <matrixrow> <cn type="integer">1</cn> <cn type="integer">2</cn> <cn type="integer">3</cn> <cn type="integer">4</cn> </matrixrow> <matrixrow> <cn type="integer">1</cn> <cn type="integer">2</cn> <cn type="integer">1</cn> <cn type="integer">2</cn> </matrixrow> <matrixrow> <cn type="integer">2</cn> <cn type="integer">3</cn> <cn type="integer">2</cn> <cn type="integer">1</cn> </matrixrow> <matrixrow> <cn type="integer">2</cn> <cn type="integer">1</cn> <cn type="integer">1</cn> <cn type="integer">1</cn> </matrixrow> </matrix> </apply> </apply> </math> mml2om(); <math> <apply><plus/> <apply><times/> <cn type="integer">2</cn> <apply><cos/> <ci>x</ci> </apply> <ci>x</ci> </apply> <apply><minus/> <apply><times/> <apply><sin/> <ci>x</ci> </apply> <apply><power/> <ci>x</ci> <cn type="integer">2</cn> </apply> </apply> </apply> </apply> </math> mml2om(); <math> <list> <reln><eq/> <ci>x</ci> <apply><plus/> <cn type="constant">&ImaginaryI;</cn> <apply><minus/> <cn type="integer">1</cn> </apply> </apply> </reln> <reln><eq/> <ci>x</ci> <apply><plus/> <apply><minus/> <cn type="constant">&ImaginaryI;</cn> </apply> <apply><minus/> <cn type="integer">1</cn> </apply> </apply> </reln> </list> </math> mml2om(); <math> <apply><plus/> <apply><minus/> <apply><times/> <apply><cos/> <apply><times/> <ci>x</ci> <ci>y</ci> </apply> </apply> <ci>x</ci> <ci>y</ci> </apply> </apply> <apply><times/> <apply><power/> <cn type="integer">2</cn> <apply><times/> <ci>x</ci> <ci>y</ci> </apply> </apply> <apply><power/> <apply><log/> <cn type="integer">2</cn> </apply> <cn type="integer">2</cn> </apply> <ci>x</ci> <ci>y</ci> </apply> <apply><times/> <apply><power/> <cn type="integer">2</cn> <apply><times/> <ci>x</ci> <ci>y</ci> </apply> </apply> <apply><log/> <cn type="integer">2</cn> </apply> </apply> <apply><minus/> <apply><sin/> <apply><times/> <ci>x</ci> <ci>y</ci> </apply> </apply> </apply> <cn type="integer">1</cn> </apply> </math> mml2om(); <math> <reln><eq/> <cn>2</cn> <cn>2</cn> <cn>2</cn> </reln> </math> mml2om(); <math> <reln><eq/> <cn>2</cn> <ci>A</ci> <ci>u</ci> </reln> </math> mml2om(); <math> <reln><neq/> <cn>2</cn> <cn>2</cn> </reln> </math> mml2om(); <math> <reln><neq/> <cn>2</cn> <ci>A</ci> </reln> </math> mml2om(); <math> <reln><lt/> <cn>2</cn> <cn>2</cn> <cn>2</cn> </reln> </math> mml2om(); <math> <reln><lt/> <cn>2</cn> <ci>A</ci> <ci>u</ci> </reln> </math> mml2om(); <math> <reln><gt/> <cn>2</cn> <cn>2</cn> <cn>2</cn> </reln> </math> mml2om(); <math> <reln><gt/> <cn>2</cn> <ci>A</ci> <ci>u</ci> </reln> </math> mml2om(); <math> <reln><geq/> <cn>2</cn> <cn>2</cn> <cn>2</cn> </reln> </math> mml2om(); <math> <reln><geq/> <cn>2</cn> <ci>A</ci> <ci>u</ci> </reln> </math> mml2om(); <math> <reln><leq/> <cn>2</cn> <cn>2</cn> <cn>2</cn> </reln> </math> mml2om(); <math> <reln><leq/> <cn>2</cn> <ci>A</ci> <ci>u</ci> </reln> </math> %The following examples work perfectly when read %in by mml2om() and prove that the tags employed %work correctly. The ir output can then be used %to see if the mathml produced works: mml2om(); <math> <apply><int/> <bvar> <ci>x</ci> </bvar> <lowlimit> <cn type="integer">0</cn> </lowlimit> <uplimit> <cn type="integer">1</cn> </uplimit> <apply><power/> <ci>x</ci> <cn type="integer">2</cn> </apply> </apply> </math> mml2om(); <math> <apply><int/> <bvar> <ci>x</ci> </bvar> <lowlimit> <cn type="integer">1</cn> </lowlimit> <uplimit> <cn type="constant">&infin;</cn> </uplimit> <ci>x</ci> </apply> </math> mml2om(); <math> <apply><int/> <bvar> <ci> x </ci> </bvar> <interval> <ci> a </ci> <ci> b </ci> </interval> <apply><cos/> <ci> x </ci> </apply> </apply> </math> %this example is MathML1.0 and when passed %through function mml2om() it translates it to %MathML2.0 mml2om(); <math> <apply><diff/> <bvar> <ci> x </ci> <degree> <cn> 2 </cn> </degree> </bvar> <apply><fn><ci>f</ci></fn> <ci> x </ci> </apply> </apply> </math> mml2om(); <math> <list> <apply><plus/> <ci> x </ci> <ci> y </ci> </apply> <cn> 3 </cn> <cn> 7 </cn> </list> </math> mml2om(); <math> <interval closure="open-closed"> <ci> a </ci> <ci> b </ci> </interval> </math> mml2om(); <math> <interval> <ci> a </ci> <ci> b </ci> </interval> </math> mml2om(); <math> <list> <list> <reln><eq/> <ci>x</ci> <apply> <csymbol definitionURL="..." encoding="..."> <ci>root_of</ci> </csymbol> <apply><plus/> <apply><minus/> <apply><power/> <ci>y</ci> <ci>x_</ci> </apply> </apply> <apply><minus/> <apply><times/> <apply><int/> <bvar> <ci>x_</ci> </bvar> <apply><power/> <ci>x_</ci> <ci>x_</ci> </apply> </apply> <ci>y</ci> </apply> </apply> <ci>x_</ci> <ci>y</ci> </apply> <ci>x_</ci> <ci>tag_1</ci> </apply> </reln> <reln><eq/> <ci>a</ci> <apply><plus/> <ci>x</ci> <ci>y</ci> </apply> </reln> </list> </list> </math> mml2om(); <math> <list> <list> <reln><eq/> <ci>x</ci> <apply> <csymbol definitionURL="..." encoding="..."> <ci>root_of</ci> </csymbol> <apply><plus/> <apply><times/> <apply><exp/> <apply><plus/> <cn type="constant">&ImaginaryI;</cn> <ci>x_</ci> </apply> </apply> <ci>y</ci> </apply> <apply><exp/> <apply><plus/> <cn type="constant">&ImaginaryI;</cn> <ci>x_</ci> </apply> </apply> <apply><power/> <ci>x_</ci> <apply><plus/> <ci>y</ci> <cn type="integer">1</cn> </apply> </apply> <apply><times/> <apply><int/> <bvar> <ci>x_</ci> </bvar> <apply><power/> <ci>x_</ci> <ci>x_</ci> </apply> </apply> <apply><power/> <ci>y</ci> <cn type="integer">2</cn> </apply> </apply> <apply><times/> <apply><int/> <bvar> <ci>x_</ci> </bvar> <apply><power/> <ci>x_</ci> <ci>x_</ci> </apply> </apply> <ci>y</ci> </apply> </apply> <ci>x_</ci> <ci>tag_2</ci> </apply> </reln> <reln><eq/> <ci>z</ci> <ci>y</ci> </reln> </list> </list> </math> mml2om(); <math> <apply><curl/> <vector> <ci> b </ci> <cn> 2 </cn> <ci> c </ci> </vector> </apply> </math> mml2om(); <math> <apply><divergence/> <vector> <ci> b </ci> <cn> 2 </cn> <ci> c </ci> </vector> </apply> </math> mml2om(); <math> <apply><laplacian/> <vector> <ci> b </ci> <cn> 2 </cn> <ci> c </ci> </vector> </apply> </math> mml2om(); <math> <apply><forall/> <bvar> <ci> a </ci> </bvar> <apply><eq/> <apply><inverse/> <apply><inverse/> <ci> a </ci> </apply> </apply> <ci> a </ci> </apply> </apply> </math> %end; %in "$reduce/packages/mathml/examples.om"; % Description: This file contains a long list of examples demonstrating the abilities of % the translator. Most of these examples come straight from the CDs. They % were used during the development of the interface and should all be correctly % translated into MathML. % % Version 17 April 2000 % % Author: Luis Alvarez Sobreviela % %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% om2mml(); <OMOBJ> <OMA> <OMS cd="arith1" name="plus"/> <OMV name=f/> <OMV name=d/> <OMA> <OMS cd="arith1" name="plus"/> <OMI>1</OMI> <OMF dec=1e10/> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMBIND> <OMS cd=fns1 name=lambda/> <OMBVAR> <OMV name=x/> </OMBVAR> <OMA> <OMS cd="transc1" name=sin/> <OMV name=x/> </OMA> </OMBIND> </OMOBJ> om2mml(); <OMOBJ> <OMBIND> <OMS cd=fns1 name=lambda/> <OMBVAR> <OMV name=x/> <OMV name=y/> </OMBVAR> <OMA> <OMS cd="arith1" name=plus/> <OMV name=x/> <OMA> <OMS cd="transc1" name=sin/> <OMV name=y/> </OMA> </OMA> </OMBIND> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="arith1" name=plus/> <OMV name=x/> <OMA> <OMS cd="transc1" name=sin/> <OMV name=x/> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMBIND> <OMS cd="quant1" name="forall"/> <OMBVAR> <OMV name="x"/> </OMBVAR> <OMA> <OMS cd="relation1" name="leq"/> <OMA> <OMS cd="arith1" name="abs"/> <OMA> <OMS cd="transc1" name="sin"/> <OMV name="x"/> </OMA> </OMA> <OMF dec="1.0"/> </OMA> </OMBIND> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="logic1" name="not"/> <OMBIND> <OMS cd="quant1" name="exists"/> <OMBVAR> <OMV name="x"/> <OMV name="y"/> <OMV name="z"/> <OMV name="n"/> </OMBVAR> <OMA> <OMS cd="logic1" name="and"/> <OMA> <OMS cd="relation1" name="gt"/> <OMV name="n"/> <OMI> 2 </OMI> </OMA> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="arith1" name="plus"/> <OMA> <OMS cd="arith1" name="power"/> <OMV name="x"/> <OMV name="n"/> </OMA> <OMA> <OMS cd="arith1" name="power"/> <OMV name="y"/> <OMV name="n"/> </OMA> </OMA> <OMA> <OMS cd="arith1" name="power"/> <OMV name="z"/> <OMV name="n"/> </OMA> </OMA> </OMA> </OMBIND> </OMA> </OMOBJ> % The following two examples show how the translator % can deal with matrices represented either in columns % or rows. The translator then converts matrices % represented in columns into ones represented in % rows. Mapping to MathML is then possible. om2mml(); <OMOBJ> <OMA> <OMS cd="linalg2" name="matrix"/> <OMA> <OMS cd="linalg2" name="matrixcolumn"/> <OMI> 1 </OMI> <OMI> 2 </OMI> </OMA> <OMA> <OMS cd="linalg2" name="matrixcolumn"/> <OMI> 3 </OMI> <OMI> 4 </OMI> </OMA> <OMA> <OMS cd="linalg2" name="matrixcolumn"/> <OMI> 5 </OMI> <OMI> 6 </OMI> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="linalg2" name="matrix"/> <OMA> <OMS cd="linalg2" name="matrixrow"/> <OMI> 1 </OMI> <OMI> 0 </OMI> </OMA> <OMA> <OMS cd="linalg2" name="matrixrow"/> <OMI> 0 </OMI> <OMI> 1 </OMI> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMBIND> <OMS cd="quant1" name="forall"/> <OMBVAR> <OMV name="M"/> </OMBVAR> <OMA> <OMS cd="logic1" name="and"/> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="arith1" name="times"/> <OMA> <OMS cd="linalg3" name="identity"/> <OMA> <OMS cd="linalg3" name="rowcount"/> <OMV name="M"/> </OMA> </OMA> <OMV name="M"/> </OMA> <OMV name="M"/> </OMA> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="arith1" name="times"/> <OMV name="M"/> <OMA> <OMS cd="linalg3" name="identity"/> <OMA> <OMS cd="linalg3" name="columncount"/> <OMV name="M"/> </OMA> </OMA> </OMA> <OMV name="M"/> </OMA> </OMA> </OMBIND> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="limit1" name="limit"/> <OMF dec="0.0"/> <OMS cd="limit1" name="above"/> <OMBIND> <OMS cd="fns1" name="lambda"/> <OMBVAR> <OMV name="x"/> </OMBVAR> <OMA> <OMS cd="transc1" name="sin"/> <OMV name="x"/> </OMA> </OMBIND> </OMA> </OMOBJ> % This following example will show that the translator only % identifies the limit symbol of the limit1 CD om2mml(); <OMOBJ> <OMA> <OMS cd="fakeCD" name="limit"/> <OMF dec="0.0"/> <OMS cd="limit1" name="above"/> <OMBIND> <OMS cd="fns1" name="lambda"/> <OMBVAR> <OMV name="x"/> </OMBVAR> <OMA> <OMS cd="transc1" name="sin"/> <OMV name="x"/> </OMA> </OMBIND> </OMA> </OMOBJ> % The following two examples show how the translator % recognizes whether a symbol has a mathml equivalent % depending on the CD it comes from. % They both use symbol 'notsubset' but from different % CDs. Only one of them can be mapped to MathML % and the program distinguishes it by checking if % the CD given is the correct one on its table % om_mml!*. om2mml(); <OMOBJ> <OMA> <OMS cd="multiset1" name="notsubset"/> <OMA> <OMS cd="multiset1" name="set"/> <OMI> 2 </OMI> <OMI> 3 </OMI> <OMI> 3 </OMI> </OMA> <OMA> <OMS cd="multiset1" name="set"/> <OMI> 1 </OMI> <OMI> 2 </OMI> <OMI> 3 </OMI> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="set1" name="notsubset"/> <OMA> <OMS cd="multiset1" name="set"/> <OMI> 2 </OMI> <OMI> 3 </OMI> <OMI> 3 </OMI> </OMA> <OMA> <OMS cd="multiset1" name="set"/> <OMI> 1 </OMI> <OMI> 2 </OMI> <OMI> 3 </OMI> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMBIND> <OMS cd="quant1" name="forall"/> <OMBVAR> <OMV name="a"/> <OMV name="b"/> </OMBVAR> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="arith1" name="plus"/> <OMV name="a"/> <OMV name="b"/> </OMA> <OMA> <OMS cd="arith1" name="plus"/> <OMV name="b"/> <OMV name="a"/> </OMA> </OMA> </OMBIND> </OMOBJ> % Example of a symbol which has a MathML equivalent % but under another name. om2mml(); <OMOBJ> <OMA> <OMS cd="arith1" name="unary_minus"/> <OMI> 1 </OMI> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="logic1" name="not"/> <OMS cd="logic1" name="false"/> </OMA> <OMS cd="logic1" name="true"/> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="arith1" name="times"/> <OMA> <OMS cd="fns1" name="identity"/> <OMA> <OMS cd="linalg3" name="rowcount"/> <OMV name="M"/> </OMA> </OMA> <OMV name="M"/> </OMA> <OMV name="M"/> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="linalg1" name="scalarproduct"/> <OMA> <OMS cd="linalg1" name="vector"/> <OMI> 3 </OMI> <OMI> 6 </OMI> <OMI> 9 </OMI> </OMA> <OMA> <OMS cd="linalg1" name="vector"/> <OMI> 3 </OMI> <OMI> 6 </OMI> <OMI> 9 </OMI> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="linalg1" name="outerproduct"/> <OMA> <OMS cd="linalg1" name="vector"/> <OMI> 3 </OMI> <OMI> 6 </OMI> <OMI> 9 </OMI> </OMA> <OMA> <OMS cd="linalg1" name="vector"/> <OMI> 3 </OMI> <OMI> 6 </OMI> <OMI> 9 </OMI> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMBIND> <OMS cd="quant1" name="forall"/> <OMBVAR> <OMV name="a"/> </OMBVAR> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="arith1" name="plus"/> <OMV name="a"/> <OMS cd="alg1" name="zero"/> </OMA> <OMV name="a"/> </OMA> </OMBIND> </OMOBJ> om2mml(); <OMOBJ> <OMBIND> <OMS cd="quant1" name="forall"/> <OMBVAR> <OMV name="a"/> </OMBVAR> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="arith1" name="times"/> <OMS cd="alg1" name="one"/> <OMV name="a"/> </OMA> <OMV name="a"/> </OMA> </OMBIND> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="bigfloat1" name="bigfloat"/> <OMV name="m"/> <OMV name="r"/> <OMV name="e"/> </OMA> <OMA> <OMS cd="arith1" name="times"/> <OMV name="m"/> <OMA> <OMS cd="arith1" name="power"/> <OMV name="r"/> <OMV name="e"/> </OMA> </OMA> </OMA> </OMOBJ> % The integral symbols defint and int are ambigious as defined % in the CDs. They do not specify their variable of integration % explicitly. The following shows that when the function % to integrate is defined as a lambda expression, then the % bound variable is easily determined. However, in other % cases, it is not possible to determine the bound variable. om2mml(); <OMOBJ> <OMA> <OMS cd="calculus1" name="int"/> <OMBIND> <OMS cd="fns1" name="lambda"/> <OMBVAR> <OMV name="x"/> </OMBVAR> <OMA> <OMS cd="transc1" name="sin"/> <OMV name="x"/> </OMA> </OMBIND> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="calculus1" name="int"/> <OMA> <OMS cd="arith1" name="plus"/> <OMV name="x"/> <OMV name="y"/> </OMA> </OMA> </OMOBJ> % Some calculus om2mml(); <OMOBJ> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="calculus1" name="diff"/> <OMBIND> <OMS cd="fns1" name="lambda"/> <OMBVAR> <OMV name="x"/> </OMBVAR> <OMA> <OMS cd="arith1" name="plus"/> <OMV name="x"/> <OMF dec="1.0"/> </OMA> </OMBIND> </OMA> <OMF dec="1.0"/> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="calculus1" name="partialdiff"/> <OMA> <OMS cd="list1" name="list"/> <OMI> 1 </OMI> <OMI> 3 </OMI> </OMA> <OMBIND> <OMS cd="fns1" name="lambda"/> <OMBVAR> <OMV name="x"/> <OMV name="y"/> <OMV name="z"/> </OMBVAR> <OMA> <OMS cd="arith2" name="times"/> <OMV name="x"/> <OMV name="y"/> <OMV name="z"/> </OMA> </OMBIND> </OMA> <OMV name="y"/> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="integer1" name="factorial"/> <OMV name="n"/> </OMA> <OMA> <OMS cd="arith1" name="product"/> <OMA> <OMS cd="interval1" name="integer_interval"/> <OMI> 1 </OMI> <OMV name="n"/> </OMA> <OMBIND> <OMS cd="fns1" name="lambda"/> <OMBVAR> <OMV name="i"/> </OMBVAR> <OMV name="i"/> </OMBIND> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="logic1" name="not"/> <OMBIND> <OMS cd="quant1" name="exists"/> <OMBVAR> <OMV name="c"/> </OMBVAR> <OMA> <OMS cd="logic1" name="and"/> <OMA> <OMS cd="set1" name="in"/> <OMA> <OMS cd="arith1" name="divide"/> <OMV name="a"/> <OMV name="c"/> </OMA> <OMS cd="setname1" name="Z"/> </OMA> <OMA> <OMS cd="set1" name="in"/> <OMA> <OMS cd="arith1" name="divide"/> <OMV name="b"/> <OMV name="c"/> </OMA> <OMS cd="setname1" name="Z"/> </OMA> <OMA> <OMS cd="relation1" name="gt"/> <OMV name="c"/> <OMA> <OMS cd="integer1" name="gcd"/> <OMV name="a"/> <OMV name="b"/> </OMA> </OMA> </OMA> </OMBIND> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMBIND> <OMS cd="quant1" name="forall"/> <OMBVAR> <OMV name="x"/> </OMBVAR> <OMA> <OMS cd="logic1" name="implies"/> <OMS cd="logic1" name="false"/> <OMV name="x"/> </OMA> </OMBIND> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="minmax1" name="max"/> <OMI> 1 </OMI> <OMI> 9 </OMI> <OMI> 5 </OMI> </OMA> <OMI> 9 </OMI> </OMA> </OMOBJ> % The following examples belong to the multiset CD om2mml(); <OMOBJ> <OMA> <OMS cd="logic1" name="implies"/> <OMA> <OMS cd="logic1" name="and"/> <OMA> <OMS cd="multiset1" name="in"/> <OMV name="a"/> <OMV name="A"/> </OMA> <OMA> <OMS cd="multiset1" name="in"/> <OMV name="a"/> <OMV name="B"/> </OMA> </OMA> <OMA> <OMS cd="multiset1" name="in"/> <OMV name="a"/> <OMA> <OMS cd="multiset1" name="intersect"/> <OMV name="A"/> <OMV name="B"/> </OMA> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="multiset1" name="multiset"/> <OMI> 4 </OMI> <OMI> 1 </OMI> <OMI> 0 </OMI> <OMI> 1 </OMI> <OMI> 4 </OMI> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="logic1" name="and"/> <OMA> <OMS cd="multiset1" name="subset"/> <OMA> <OMS cd="multiset1" name="intersect"/> <OMV name="A"/> <OMV name="B"/> </OMA> <OMV name="A"/> </OMA> <OMA> <OMS cd="multiset1" name="subset"/> <OMA> <OMS cd="multiset1" name="intersect"/> <OMV name="A"/> <OMV name="B"/> </OMA> <OMV name="B"/> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="logic1" name="and"/> <OMA> <OMS cd="multiset1" name="subset"/> <OMV name="A"/> <OMA> <OMS cd="multiset1" name="union"/> <OMV name="A"/> <OMV name="B"/> </OMA> </OMA> <OMA> <OMS cd="multiset1" name="subset"/> <OMV name="B"/> <OMA> <OMS cd="multiset1" name="union"/> <OMV name="A"/> <OMV name="B"/> </OMA> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMBIND> <OMS cd="quant1" name="forall"/> <OMBVAR> <OMV name="A"/> <OMV name="B"/> <OMV name="C"/> </OMBVAR> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="multiset1" name="union"/> <OMV name="A"/> <OMA> <OMS cd="multiset1" name="intersect"/> <OMV name="B"/> <OMV name="C"/> </OMA> </OMA> <OMA> <OMS cd="multiset1" name="intersect"/> <OMA> <OMS cd="multiset1" name="union"/> <OMV name="A"/> <OMV name="B"/> </OMA> <OMA> <OMS cd="multiset1" name="union"/> <OMV name="A"/> <OMV name="C"/> </OMA> </OMA> </OMA> </OMBIND> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="multiset1" name="subset"/> <OMA> <OMS cd="multiset1" name="setdiff"/> <OMV name="A"/> <OMV name="B"/> </OMA> <OMV name="A"/> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="logic1" name="implies"/> <OMA> <OMS cd="logic1" name="and"/> <OMA> <OMS cd="multiset1" name="subset"/> <OMV name="B"/> <OMV name="A"/> </OMA> <OMA> <OMS cd="multiset1" name="subset"/> <OMV name="C"/> <OMV name="B"/> </OMA> </OMA> <OMA> <OMS cd="multiset1" name="subset"/> <OMV name="C"/> <OMV name="A"/> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="multiset1" name="notin"/> <OMI> 4 </OMI> <OMA> <OMS cd="multiset1" name="multiset"/> <OMI> 1 </OMI> <OMI> 1 </OMI> <OMI> 2 </OMI> <OMI> 3 </OMI> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="multiset1" name="prsubset"/> <OMA> <OMS cd="multiset1" name="multiset"/> <OMI> 2 </OMI> <OMI> 3 </OMI> </OMA> <OMA> <OMS cd="multiset1" name="multiset"/> <OMI> 2 </OMI> <OMI> 2 </OMI> <OMI> 3 </OMI> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="multiset1" name="notsubset"/> <OMA> <OMS cd="multiset1" name="multiset"/> <OMI> 2 </OMI> <OMI> 3 </OMI> <OMI> 3 </OMI> </OMA> <OMA> <OMS cd="multiset1" name="multiset"/> <OMI> 1 </OMI> <OMI> 2 </OMI> <OMI> 3 </OMI> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="multiset1" name="notprsubset"/> <OMA> <OMS cd="multiset1" name="multiset"/> <OMI> 1 </OMI> <OMI> 2 </OMI> <OMI> 1 </OMI> </OMA> <OMA> <OMS cd="multiset1" name="multiset"/> <OMI> 1 </OMI> <OMI> 2 </OMI> <OMI> 1 </OMI> </OMA> </OMA> </OMOBJ> % Examples from CD nums1 om2mml(); <OMOBJ> <OMA> <OMS cd="relation1" name="eq"/> <OMI> 8 </OMI> <OMA> <OMS cd="nums1" name="based_integer"/> <OMI> 8 </OMI> <OMSTR> 10 </OMSTR> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="nums1" name="rational"/> <OMI> 1 </OMI> <OMI> 2 </OMI> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMBIND> <OMS cd="quant1" name="forall"/> <OMBVAR> <OMV name="x"/> <OMV name="y"/> </OMBVAR> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="nums1" name="complex_cartesian"/> <OMV name="x"/> <OMV name="y"/> </OMA> <OMA> <OMS cd="arith1" name="plus"/> <OMV name="x"/> <OMA> <OMS cd="arith1" name="times"/> <OMS cd="nums1" name="i"/> <OMV name="y"/> </OMA> </OMA> </OMA> </OMBIND> </OMOBJ> om2mml(); <OMOBJ> <OMBIND> <OMS cd="quant1" name="forall"/> <OMBVAR> <OMV name="x"/> <OMV name="y"/> <OMV name="r"/> <OMV name="a"/> </OMBVAR> <OMA> <OMS cd="logic1" name="implies"/> <OMA> <OMS cd="logic1" name="and"/> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="arith1" name="times"/> <OMV name="r"/> <OMA> <OMS cd="transc1" name="sin"/> <OMV name="a"/> </OMA> </OMA> <OMV name="y"/> </OMA> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="arith1" name="times"/> <OMV name="r"/> <OMA> <OMS cd="transc1" name="cos"/> <OMV name="a"/> </OMA> </OMA> <OMV name="x"/> </OMA> </OMA> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="nums1" name="complex_polar"/> <OMV name="r"/> <OMV name="a"/> </OMA> <OMA> <OMS cd="nums1" name="complex_cartesian"/> <OMV name="x"/> <OMV name="y"/> </OMA> </OMA> </OMA> </OMBIND> </OMOBJ> om2mml(); <OMOBJ> <OMBIND> <OMS cd="quant1" name="forall"/> <OMBVAR> <OMV name="x"/> </OMBVAR> <OMA> <OMS cd="logic1" name="implies"/> <OMA> <OMS cd="logic1" name="and"/> <OMA> <OMS cd="set1" name="in"/> <OMV name="a"/> <OMS cd="setname1" name="R"/> </OMA> <OMA> <OMS cd="set1" name="in"/> <OMV name="k"/> <OMS cd="setname1" name="Z"/> </OMA> </OMA> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="nums1" name="complex_polar"/> <OMV name="x"/> <OMV name="a"/> </OMA> <OMA> <OMS cd="nums1" name="complex_polar"/> <OMV name="x"/> <OMA> <OMS cd="arith1" name="plus"/> <OMV name="a"/> <OMA> <OMS cd="arith1" name="times"/> <OMI> 2 </OMI> <OMS cd="nums1" name="pi"/> <OMV name="k"/> </OMA> </OMA> </OMA> </OMA> </OMA> </OMBIND> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="relation1" name="eq"/> <OMS cd="nums1" name="e"/> <OMA> <OMS cd="arith1" name="sum"/> <OMA> <OMS cd="interval1" name="integer_interval"/> <OMS cd="alg1" name="zero"/> <OMS cd="nums1" name="infinity"/> </OMA> <OMBIND> <OMS cd="fns1" name="lambda"/> <OMBVAR> <OMV name="j"/> </OMBVAR> <OMA> <OMS cd="arith1" name="divide"/> <OMS cd="alg1" name="one"/> <OMA> <OMS cd="integer1" name="factorial"/> <OMV name="j"/> </OMA> </OMA> </OMBIND> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="arith1" name="power"/> <OMS cd="nums1" name="i"/> <OMI> 2 </OMI> </OMA> <OMA> <OMS cd="arith1" name="minus"/> <OMS cd="alg1" name="one"/> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMBIND> <OMS cd="quant1" name="forall"/> <OMBVAR> <OMV name="x"/> <OMV name="y"/> </OMBVAR> <OMA> <OMS cd="relation1" name="eq"/> <OMV name="y"/> <OMA> <OMS name="imaginary" cd="nums1"/> <OMA> <OMS name="complex_cartesian" cd="nums1"/> <OMV name="x"/> <OMV name="y"/> </OMA> </OMA> </OMA> </OMBIND> </OMOBJ> om2mml(); <OMOBJ> <OMBIND> <OMS cd="quant1" name="forall"/> <OMBVAR> <OMV name="x"/> <OMV name="y"/> </OMBVAR> <OMA> <OMS cd="relation1" name="eq"/> <OMV name="x"/> <OMA> <OMS name="real" cd="nums1"/> <OMA> <OMS name="complex_cartesian" cd="nums1"/> <OMV name="x"/> <OMV name="y"/> </OMA> </OMA> </OMA> </OMBIND> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="logic1" name="implies"/> <OMA> <OMS cd="set1" name="in"/> <OMV name="a"/> <OMS cd="setname1" name="R"/> </OMA> <OMA> <OMS cd="relation1" name="lt"/> <OMV name="x"/> <OMS cd="nums1" name="infinity"/> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="relation1" name="neq"/> <OMS cd="nums1" name="NaN"/> <OMS cd="nums1" name="NaN"/> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="relation1" name="eq"/> <OMS cd="nums1" name="pi"/> <OMA> <OMS cd="arith1" name="sum"/> <OMA> <OMS cd="interval1" name="integer_interval"/> <OMS cd="alg1" name="zero"/> <OMS cd="nums1" name="infinity"/> </OMA> <OMBIND> <OMS cd="fns1" name="lambda"/> <OMBVAR> <OMV name="j"/> </OMBVAR> <OMA> <OMS cd="arith1" name="minus"/> <OMA> <OMS cd="arith1" name="divide"/> <OMS cd="alg1" name="one"/> <OMA> <OMS cd="arith1" name="plus"/> <OMA> <OMS cd="arith1" name="times"/> <OMI> 4 </OMI> <OMV name="j"/> </OMA> <OMS cd="alg1" name="one"/> </OMA> </OMA> <OMA> <OMS cd="arith1" name="divide"/> <OMS cd="alg1" name="one"/> <OMA> <OMS cd="arith1" name="plus"/> <OMA> <OMS cd="arith1" name="times"/> <OMI> 4 </OMI> <OMV name="j"/> </OMA> <OMS cd="alg1" name="one"/> </OMA> </OMA> </OMA> </OMBIND> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMBIND> <OMS cd="quant1" name="forall"/> <OMBVAR> <OMV name="x"/> </OMBVAR> <OMA> <OMS cd="logic1" name="and"/> <OMA> <OMS cd="relation1" name="lt"/> <OMA> <OMS cd="arith1" name="minus"/> <OMA> <OMS cd="rounding1" name="ceiling"/> <OMV name="x"/> </OMA> <OMS cd="alg1" name="one"/> </OMA> <OMV name="x"/> </OMA> <OMA> <OMS cd="relation1" name="leq"/> <OMV name="x"/> <OMA> <OMS cd="rounding1" name="ceiling"/> <OMV name="x"/> </OMA> </OMA> </OMA> </OMBIND> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="stats1" name="mean"/> <OMI> 1 </OMI> <OMI> 2 </OMI> <OMI> 3 </OMI> </OMA> <OMI> 3 </OMI> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="stats1" name="sdev"/> <OMF dec="3.1"/> <OMF dec="2.2"/> <OMF dec="1.8"/> <OMF dec="1.1"/> <OMF dec="3.3"/> <OMF dec="2.4"/> <OMF dec="5.5"/> <OMF dec="2.3"/> <OMF dec="1.7"/> <OMF dec="1.8"/> <OMF dec="3.4"/> <OMF dec="4.0"/> <OMF dec="3.3"/> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="logic1" name="implies"/> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="arith1" name="power"/> <OMV name="a"/> <OMV name="b"/> </OMA> <OMV name="c"/> </OMA> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="transc1" name="log"/> <OMV name="a"/> <OMV name="c"/> </OMA> <OMV name="b"/> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS name="and" cd="logic1"/> <OMA> <OMS name="lt" cd="relation1"/> <OMA> <OMS name="unary_minus" cd="arith1"/> <OMS name="pi" cd="nums1"/> </OMA> <OMA> <OMS name="imaginary" cd="nums1"/> <OMA> <OMS name="ln" cd="transc1"/> <OMV name="x"/> </OMA> </OMA> </OMA> <OMA> <OMS name="leq" cd="relation1"/> <OMA> <OMS name="imaginary" cd="nums1"/> <OMA> <OMS name="ln" cd="transc1"/> <OMV name="x"/> </OMA> </OMA> <OMS name="pi" cd="nums1"/> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="veccalc1" name="curl"/> <OMV name="F"/> </OMA> <OMA> <OMS cd="arith1" name="plus"/> <OMA> <OMS cd="linalg1" name="vectorproduct"/> <OMA> <OMS cd="linalg1" name="vector"/> <OMI> 1 </OMI> <OMI> 0 </OMI> <OMI> 0 </OMI> </OMA> <OMA> <OMS cd="calculus1" name="partialdiff"/> <OMA> <OMS cd="list1" name="list"/> <OMI> 1 </OMI> </OMA> <OMV name="F"/> </OMA> </OMA> <OMA> <OMS cd="linalg1" name="vectorproduct"/> <OMA> <OMS cd="linalg1" name="vector"/> <OMI> 0 </OMI> <OMI> 1 </OMI> <OMI> 0 </OMI> </OMA> <OMA> <OMS cd="calculus1" name="partialdiff"/> <OMA> <OMS cd="list1" name="list"/> <OMI> 2 </OMI> </OMA> <OMV name="F"/> </OMA> </OMA> <OMA> <OMS cd="linalg1" name="vectorproduct"/> <OMA> <OMS cd="linalg1" name="vector"/> <OMI> 0 </OMI> <OMI> 0 </OMI> <OMI> 1 </OMI> </OMA> <OMA> <OMS cd="calculus1" name="partialdiff"/> <OMA> <OMS cd="list1" name="list"/> <OMI> 3 </OMI> </OMA> <OMV name="F"/> </OMA> </OMA> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMBIND> <OMS cd="quant1" name="forall"/> <OMBVAR> <OMV name="x"/> </OMBVAR> <OMA> <OMS cd="logic1" name="and"/> <OMA> <OMS cd="relation1" name="lt"/> <OMA> <OMS name="unary_minus" cd="arith1"/> <OMS cd="nums1" name="pi"/> </OMA> <OMA> <OMS name="arg" cd="arith2"/> <OMV name="x"/> </OMA> </OMA> <OMA> <OMS cd="relation1" name="leq"/> <OMA> <OMS name="arg" cd="arith2"/> <OMV name="x"/> </OMA> <OMS cd="nums1" name="pi"/> </OMA> </OMA> </OMBIND> </OMOBJ> om2mml(); <OMOBJ> <OMBIND> <OMS cd="quant1" name="forall"/> <OMBVAR> <OMV name="a"/> </OMBVAR> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="arith2" name="inverse"/> <OMA> <OMS cd="arith2" name="inverse"/> <OMV name="a"/> </OMA> </OMA> <OMV name="a"/> </OMA> </OMBIND> </OMOBJ> % An example of elements which do not have a MathML % equivalent. This example comes from the fns1 CD om2mml(); <OMOBJ> <OMBIND> <OMS cd="quant1" name="forall"/> <OMBVAR> <OMV name="n"/> </OMBVAR> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="fns2" name="apply_to_list"/> <OMA> <OMS cd="arith1" name="plus"/> <OMA> <OMS cd="list1" name="make_list"/> <OMI> 1 </OMI> <OMV name="n"/> <OMS cd="fns1" name="identity"/> </OMA> </OMA> </OMA> <OMA> <OMS cd="arith1" name="divide"/> <OMA> <OMS cd="arith1" name="times"/> <OMV name="n"/> <OMA> <OMS cd="arith1" name="plus"/> <OMV name="n"/> <OMI> 1 </OMI> </OMA> </OMA> <OMI> 2 </OMI> </OMA> </OMA> </OMBIND> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="linalg3" name="determinant"/> <OMA> <OMS cd="linalg3" name="identity"/> <OMV name="n"/> </OMA> </OMA> <OMS cd="alg1" name="one"/> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="linalg3" name="transpose"/> <OMA> <OMS cd="linalg1" name="matrix"/> <OMA> <OMS cd="linalg1" name="matrixrow"/> <OMI> 0 </OMI> <OMI> 1 </OMI> </OMA> <OMA> <OMS cd="linalg1" name="matrixrow"/> <OMI> 2 </OMI> <OMI> 3 </OMI> </OMA> </OMA> </OMA> <OMA> <OMS cd="linalg1" name="matrix"/> <OMA> <OMS cd="linalg1" name="matrixrow"/> <OMI> 0 </OMI> <OMI> 2 </OMI> </OMA> <OMA> <OMS cd="linalg1" name="matrixrow"/> <OMI> 1 </OMI> <OMI> 3 </OMI> </OMA> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="logic2" name="equivalent"/> <OMA> <OMS cd="logic2" name="equivalent"/> <OMV name="A"/> <OMV name="B"/> </OMA> <OMA> <OMS cd="logic1" name="and"/> <OMA> <OMS cd="logic1" name="implies"/> <OMV name="A"/> <OMV name="B"/> </OMA> <OMA> <OMS cd="logic1" name="implies"/> <OMV name="B"/> <OMV name="A"/> </OMA> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMATTR> <OMATP> <OMS cd="typmml" name="type"/> <OMS cd="typmml" name="complex_polar_type"/> </OMATP> <OMV name="z"/> </OMATTR> </OMOBJ> % Examples of assigning types to variables. om2mml(); <OMOBJ> <OMATTR> <OMATP> <OMS cd="typmml" name="type"/> <OMS cd="typmml" name="integer_type"/> </OMATP> <OMV name="z"/> </OMATTR> </OMOBJ> om2mml(); <OMOBJ> <OMATTR> <OMATP> <OMS cd="typmml" name="type"/> <OMS cd="typmml" name="real_type"/> </OMATP> <OMV name="z"/> </OMATTR> </OMOBJ> om2mml(); <OMOBJ> <OMATTR> <OMATP> <OMS cd="typmml" name="type"/> <OMS cd="typmml" name="rational_type"/> </OMATP> <OMV name="z"/> </OMATTR> </OMOBJ> % These examples show the use of attributions within OpenMath % expressions. om2mml(); <OMOBJ> <OMA> <OMATTR> <OMATP> <OMS cd="typmml" name="type"/> <OMS cd="typmml" name="fn_type"/> </OMATP> <OMV name="f"/> </OMATTR> <OMI>1</OMI> <OMI>2</OMI> <OMI>3</OMI> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="arith1" name=times/> <OMATTR> <OMATP> <OMS cd="typmml" name="type"/> <OMS cd="typmml" name="matrix_type"/> </OMATP> <OMV name=A/> </OMATTR> <OMA> <OMS cd="transc1" name=sin/> <OMV name=x/> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="linalg3" name="vector_selector"/> <OMI>2</OMI> <OMA> <OMS cd="linalg1" name="vector"/> <OMI> 3 </OMI> <OMI> 6 </OMI> <OMI> 9 </OMI> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="linalg3" name="vector_selector"/> <OMI>2</OMI> <OMA> <OMS cd="linalg1" name="matrixrow"/> <OMI> 0 </OMI> <OMI> 1 </OMI> <OMI> 0 </OMI> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMBIND> <OMS cd="quant1" name="forall"/> <OMBVAR> <OMV name="M"/> </OMBVAR> <OMA> <OMS cd="logic1" name="and"/> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="arith1" name="times"/> <OMA> <OMS cd="linalg3" name="zero"/> <OMA> <OMS cd="linalg3" name="rowcount"/> <OMV name="M"/> </OMA> <OMA> <OMS cd="linalg3" name="rowcount"/> <OMV name="M"/> </OMA> </OMA> <OMV name="M"/> </OMA> <OMA> <OMS cd="linalg3" name="zero"/> <OMA> <OMS cd="linalg3" name="rowcount"/> <OMV name="M"/> </OMA> <OMA> <OMS cd="linalg3" name="columncount"/> <OMV name="M"/> </OMA> </OMA> </OMA> <OMA> <OMS cd="relation1" name="eq"/> <OMA> <OMS cd="arith1" name="times"/> <OMV name="M"/> <OMA> <OMS cd="linalg3" name="zero"/> <OMA> <OMS cd="linalg3" name="columncount"/> <OMV name="M"/> </OMA> <OMA> <OMS cd="linalg3" name="columncount"/> <OMV name="M"/> </OMA> </OMA> </OMA> <OMA> <OMS cd="linalg3" name="zero"/> <OMA> <OMS cd="linalg3" name="rowcount"/> <OMV name="M"/> </OMA> <OMA> <OMS cd="linalg3" name="columncount"/> <OMV name="M"/> </OMA> </OMA> </OMA> </OMA> </OMBIND> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="linalg3" name="vector_selector"/> <OMI> 1 </OMI> <OMATTR> <OMATP> <OMS cd="typmml" name="type"/> <OMS cd="typmml" name="vector_type"/> </OMATP> <OMV name=A/> </OMATTR> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="linalg3" name="matrix_selector"/> <OMI> 1 </OMI> <OMI> 1 </OMI> <OMATTR> <OMATP> <OMS cd="typmml" name="type"/> <OMS cd="typmml" name="matrix_type"/> </OMATP> <OMV name=A/> </OMATTR> </OMA> </OMOBJ> % The following two examples were produced by REDUCE in MathML with the % MathML interface, then translated to OpenMath. It is now possible to % translate them back to MathML. om2mml(); <OMOBJ> <OMA> <OMS cd="list1" name="list"/> <OMA> <OMS cd="list1" name="list"/> <OMA> <OMS cd="relation1" name="eq"> <OMV name="x"/> <OMA> <OMATTR> <OMATP> <OMS cd="typmml" name="type"/> <OMS cd="typmml" name="fn_type"/> </OMATP> <OMV name="root_of"/> </OMATTR> <OMA> <OMS cd="arith1" name="plus"> <OMA> <OMS cd="arith1" name="minus"> <OMA> <OMS cd="arith1" name="power"> <OMV name="y"/> <OMV name="x_"/> </OMA> </OMA> <OMA> <OMS cd="arith1" name="minus"> <OMA> <OMS cd="arith1" name="times"> <OMA> <OMS cd="calculus1" name="int"/> <OMBIND> <OMS cd="fns1" name="lambda"/> <OMBVAR> <OMV name="x_"/> </OMBVAR> <OMA> <OMS cd="arith1" name="power"> <OMV name="x_"/> <OMV name="x_"/> </OMA> </OMBIND> </OMA> <OMV name="y"/> </OMA> </OMA> <OMV name="x_"/> <OMV name="y"/> </OMA> <OMV name="x_"/> <OMV name="tag_1"/> </OMA> </OMA> <OMA> <OMS cd="relation1" name="eq"> <OMV name="a"/> <OMA> <OMS cd="arith1" name="plus"> <OMV name="x"/> <OMV name="y"/> </OMA> </OMA> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS cd="list1" name="list"/> <OMA> <OMS cd="list1" name="list"/> <OMA> <OMS cd="relation1" name="eq"> <OMV name="x"/> <OMA> <OMATTR> <OMATP> <OMS cd="typmml" name="type"/> <OMS cd="typmml" name="fn_type"/> </OMATP> <OMV name="root_of"/> </OMATTR> <OMA> <OMS cd="arith1" name="plus"> <OMA> <OMS cd="arith1" name="times"> <OMA> <OMS cd="transc1" name="exp"> <OMA> <OMS cd="arith1" name="plus"> <OMS cd="nums1" name="i"/> <OMV name="x_"/> </OMA> </OMA> <OMV name="y"/> </OMA> <OMA> <OMS cd="transc1" name="exp"> <OMA> <OMS cd="arith1" name="plus"> <OMS cd="nums1" name="i"/> <OMV name="x_"/> </OMA> </OMA> <OMA> <OMS cd="arith1" name="power"> <OMV name="x_"/> <OMA> <OMS cd="arith1" name="plus"> <OMV name="y"/> <OMI> 1 </OMI> </OMA> </OMA> <OMA> <OMS cd="arith1" name="times"> <OMA> <OMS cd="calculus1" name="int"/> <OMBIND> <OMS cd="fns1" name="lambda"/> <OMBVAR> <OMV name="x_"/> </OMBVAR> <OMA> <OMS cd="arith1" name="power"> <OMV name="x_"/> <OMV name="x_"/> </OMA> </OMBIND> </OMA> <OMA> <OMS cd="arith1" name="power"> <OMV name="y"/> <OMI> 2 </OMI> </OMA> </OMA> <OMA> <OMS cd="arith1" name="times"> <OMA> <OMS cd="calculus1" name="int"/> <OMBIND> <OMS cd="fns1" name="lambda"/> <OMBVAR> <OMV name="x_"/> </OMBVAR> <OMA> <OMS cd="arith1" name="power"> <OMV name="x_"/> <OMV name="x_"/> </OMA> </OMBIND> </OMA> <OMV name="y"/> </OMA> </OMA> <OMV name="x_"/> <OMV name="tag_2"/> </OMA> </OMA> <OMA> <OMS cd="relation1" name="eq"> <OMV name="z"/> <OMV name="y"/> </OMA> </OMA> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMATTR> <OMATP> <OMS cd="cc" name="type"/> <OMS cd="omtypes" name="integer"/> </OMATP> <OMI> 0 </OMI> </OMATTR> </OMOBJ> om2mml(); <OMOBJ> <OMATTR> <OMATP> <OMS cd="cc" name="type"/> <OMS cd="omtypes" name="float"/> </OMATP> <OMF dec=1.0/> </OMATTR> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS name="complex_cartesian" cd="nums1"/> <OMV name="x"/> <OMV name="y"/> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS name="complex_polar" cd="nums1"/> <OMV name="x"/> <OMV name="y"/> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS name="rational" cd="nums1"/> <OMV name="x"/> <OMV name="y"/> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS name="complex_cartesian" cd="nums1"/> <OMI>4</OMI> <OMI>2</OMI> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS name="complex_polar" cd="nums1"/> <OMI>4</OMI> <OMI>2</OMI> </OMA> </OMOBJ> om2mml(); <OMOBJ> <OMA> <OMS name="rational" cd="nums1"/> <OMI>4</OMI> <OMI>2</OMI> </OMA> </OMOBJ> % end; end;
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Example25_3.sce
clear ; clc; // Example 25.3 printf('Example 25.3\n\n'); //page no. 771 // Solution // Given // The main reaction is 4*NH3(g) + 5*O2(g) --> 4*NO(g) + 6*H2O (A) H_fNH3 = -46.191 ;// Standard heat of formation of NH3 -[kJ/ g mol] H_fO2 = 0 ;//Standard heat of formation of O2 -[kJ/ g mol] H_fNO = 90.374 ;// Standard heat of formation of NO -[kJ/ g mol] H_fH2O = -241.826 ;// Standard heat of formation of H2O -[kJ/ g mol] // Heat of above reaction is calculated by eqn. 25.1 H_rxn = ((4*H_fNO + 6*H_fH2O) - (4*H_fNH3 + 5*H_fO2))/4 ;// Heat of above reaction-[kJ/ g mol NH3] printf('Heat of above reaction is %.3f kJ/g mol NH3.',H_rxn) ;
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/Toolbox Test/islinphase/islinphase10.sce
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islinphase10.sce
b = [1/3 1/4 1/5 1]; a = b(:,$:-1:1); flag = islinphase(b,a); disp(flag); //output //0
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/lab2 qns/qn3.tst
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qn3.tst
load qn3.hdl, output-file qn3.out, output-list x0%B3.1.3 x1%B3.1.3 s0%B3.1.3 s1%B3.1.3 s2%B3.1.3 y0%B3.1.3 z0%B3.1.3 y1%B3.1.3 z1%B3.1.3 y2%B3.1.3 z2%B3.1.3 y3%B3.1.3 z3%B3.1.3 y4%B3.1.3 z4%B3.1.3 y5%B3.1.3 z5%B3.1.3 y6%B3.1.3 z6%B3.1.3 y7%B3.1.3 z7%B3.1.3 ; set x0 1, set x1 1, set s0 0, set s1 0, set s2 0, eval, output; set x0 1, set x1 1, set s0 1, set s1 0, set s2 0, eval, output; set x0 1, set x1 1, set s0 0, set s1 1, set s2 0, eval, output; set x0 1, set x1 1, set s0 1, set s1 1, set s2 0, eval, output; set x0 1, set x1 1, set s0 0, set s1 0, set s2 1, eval, output; set x0 1, set x1 1, set s0 1, set s1 0, set s2 1, eval, output; set x0 1, set x1 1, set s0 0, set s1 1, set s2 1, eval, output; set x0 1, set x1 1, set s0 1, set s1 1, set s2 1, eval, output;
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/1364/CH10/EX10.2.2/10_2_2.sce
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10_2_2.sce
clc //initialisation of variables d= 6 //ft C= 95 //ft^0.5/sec i= 1/800 m= 1.705 //ft O= 211 a= 15.16 g= 32.2 //ft^2/sec //CALCULATIONS A= ((d/2)^2/2)*(((O*%pi)/180)+sind(2*a)) u= C*sqrt(m*i) Q= A*u f= (2*g)/C^2 //RESULTS printf (' rate of volumetric flow= %.1f ft^3/sec',Q) printf (' \n resistance factor= %.5f ',f)
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//Fiber-optics communication technology, by Djafer K. Mynbaev and Lowell L. Scheiner //Example 2.2.1 //OS=Windows 10 ////Scilab version Scilab 6.0.0-beta-2(64 bit) clc; clear; //given c=3E8;//velocity of light in m/sec n=1.5;//refractive idex of glass v=(c/n);//light velocity in glass in m/s mprintf("Light velocity in glass=%.1fx10^8 m/s",v/1e8);
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errcatch(-1,"stop");mode(2);// sum 3-4 ; ; P=40*10^3; A=60*18; sig=P/A; r1=12; b1=60; SCF1=1.7; sigmax1=sig*SCF1; r2=24; b2=60; SCF2=1.5; sigmax2=sig*SCF2; // printing data in scilab o/p window printf("sigmax1 is %f N/mm^2 ",sigmax1); printf("\n sigmax2 is %f N/mm^2 ",sigmax2); exit();
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Bt=12.5*10^6 Bc=200*10^3 Ns=8 N=Bt/Bc Ns=8 Nu=N*Ns K=4//frequency reuse factor SysC=Nu/K//system capacity M=(Bt/Bc)*Ns*(1/K)//system capacity using alternate method disp(SysC,'System capacity per cell in (users/cell)') disp(M,'System capacity per cell,M,in (users/cell) using alternate method')
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clear; clc; V_s=230; V_m=sqrt(2)*V_s; R=.4; I_o=10; I_or=I_o; E=120; a=acosd((E+I_o*R)*%pi/(2*V_m)); printf("firing angle delay=%.2f deg",a); pf=(E*I_o+I_or^2*R)/(V_s*I_or); printf("\npf=%.4f",pf); E=-120; a=acosd((E+I_o*R)*%pi/(2*V_m)); printf("\nfiring angle delay=%.2f deg",a); pf=(-E*I_o-I_or^2*R)/(V_s*I_or); printf("\npf=%.4f",pf);
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//Fluid Systems- By Shiv Kumar //Chapter 5- Francis Turbine //Example 5.5 //To Determine (a) Guide Blade Angle (b)Runner Vane Angles at Inlet and Outlet (c) Diameter of Runner at Inlet and Outlet (d) Width of Wheel at Inlet. clc clear //Given Data:- H=70; //Net Head, m N=600; //Speed, rpm P=367.875; //Shaft Power, kW eta_o=85/100; //Overall Efficiency eta_H=95/100; //Hydraulic Efficiency Kf=0.25; //Flow Ratio bo_by_Do=0.1; //Breadth Ratio t_per=10; //Percentage of Circumferential Area occupied by the Thickness of Vanes Kt=1-t_per/100; //Vane Thickness Factor //As Outer Diameter= 2 times the Inner Diameter, Do_by_Di=2; //Do/Di //Data Required:- rho=1000; //Density of Water, Kg/m^3 g=9.81; //Acceleration due to gravity, m/s^2 //Computations:- Vfi=Kf*sqrt(2*g*H); //m/s Vfo=Vfi; Q=P*1000/(rho*g*H*eta_o); //m^3/s Do=sqrt(Q/(Kt*%pi*bo_by_Do*Vfi)); //m Di=Do/Do_by_Di; //m bo=Do*bo_by_Do*1000; //mm bi=Do*bo/Di; //mm ui=%pi*Do*N/60; //m/s uo=%pi*Di*N/60; //m/s Vwi=eta_H*g*H/ui; //m/s //(a)Guide Vane Angle, alpha_i alpha_i=atand(Vfi/Vwi); //degrees // (b)Runner Vane Angles at Inlet and Outlet, beta_i,beta_o beta_i=atand(Vfi/(Vwi-ui)); //Runner Vane Angle at Inlet, degrees beta_o=atand(Vfo/uo); //Runner Vane Angle at Outlet, degrees //(c)Diameter of Runner at Inlet ant Outlet, Do and Di . //Calculated Above // (d) Width of Wheel at Inlet, bi. //Calculated Above //Results:- printf(" (a)Guide Vane Angle, alpha_i=%.2f Degrees\n ",alpha_i) //The Answer Vary due to Round off Error printf(" (b)Runner Vane Angles at Inlet and Outlet are:- \n beta_i=%.2f Degrees , beta_o =%.2f Degrees \n",beta_i,beta_o) //The Answer Vary due to Round off Error printf(" (c)Diameter of Runner at Inlet and Outlet are: \n Do=%.4f m Di=%.4f m \n",Do,Di) //The Answer(Do) Vary due to Round off Error printf(" (d) Width of Wheel at Inlet, bo=%.2f mm\n",bo ) //The Answer Vary due to Round off Error
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//Example 2.36: phase angle error load in VA clc; clear; close; //given data v1=1000;//V v2=100;//V r=v1/v2;// pf=0.4;// sd=pf;// csd=sqrt(1-pf^2);// im=0.02;//A ie=im*(pf/csd);//A xp=65.4;//ohm rp=97.5;//ohm th=((ie*xp)-(im*rp))/(r*v2);//rad thd=th*(180/%pi);// disp("phase angle is "+string(thd*60) +"minutes") Xp=110;//ohm is=(r*((im*rp)-(ie*xp)))/(Xp); va=is*v2;//VA disp(va,"load is ,(VA)=")
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disp('chapter 9 ex9.4') disp('given') disp('design an noninverting Schmitt trigger circuit to have UTP=+3volt and LTP=-5volt') disp('using 741 op-amp with a supply of +or-15volt and Vf=0.7volt') Vcc=15 Vf=0.7 disp('design first for the UTP') disp('for adequate diode forward current,let I2=500*10^(-6)A') I2=500*10^(-6) disp('VR1=UTP=3volt') VR1=3 disp('R1=VR1/I2') R1=VR1/I2 disp('ohms',R1) disp('use 5.6kohm standard value and recalculate I2') R1=5600 disp('I2=VR1/R1') I2=VR1/R1 disp('amperes',I2) disp('VR2=|Vo|-Vf') VR2=(Vcc-1)-Vf disp('volts',VR2) disp('R2=VR2/I2') R2=VR2/I2 disp('ohms',R2) disp('use series connected 22kohm and 2.7kohm standard value resistors') disp('now design for LTP,using already selected resistance R1=5.6kohm') disp('VR1=LTP=5volt') VR1=5 disp('I3=VR1/R1') I3=VR1/R1 disp('amperes',I3) disp('VR3=|Vo|-Vf') VR3=(Vcc-1)-Vf disp('volts',VR3) disp('R3=VR3/I3') R3=VR3/I3 disp('ohms',R3) disp('use 15kohm standard value') disp('select tha diodes,minimum reverse voltage,Vr>Vcc=15volt') disp('trr<=min pulse width/10')
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//chapter 2 Ex 12 clc; clear; close; l1=4*100+95; l2=9*100; l3=16*100+65; //converting lengths into cm V=int32([l1 l2 l3]); Hcf=gcd(V); mprintf("The required length is %d cm",Hcf);
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function [y] = Descrambler(N,in,polynomial,initialstate) y=[]; // Display mode mode(0); // Display warning for floating point exception ieee(1); //Descrambler The Descrambler object scrambles a scalar or column vector input signal. //Y = Descrambler(CalculationBase,in,polynomial,initialstate) outputs vector y after //descrambling the input data //N:CalculationBase-Range of input data //Specify calculation base as a positive, integer, scalar value. //Set the calculation base property to one greater than the number of input values //in:input - The input must be a vector in the range [0, CalculationBase–1]. //polynomial - Generator polynomial //Specify the generator polynomial as a binary vector, //that lists the coefficients of the polynomial in order of ascending powers of z–1 //eg. specify 1 + z^(-6) + Z^(-7) as [1 0 0 0 0 0 1 1] //Initialstate - Vector array (with length of the generator polynomial order) //of initial shift register values vector with values in [0 CalculationBase–1] //Author - Harshal Shah //check condition on CalculationBase if (~isreal(N) | length(N)~=1 | isnan(N)|ceil(N)~=N|N<=0) then error("Descrambler:improper CalculationBase"); end //checking conditions on input if(~isreal(in) | or( isnan(in)) | min(size(in))~=1 | or(in < 0) | or(in >= N )) then error("Descrambler:improper input"); end //checking conditions on genpoly if(~isreal(polynomial) | or( isnan(polynomial)) | min(size(polynomial))~=1 | or(polynomial ~= 0 & polynomial ~= 1)) then error("Descrambler:improper genpoly"); end if((~polynomial(1)) |(~polynomial(length(polynomial))) ) then error("Descrambler:improper genpoly"); end //checking conditions on initial state if(~isreal(initialstate) | or( isnan(initialstate)) | min(size(initialstate))~=1 | or(initialstate < 0) | or(initialstate >= N )) then error("Descrambler:improper initialstate"); end //checking that length of Initialstate is equal to degree of genpoly if (length(polynomial)~=(length(initialstate)+1) ) then error(" Descrambler:length of Initialstate should be equal to degree of gen poly"); end buff = initialstate; for i = 1:length(in) y(i) = in(i); for j =length(initialstate):-1:1 if(polynomial(j+1)) then y(i) = y(i) - buff(j); end if(j>1) then buff(j)=buff(j-1); end end y(i) = pmodulo(y(i),N); buff(1)=in(i); end endfunction
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function res = mdaqIsExtMode() res = [] con = mdaqOpen(); result = mlink_set_obj(con, "ext_mode", 1); mdaqClose(con); if result == -25 then res = %F else res = %T end endfunction
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//Obtain path of solution file path = get_absolute_file_path('solution10_23.sce') //Obtain path of data file datapath = path + filesep() + 'data10_23.sci' //Clear all clc //Execute the data file exec(datapath) //Calculate the bending moment on the spring M (N-mm) M = P * r //Calculate the spring thickness t (mm) t = sqrt((12 * M)/(sigmab * b)) tround = ceil(t) //Calculate the degrees of rotation theta (deg) theta = (180/%pi) * ((12 * M * l)/(E * b * tround^3)) //Print results printf("\nThickness of the strip(t) = %f or %f mm\n",t,tround) printf("\nDegrees of rotation(theta) = %f\n",theta)
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clc f1 = 335 // fixed cost in Rs for capstan lathe k = 0.25 // stock carrying factor in paise per piece k = k/100 N1 = sqrt(f1/k) // pieces for capstan lathe a1 = 4.16 // variable cost per piece for capstan lathe tc1 = a1+f1/N1+k*N1 // total cost for capstan lathe f2 = 2120 // fixed cost in Rs for turret lathe N2 = sqrt(f2/k) // pieces for turret lathe a2 = 2.863 // variable cost per piece for turret lathe tc2 = a2+f2/N2+k*N2 // total cost for turret lathe printf("\n Total cost per piece for capstan lathe = Rs %0.2f\n Total cost per piece for turret lathe = Rs %0.2f" , tc1 , tc2) // Answers vary due to round off error
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//Example 2.1 //Z- transform of [1 0 3 -1 2] clear; clc ; close ; function[za]=ztransfer(sequence,n) z=poly(0,'z','r') za=sequence*(1/z)^n' endfunction x1=[1 0 3 -1 2]; n=0:length(x1)-1; zz=ztransfer(x1,n); //Display the result in command window disp (zz,"Z-transform of sequence is:"); disp('ROC is the entire plane except z = 0');
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solucaoDoSistema.sce
clear exec('path\tabelaComPosicoesDeCadaEsfera.sce'); exec('path\tabelaComAngulosDeCadaEsfera.sce'); exec('path\calculadoraDeVelocidades.sce'); exec('path\Sistemas de equações lineares - algoritmo de solução\fatoracao LU.sce'); exec('path\Sistemas de equações lineares - algoritmo de solução\sistemasDeEquações.sce'); //Serão implementadas uma resoução para cada esfera colorida //calculando os coeficientes da matriz A A_vermelha = [0 -1*cos(arcosVermelha(1)) vetorVelocidades(1)*sin(arcosVermelha(1))*cos(arcosVermelha(1)); sin(arcosVermelha(2)) -1*cos(arcosVermelha(2)) 0; sin(arcosVermelha(3)) 0 vetorVelocidades(3)]; b_vermelha = [-1*cos(arcosVermelha(1))*y_vermelha(1)+vetorVelocidades(1)*sin(arcosVermelha(1))*cos(arcosVermelha(1))*tempo(4); sin(arcosVermelha(2))*x_vermelha(2)-cos(arcosVermelha(2))*y_vermelha(2); sin(arcosVermelha(3))*x_vermelha(3)-cos(arcosVermelha(2))*tempo(4)]; [L, U] = fatoracaoLU(A_vermelha); y = resret (L, b_vermelha); solucao_vermelha = resret (U, y); // o array x possui as soluções para o sistema de equações para a esfera vermelha, contendo x0, y0 e t0 //agora será reproduzido o processo para as outas esferas A_azul = [0 -1*cos(arcosAzul(1)) vetorVelocidades(1)*sin(arcosAzul(1))*cos(arcosAzul(1)); sin(arcosAzul(2)) -1*cos(arcosAzul(2)) 0; sin(arcosAzul(3)) 0 vetorVelocidades(3)*sin(arcosAzul(3))*cos(arcosAzul(3))]; b_azul = [-1*cos(arcosAzul(1))*y_azul(1)+vetorVelocidades(1)*sin(arcosAzul(1))*cos(arcosAzul(1))*tempo(4); sin(arcosAzul(2))*x_azul(2)-cos(arcosAzul(2))*y_azul(2); sin(arcosAzul(3))*x_azul(3)-cos(arcosAzul(2))*tempo(4)]; [L, U] = fatoracaoLU(A_azul); y = resret (L, b_azul); solucao_azul = resret (U, y); A_verde = [0 -1*cos(arcosVerde(1)) vetorVelocidades(1)*sin(arcosVerde(1))*cos(arcosVerde(1)); sin(arcosVerde(2)) -1*cos(arcosVerde(2)) 0; sin(arcosVerde(3)) 0 vetorVelocidades(3)*sin(arcosVerde(3))*cos(arcosVerde(3))]; b_verde = [-1*cos(arcosVerde(1))*y_verde(1)+vetorVelocidades(1)*sin(arcosVerde(1))*cos(arcosVerde(1))*tempo(4); sin(arcosVerde(2))*x_verde(2)-cos(arcosVerde(2))*y_verde(2); sin(arcosVerde(3))*x_verde(3)-cos(arcosVerde(2))*tempo(4)]; [L, U] = fatoracaoLU(A_verde); y = resret (L, b_verde); solucao_verde = resret (U, y); solucao = [solucao_vermelha solucao_verde solucao_azul] //solucao = [nan nan nan; nan nan nan; nan nan na];
e686fd6ed54fb93a91c858fb01e0067901ffc834
449d555969bfd7befe906877abab098c6e63a0e8
/869/CH2/EX2.7/2_7.sce
98dee39f22a9528014418ecd8c0a90ae9f11232d
[]
no_license
FOSSEE/Scilab-TBC-Uploads
948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1
7bc77cb1ed33745c720952c92b3b2747c5cbf2df
refs/heads/master
2020-04-09T02:43:26.499817
2018-02-03T05:31:52
2018-02-03T05:31:52
37,975,407
3
12
null
null
null
null
UTF-8
Scilab
false
false
254
sce
2_7.sce
clc //initialisation of variables Fy1= 2 //kips Fy2= 5 //kips Fy3= 10 //kips Fy4= 3 //kips L= 5 //ft Ry= Fy1+Fy2+Fy3+Fy4 x= (Fy1*L+Fy2*2*L+Fy3*3*L+Fy4*4*L)/Ry //RESULTS printf ('Ry= %.2f kips',Ry) printf (' \n x=%.1f ft to the right of O',x)
1deda570b57771bc28e59eb28856e6c965df871d
8b9a8f57e173e7b4f3e0697bb8fa4391992830c1
/Assignment _1/BigEncoder/BigEncoder.tst
4f002fe59670da2f66aed2e992cde10879d5e04d
[]
no_license
AtharvaC1511/ComputerSystemDesign
9bdcdd5178e55f21c9c23cc105feb6f1cdf47cf6
e3d9bdcb961aa6d2f13c58532bb89908dda70d3b
refs/heads/main
2023-06-25T19:04:51.971391
2021-07-19T14:24:00
2021-07-19T14:24:00
387,486,807
0
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null
null
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Scilab
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961
tst
BigEncoder.tst
load BigEncoder.hdl, output-file BigEncoder.out, compare-to BigEncoder.cmp, output-list X0%B3.1.3 X1%B3.1.3 X2%B3.1.3 X3%B3.1.3 X4%B3.1.3 X5%B3.1.3 X6%B3.1.3 X7%B3.1.3 Y0%B3.1.3 Y1%B3.1.3 Y2%B3.1.3; set X0 1, set X1 0, set X2 0, set X3 0, set X4 0, set X5 0, set X6 0, set X7 0, eval, output; set X0 0, set X1 1, set X2 0, set X3 0, set X4 0, set X5 0, set X6 0, set X7 0, eval, output; set X0 0, set X1 0, set X2 1, set X3 0, set X4 0, set X5 0, set X6 0, set X7 0, eval, output; set X0 0, set X1 0, set X2 0, set X3 1, set X4 0, set X5 0, set X6 0, set X7 0, eval, output; set X0 0, set X1 0, set X2 0, set X3 0, set X4 1, set X5 0, set X6 0, set X7 0, eval, output; set X0 0, set X1 0, set X2 0, set X3 0, set X4 0, set X5 1, set X6 0, set X7 0, eval, output; set X0 0, set X1 0, set X2 0, set X3 0, set X4 0, set X5 0, set X6 1, set X7 0, eval, output; set X0 0, set X1 0, set X2 0, set X3 0, set X4 0, set X5 0, set X6 0, set X7 1, eval, output;
2ccdb929b8418d949e685b4ab9fc7d153e0b0f48
52891b40d6509dbdf55faa562cf0f3692c2d958b
/algoritmos/zcr/zcr_func.sci
b47820cce976bf0c05db5d9ceb8decc339d6374a
[]
no_license
google-code/audio-fingerprint
f78981721d3def3ad557cceb1c010cc759684442
9d3dc04103a9bd0f3e3951a6180312865b7f3b8a
refs/heads/master
2016-09-08T16:59:21.186418
2015-03-15T16:13:40
2015-03-15T16:13:40
32,270,052
0
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null
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null
null
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sci
zcr_func.sci
//********************************************************************************************************** //********************************************************************************************************** //***************************** Funciones implementadas **************************************************** //********************************************************************************************************** //********************************************************************************************************** //********************************************************************************************************** //********************* Obtención de la señal a partir de un archivo .WAV ********************************** //********************************************************************************************************** //********************************************************************************************************** function[x, t, Fs] = wav(audio); stacksize('max'); //tamaño del stack de memoria. si se tienen problemas de stack, es necesario cargar señales de menor longitud select audio, case 'enya' then [x,Fs] = wavread("enya.wav"), case 'oasis' then [x,Fs] = wavread("oasis.wav"), case 'van halen' then [x,Fs] = wavread("van halen.wav"), case 'olima' then [x,Fs] = wavread("olimareños.wav"), case 'zitarrosa' then [x,Fs] = wavread("zitarrosa.wav"), case 'curtidores' then [x,Fs] = wavread("curtidores.wav"), case 'mozart' then [x,Fs] = wavread("mozart.wav"), case 'soda' then [x,Fs] = wavread("sodaStereo.wav"), case 'seno' then [x,Fs] = seno(1000,44100), else disp('No se ha encontrado el archivo de audio'), end N=size(x,'*'); //cantidad de muestras t = (0:N-1)/Fs; //vector tiempo asociado a cada muestra endfunction //********************************************************************************************************** //********************************************************************************************************** //********** Funcion que haya los cruces por cero de una señal que es pasada como parametro **************** //********************************************************************************************************** //********************************************************************************************************** function[z] = zcr(s); z=0; for(i=2:length(s)), if(sign(s(i) * s(i-1)) == -1) //cada vez que hay un cambio de signo es que hubo un cruce por cero z = z + 1; end end endfunction //********************************************************************************************************** //********************************************************************************************************** //**************** Funcion que realiza la correlacion entre dos vectores de muestras************************ //**************************************(ver condiciones de borde)****************************************** //********************************************************************************************************** //********************************************************************************************************** function [r] = correlacion(x,y); x = x - mean(x); y = y - mean(y); nx = length(x); ny = length(y); r = []; for m=1:ny-nx sumax = 0; sumay = 0; sigmax = 0; sigmay = 0; suma = 0; for k=1:nx yk = y(m:m+nx-1); //tramo de y del tamaño de x suma = suma + (x(k)*yk(k)); //********************* sumax = sumax + (x(k)*x(k)); sumay = sumay + (yk(k)*yk(k)); end //********************* sigmax = sqrt(sumax/nx); sigmay = sqrt(sumay/nx); //********************* div = sigmax*sigmay*nx; r(m+1) = suma/div; end endfunction //********************************************************************************************************** //********************************************************************************************************** //**Funcion que genera un archivo de texto con los datos del array entre corchetes y separados por comas**** //********************************************************************************************************** //********************************************************************************************************** function [] = imp_array(arreglo); fd = mopen("arreglo.txt", "w"); mfprintf(fd,'{'); mfprintf(fd,'%f', arreglo(1)); for i=2:length(arreglo) mfprintf(fd,',%f',arreglo(i)); end mfprintf(fd,'};'); mclose(fd); endfunction //********************************************************************************************************** //********************************************************************************************************** //**************** Funcion que hace un seno de frecuencia f de tantos segundos como se quiera*************** //********************************************************************************************************** function[x,fs] = seno(f,fs); pi = %pi; inicio = 0; fin = 30; t = [inicio:1/fs:fin]; x = sin(2*pi*f*t); endfunction //********************************************************************************************************** //********************************************************************************************************** //**************** Funcion que grafica una señal que es pasada como parámetro y su FFT********************** //********************************************************************************************************** function[y] = graf_fft(x, fs); N=size(x,'*'); //Calculo de la transformada rápida de Fourier FFT. y=fft(x); //the fft response is symetric we retain only the first N/2 points f=fs*(0:(N/2))/N; //associated frequency vector n=size(f,'*'); //Graficas de la señal normalizada vs tiempo y de la FFT subplot(2,2,1) plot2d(t,x(1,:)) xtitle('Señal de audio','t(s)','amplitud'); subplot(2,2,2) plot2d(f,abs(y(1:n))) xtitle('Transformada rápida de Fourier (FFT)','f(Hz)'); endfunction //**********************************************************************************************************
ffa90625d9162e7413f86c35fa6b2aebfba470b0
75e8de13b449936c15072e897be26dfe860bf5f4
/data/samples-plus-minus-cycle.sci
5a47e5d3d7758efb9871230385b4a44e328bfc6a
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permissive
MyFreertosLab/my_motors_test
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414,824
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samples-plus-minus-cycle.sci
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/2858/CH11/EX11.3/Ex11_3.sce
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FOSSEE/Scilab-TBC-Uploads
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2018-02-03T05:31:52
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Ex11_3.sce
//example 11.3 clc; funcprot(0); K=0.25; Ap=16*16/12/12; phi=30*%pi/180; Nq=25; q=110*50/1000; sigmao=q/2; p=4*16/12; L=50; FS=4; Qu=q*Nq*Ap+K*sigmao*tan(0.8*phi)*p*L; Qall=Qu/FS; disp(Qall,"allowed load in kip");
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449d555969bfd7befe906877abab098c6e63a0e8
/149/CH6/EX6.2.1/ques2_1.sce
d74452da1c56e0d08f73fa28a7187443b73ad474
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no_license
FOSSEE/Scilab-TBC-Uploads
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2018-02-03T05:31:52
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ques2_1.sce
//ques1 disp('definite integral'); syms x f=integ((cos(x))^6,x,0,%pi/2); disp(float(f));
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/library/Demos/StdRegions/Tests/StdProject1D_Single_Mode_Fourier_P2_Q2.tst
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[ "MIT" ]
permissive
mathLab/ITHACA-SEM
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2022-06-21T13:27:18
136,485,665
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2019-05-15T08:31:40
2018-06-07T14:01:54
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tst
StdProject1D_Single_Mode_Fourier_P2_Q2.tst
<?xml version="1.0" encoding="utf-8"?> <test> <description>StdProject1D Segment single mode Fourier basis P=2 Q=2</description> <executable>StdProject</executable> <parameters>-s segment -b FourierSingleMode -o 2 -p 2</parameters> <metrics> <metric type="L2" id="1"> <value tolerance="1e-12">0</value> </metric> <metric type="Linf" id="2"> <value tolerance="1e-12">2.77556e-17</value> </metric> </metrics> </test>
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449d555969bfd7befe906877abab098c6e63a0e8
/1574/CH3/EX3.14/M_Ex_3_14.sce
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[]
no_license
FOSSEE/Scilab-TBC-Uploads
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clc //Chapter3: Modulation //Example3.14 page no 152 //Given //Phi=(wc*t+Mf*sin(wmt))....instantaneous phase of FM fm=5000//modulating freq deltaf=50e3//freq deviation deltaPhi1=deltaf/fm// Advance or retard in phase fm=100//modulating freq in second signal deltaPhi2=deltaf/fm mprintf('DeltaPhi1= %d rad\nDeltaPhi2=%d rad\n',deltaPhi1,deltaPhi2)
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//chapter-10,Example10_11,pg 504 f=1000//supply frequency C1=0.04*10^-6//capacitance R1=220//resistance in arm-1 R2 = 10*10^3 ; Lu=22*10^-3//inductance Ru=((2*%pi*f)^2)*C1*R1*Lu//resistance R3=((R1*Ru)+(Lu/C1))/R2//resistance in arm-3 printf("resistance of inductor\n") printf("Ru=%.2f ohm\n",Ru) printf("resistance of arm-3\n") printf("R3=%.2f ohm\n",R3)
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// Exa 3.5 format('v',7);clc;clear;close; // Given data Rsh = 0.01;//shunt resistance in ohm Rm = 750;//resistance in ohm Vm= 400*10^-3;//voltage in V Ish = 50;//current in A // Ish*Rsh = voltagedrop; Ish = Vm/Rsh;//current through shunt in A disp(Ish,"The current through shunt in A is"); Ish=50;// in A Vsh = Ish*Rsh;// in V Im = Vm/Rm;// in A // Im*R_m = Vsh; R_m = Vsh/Im;//resistance of meter in ohm disp(R_m,"The resistance of meter in Ω is");
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clc clear //initialisation of variables M= 100*10^6 //Nmm BeamB= 300 //mm BeamL= 200 //mm BeamT= 25 //mm BeamT2= 20 //mm //CALCULATIONS Iz= ((BeamL*BeamB^3)/12)-((BeamL-BeamT)*(BeamB-2*BeamT2)^3)/12 sigmaxbyY= -M/Iz SB= sigmaxbyY*(BeamB/2) ST= sigmaxbyY*(-BeamB/2) //RESULTS printf ('Stress at top of the beam= %.2fN/mm^2(Tension)',ST) printf ('\n Stress at bottom of the beam= %.2fN/mm^2(compression)',SB)
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clc clear //input n1=480;//number of conductors in the armature n2=6;//number of poles in the machine w=100;//angular velocity in rad/s phi=0.03;// flux per pole in weber //calculations phi1=n2*phi;//flux cut by each conductor in weber e1=(phi1*w)/(2*%pi);//e.m.f. induced/conductor in volts n3=n2;//number of parallel paths n4=n1/n3;//number of conductors per path e2=e1*n4;//e.m.f. per path in volts //output mprintf('the e.m.f. induced in the armature is %3.0f V',e2)
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// Scilab code Ex11.24: Pg.535 (2008) clc; clear; // Part (a) k = 9e+09; // Coulomb's constant, N-m^2/C^2 e = 1.6e-19; // Electronic charge, C r = 3.0e-15; // Separation between tne charges, m U = k*e^2/r; // Height of potential barrier, J k = 1.38e-23; // Boltzmann constant, J/K // In order to overcome this barrier, the average energy of the protons in the plasma i.e (3/2)*k*T >= U/2, solving for T we get T = 2*U/(3*2*k); // Minimum temperature required to overcome barrier, K printf("\nThe minimum temperature required by proton in H plasma to overcome the Coulomb barrier = %3.1e K", T); // Part (b) m_H_1 = 1.007825; // Mass of Hydrogen, u m_H_2 = 2.014102; // Mass of Deutrium, u m_e = 0.001097/2; // Mass of electron, u Q = (2*m_H_1 - m_H_2 - 2*m_e)*931.5; // Energy released in the fusion, MeV printf("\nThe energy released in the fusion = %4.2f MeV", Q); // Result // The minimum temperature required by proton in H plasma to overcome the Coulomb barrier = 1.9e+009 K // The energy released in the fusion = 0.42 MeV
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function [stk,txt,top]=sci_fopen() // Copyright INRIA txt=[] first=stk(top-rhs+1) if first(5)=='1' then filename=first(1) elseif first(5)=='10' then set_infos('fopen(fid) has no translation',2) filename=first(1) else set_infos('fopen(filename,..) assumed',2) filename=first(1) end if rhs==1 then permission='rb' else permission=stk(top-rhs+2)(1) end if lhs==1 then if lst(ilst+1)(1)=='1' then fid=lhsvarsnames(), err=gettempvar() else fid=gettempvar(1), err=gettempvar(2) end txt=['['+fid+','+err+'] = mopen('+filename+','+permission+',0)'; 'if '+err+'<0 then '+fid+' = -1;end'] stk=list(' ','-2','1','1','1') else [fid,mess]=lhsvarsnames() err=gettempvar() txt=['['+fid+','+err+'] = mopen('+filename+','+permission+',0)'; 'if '+err+'<0 then '+.. fid+' = -1;'+mess+' = ''Cannot open file.'''+.. ';else '+mess+' = '''';end'] stk=list(list(' ','-2','1','1','1'),.. list(' ','-2','1','1','10')) end
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function vpcGuiClose() bdVpcDesconect(); close(gcf()); endfunction
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x=[0:0.1:1]' b=sin(x) A=[x^1] k=(A'*A)\(A'*b) disp(k)
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getd(); // MAILLAGE // [ noeuds , elements ] = MSHLoader('rectangle1.msh'); numElements = size(elements,2); numNoeuds = size(noeuds,2); [segments] = findSegments(elements) numSegments = size(segments,2); // parametres physiques k=10000; m=1; g=-9.81; // parametres temps dt = 0.005; T = 0.1; // image de sortie S = []; S(1) = 'BMP\anim'; t=50; S(2) = string(t); S(3) = '.bmp'; k_t=0; // vecteur des positions: X_t = zeros(2*numNoeuds,1); for i=1:numNoeuds X_t([2*i-1 2*i]) = [noeuds(1,i) ; noeuds(2,i)]; end for time=0:dt:T, // mouvement de translation uniforme for i=1:numNoeuds X_t([2*i]) = X_t([2*i]) +0.2; end // déplacement du maillage noeuds_deplaces = noeuds; for i=1:numNoeuds, // deplacement selon x noeuds_deplaces(1,i) = X_t(2*i-1); // deplacement selon y noeuds_deplaces(2,i) = X_t(2*i); end clf; scf(0); draw_mesh( noeuds_deplaces, elements) a=get("current_axes");//get the handle of the newly created axes a.data_bounds=[-1,-1;10,10]; k_t=k_t+1; S(2) = string(k_t+99); xs2bmp(0,strcat(S)); xpause(100000); end
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/* * By: Jatin Kumar Mandav * * PSK Modulation * * Inputs: Data or Digital Information Signal. * Carrier Signal Frequency, Carrier Frequency Amplitude * */ function [] = psk_mod(data, amp_carrier, freq_carrier) t = 0:0.001:1 carrier_signal = amp_carrier*sin(2*%pi*freq_carrier*t) y = amp_carrier*sin(2*%pi*freq_carrier*t + %pi) modulated_signal = [] for i = 1:length(data) if (data(i) == 1) modulated_signal = [modulated_signal, carrier_signal] else modulated_signal = [modulated_signal, y] end end plot(modulated_signal) title("Modulated Signal") endfunction
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funcprot(0) clf() // Ex.1 cd("/home/6im2/ylecoq/prog/tds/signal_s1/td3"); load("flute.dat"); x=flute; N=length(x); disp("N = " + string(N)); // plot(x) // Ex.2 function ret = petit_gamma(x) ret = convol(x,x(length(x):-1:1)); endfunction function ret = GAMMA_L(x, L) gamma_x = petit_gamma(x); for i=1:L for j=1:L ret(i,j) = gamma_x(abs(i-j)+length(x)); end end endfunction for L=1:3 disp("L = " + string(L)); petit_gamma_x = petit_gamma(x); cL = petit_gamma_x((length(x)+1):(length(x)+L)); disp("cL = "); disp(string(cL)); GAMMA_L_x = GAMMA_L(x, L); disp("GAMMA_L = "); disp(string(GAMMA_L_x)); hL = inv(GAMMA_L_x)*cL'; disp("hL = "); disp(string(hL)); end // Ex.3 function ret = x_chapeau() ret = 0; // TODO !! endfunction function ret = EQM(x, L) N = length(x); somme = 0; for n=1:N somme = somme + (x(n)-x_chapeau(n))^2; end ret = somme/N; endfunction for L=1:3 disp("EQM avec L=" + string(L) + " = " + string(EQM(x,L))); end
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#!1017,AMR_4_,+X,!0000,FALSE,TRUE #!1018,AMR_5_,+X,!0000,FALSE,TRUE #!1019,AMR_6_,+X,!0000,FALSE,TRUE #!101A,SAVE,+X,!0000,FALSE,TRUE #!101B,ALM_1_1,+X,!0000,FALSE,TRUE #!101C,CVIT,+X,!0000,FALSE,TRUE #!101D,ALM_1_2,+X,!0000,FALSE,TRUE #!101E,ALM_1_3,+X,!0000,FALSE,TRUE #!101F,ALM_2_1,+X,!0000,FALSE,TRUE #!1020,ALM_1_4,+X,!0000,FALSE,TRUE #!1021,ALM_2_2,+X,!0000,FALSE,TRUE #!1022,ALM_1_5,+X,!0000,FALSE,TRUE #!1023,ALM_2_3,+X,!0000,FALSE,TRUE #!1024,ALM_3_1,+X,!0000,FALSE,TRUE #!1025,ALARM_1_,+X,!0000,FALSE,TRUE #!1026,ALM_1_6,+X,!0000,FALSE,TRUE #!1027,ALM_2_4,+X,!0000,FALSE,TRUE #!1028,ALM_3_2,+X,!0000,FALSE,TRUE #!1029,ALARM_2_,+X,!0000,FALSE,TRUE #!102A,ALM_1_7,+X,!0000,FALSE,TRUE #!102B,ALM_2_5,+X,!0000,FALSE,TRUE #!102C,ALM_3_3,+X,!0000,FALSE,TRUE #!102D,ALARM_3_,+X,!0000,FALSE,TRUE #!102E,ALM_4_1,+X,!0000,FALSE,TRUE #!102F,ALM_2_6,+X,!0000,FALSE,TRUE #!1030,ALM_3_4,+X,!0000,FALSE,TRUE #!1031,ALARM_4_,+X,!0000,FALSE,TRUE #!1032,ALM_4_2,+X,!0000,FALSE,TRUE #!1033,ALM_2_7,+X,!0000,FALSE,TRUE #!1034,ALM_3_5,+X,!0000,FALSE,TRUE #!1035,ALM_4_3,+X,!0000,FALSE,TRUE #!1036,ALM_3_6,+X,!0000,FALSE,TRUE #!1037,ALM_4_4,+X,!0000,FALSE,TRUE #!1038,ALM_3_7,+X,!0000,FALSE,TRUE #!1039,ALM_4_5,+X,!0000,FALSE,TRUE #!103A,ALM_4_6,+X,!0000,FALSE,TRUE #!103B,ALM_4_7,+X,!0000,FALSE,TRUE #!103C,VL_1_1,+X,!0000,FALSE,TRUE #!103D,VL_1_2,+X,!0000,FALSE,TRUE #!103E,VL_1_3,+X,!0000,FALSE,TRUE #!103F,DI_10,+X,!0000,FALSE,TRUE #!1040,VL_2_1,+X,!0000,FALSE,TRUE #!1041,VL_1_4,+X,!0000,FALSE,TRUE #!1042,VL_2_2,+X,!0000,FALSE,TRUE #!1043,DI_11,+X,!0000,FALSE,TRUE #!1044,VL_1_5,+X,!0000,FALSE,TRUE #!1045,VL_2_3,+X,!0000,FALSE,TRUE #!1046,VL_3_1,+X,!0000,FALSE,TRUE #!1047,DI_12,+X,!0000,FALSE,TRUE #!1048,VL_1_6,+X,!0000,FALSE,TRUE #!1049,VL_2_4,+X,!0000,FALSE,TRUE #!104A,VL_3_2,+X,!0000,FALSE,TRUE #!104B,TMODE,+X,!0000,FALSE,TRUE #!104C,VL_2_5,+X,!0000,FALSE,TRUE #!104D,DI_13,+X,!0000,FALSE,TRUE #!104E,VL_3_3,+X,!0000,FALSE,TRUE #!104F,VL_4_1,+X,!0000,FALSE,TRUE #!1050,VL_2_6,+X,!0000,FALSE,TRUE #!1051,VL_3_4,+X,!0000,FALSE,TRUE #!1052,VL_4_2,+X,!0000,FALSE,TRUE #!1053,DI_14,+X,!0000,FALSE,TRUE #!1054,VL_3_5,+X,!0000,FALSE,TRUE #!1055,VL_4_3,+X,!0000,FALSE,TRUE #!1056,DI_15,+X,!0000,FALSE,TRUE #!1057,VL_3_6,+X,!0000,FALSE,TRUE #!1058,VL_4_4,+X,!0000,FALSE,TRUE #!1059,RSKYD_1_,+X,!0000,FALSE,TRUE #!105A,VL_4_5,+X,!0000,FALSE,TRUE #!105B,RSKYD_2_,+X,!0000,FALSE,TRUE #!105C,RSKYD_3_,+X,!0000,FALSE,TRUE #!105D,VL_4_6,+X,!0000,FALSE,TRUE #!105E,RSKYD_4_,+X,!0000,FALSE,TRUE #!105F,CL_1_1,+X,!0000,FALSE,TRUE #!1060,DI_0,+X,!0000,FALSE,TRUE #!1061,CL_1_2,+X,!0000,FALSE,TRUE #!1062,CL_1_3,+X,!0000,FALSE,TRUE #!1063,CL_2_1,+X,!0000,FALSE,TRUE #!1064,DI_1,+X,!0000,FALSE,TRUE #!1065,CL_1_4,+X,!0000,FALSE,TRUE #!1066,CL_2_2,+X,!0000,FALSE,TRUE #!1067,CL_1_5,+X,!0000,FALSE,TRUE #!1068,CL_2_3,+X,!0000,FALSE,TRUE #!1069,CL_3_1,+X,!0000,FALSE,TRUE #!106A,DI_2,+X,!0000,FALSE,TRUE #!106B,CL_1_6,+X,!0000,FALSE,TRUE #!106C,CL_2_4,+X,!0000,FALSE,TRUE #!106D,CL_3_2,+X,!0000,FALSE,TRUE #!106E,CL_2_5,+X,!0000,FALSE,TRUE #!106F,CL_3_3,+X,!0000,FALSE,TRUE #!1070,CL_4_1,+X,!0000,FALSE,TRUE #!1071,DI_3,+X,!0000,FALSE,TRUE #!1072,CL_2_6,+X,!0000,FALSE,TRUE #!1073,CL_3_4,+X,!0000,FALSE,TRUE #!1074,CL_4_2,+X,!0000,FALSE,TRUE #!1075,ALARM,+X,!0000,FALSE,TRUE #!1076,CL_3_5,+X,!0000,FALSE,TRUE #!1077,CL_4_3,+X,!0000,FALSE,TRUE #!1078,DI_4,+X,!0000,FALSE,TRUE #!1079,CL_3_6,+X,!0000,FALSE,TRUE #!107A,CL_4_4,+X,!0000,FALSE,TRUE #!107B,CL_4_5,+X,!0000,FALSE,TRUE #!107C,DI_5,+X,!0000,FALSE,TRUE #!107D,CL_4_6,+X,!0000,FALSE,TRUE #!107E,DI_6,+X,!0000,FALSE,TRUE #!107F,FULL_1_,+X,!0000,FALSE,TRUE #!1080,FULL_2_,+X,!0000,FALSE,TRUE #!1081,FULL_3_,+X,!0000,FALSE,TRUE #!1082,DI_7,+X,!0000,FALSE,TRUE #!1083,R_L,+X,!5004,FALSE,TRUE #!1084,FULL_4_,+X,!0000,FALSE,TRUE #!1085,DI_8,+X,!0000,FALSE,TRUE #!1086,DI_9,+X,!0000,FALSE,TRUE #!1087,RUN_4_,+X,!0000,FALSE,TRUE #!1088,RUN_3_,+X,!0000,FALSE,TRUE #!1089,RUN_2_,+X,!0000,FALSE,TRUE #!108A,RUN_1_,+X,!0000,FALSE,TRUE #!108B,RES,+X,!0000,FALSE,TRUE #!108C,QUEUE_RUN,+X,!0000,FALSE,TRUE #!108D,TZATR_3_,+X,!0000,FALSE,TRUE #!108E,TZATR_2_,+X,!0000,FALSE,TRUE #!108F,TZATR_1_,+X,!0000,FALSE,TRUE #!1090,TSKYD_4_,+X,!0000,FALSE,TRUE #!1091,TSKYD_3_,+X,!0000,FALSE,TRUE #!1092,TSKYD_2_,+X,!0000,FALSE,TRUE #!1093,TSKYD_1_,+X,!0000,FALSE,TRUE #!1094,TST_3_,+X,!0000,FALSE,TRUE #!1095,TST_2_,+X,!0000,FALSE,TRUE #!1096,TST_1_,+X,!0000,FALSE,TRUE #!1097,TVIDS_4_,+X,!0000,FALSE,TRUE #!1098,TVIDS_3_,+X,!0000,FALSE,TRUE #!1099,TVIDS_2_,+X,!0000,FALSE,TRUE #!109A,TVIDS_1_,+X,!0000,FALSE,TRUE #!109B,TPROM_4_,+X,!0000,FALSE,TRUE #!109C,TPROM_3_,+X,!0000,FALSE,TRUE #!109D,TPROM_2_,+X,!0000,FALSE,TRUE #!109E,TPROM_1_,+X,!0000,FALSE,TRUE #!109F,TOSAD_4_,+X,!0000,FALSE,TRUE #!10A0,TOSAD_3_,+X,!0000,FALSE,TRUE #!10A1,TOSAD_2_,+X,!0000,FALSE,TRUE #!10A2,TOSAD_1_,+X,!0000,FALSE,TRUE #!10A3,TZATR_4_,+X,!0000,FALSE,TRUE #!10A4,END_FLT,+X,!0000,FALSE,TRUE #!10A5,NOREAD,+X,!0000,FALSE,TRUE #!10A6,TFCKL,+X,!0000,FALSE,TRUE #!10A7,TFR_4_,+X,!0000,FALSE,TRUE #!10A8,TFR_3_,+X,!0000,FALSE,TRUE #!10A9,TFR_2_,+X,!0000,FALSE,TRUE #!10AA,TFR_1_,+X,!0000,FALSE,TRUE #!10AB,R_4_,+X,!0000,FALSE,TRUE #!10AC,R_3_,+X,!0000,FALSE,TRUE #!10AD,R_2_,+X,!0000,FALSE,TRUE #!10AE,R_1_,+X,!0000,FALSE,TRUE #!10AF,STREG_4_,+X,!0000,FALSE,TRUE #!10B0,STREG_3_,+X,!0000,FALSE,TRUE #!10B1,STREG_2_,+X,!0000,FALSE,TRUE #!10B2,STREG_1_,+X,!0000,FALSE,TRUE #!10B3,TST_4_,+X,!0000,FALSE,TRUE #!10B4,RE_TPER,+X,!5004,FALSE,TRUE #!10B5,OFF_ALL,+X,!5005,FALSE,TRUE @ANALOGS,119 #!2012,V_01,+X,!0000,F, #!2013,V_10,+X,!0000,F, #!2014,V_02,+X,!0000,F, #!2015,V_11,+X,!0000,F, #!2016,V_20,+X,!0000,F, #!2017,D_L_SUS_ZD,+X,!0000,I, #!2018,V_03,+X,!0000,F, #!2019,V_12,+X,!0000,F, #!201A,V_21,+X,!0000,F, #!201B,V_30,+X,!0000,F, #!201C,V_04,+X,!0000,F, #!201D,V_13,+X,!0000,F, #!201E,V_22,+X,!0000,F, #!201F,V_31,+X,!0000,F, #!2020,V_05,+X,!0000,F, #!2021,V_14,+X,!0000,F, #!2022,V_23,+X,!0000,F, #!2023,V_32,+X,!0000,F, #!2024,V_06,+X,!0000,F, #!2025,V_15,+X,!0000,F, #!2026,Q,+X,!0000,F, #!2027,V_24,+X,!0000,F, #!2028,V_07,+X,!0000,F, #!2029,V_16,+X,!0000,F, #!202A,V_25,+X,!0000,F, #!202B,V_08,+X,!0000,F, #!202C,V_17,+X,!0000,F, #!202D,V_26,+X,!0000,F, #!202E,V_09,+X,!0000,F, #!202F,V_18,+X,!0000,F, #!2030,V_27,+X,!0000,F, #!2031,V_19,+X,!0000,F, #!2032,V_28,+X,!0000,F, #!2033,TCYC_ZD,+X,!0000,I, #!2034,V_29,+X,!0000,F, #!2035,TOSAD_1_ZD,+X,!0000,I, #!2036,STATE_1_,+X,!0000,I, #!2037,TOSAD_2_ZD,+X,!0000,I, #!2038,STATE_2_,+X,!0000,I, #!2039,TOSAD_3_ZD,+X,!0000,I, #!203A,Q_ZD,+X,!0000,F, #!203B,STATE_3_,+X,!0000,I, #!203C,TOSAD_4_ZD,+X,!0000,I, #!203D,STATE_4_,+X,!0000,I, #!203E,TF_H_1_,+X,!0000,I, #!203F,NOM_CUR,+X,!0000,I, #!2040,TF_H_2_,+X,!0000,I, #!2041,TF_H_3_,+X,!0000,I, #!2042,TF_H_4_,+X,!0000,I, #!2043,TF_H_5_,+X,!0000,I, #!2044,TF_H_6_,+X,!0000,I, #!2045,TAVL_1,+X,!0000,I, #!2046,TAVL_2,+X,!0000,I, #!2047,TAVL_3,+X,!0000,I, #!2048,TAVL_4,+X,!0000,I, #!2049,TAVL_5,+X,!0000,I, #!204A,TF_M_1_,+X,!0000,I, #!204B,TAVL_6,+X,!0000,I, #!204C,TF_M_2_,+X,!0000,I, #!204D,TF_M_3_,+X,!0000,I, #!204E,TPER_ZD,+X,!0000,I, #!204F,TF_M_4_,+X,!0000,I, #!2050,TF_M_5_,+X,!0000,I, #!2051,TF_M_6_,+X,!0000,I, #!2052,TST_ZD,+X,!0000,I, #!2053,F_V_01,+X,!0000,I, #!2054,F_V_10,+X,!0000,I, #!2055,F_V_02,+X,!0000,I, #!2056,TVIDS_ZD,+X,!0000,I, #!2057,F_V_11,+X,!0000,I, #!2058,F_V_20,+X,!0000,I, #!2059,NOM_CUR_OF,+X,!0000,I, #!205A,F_V_03,+X,!0000,I, #!205B,F_V_12,+X,!0000,I, #!205C,F_V_21,+X,!0000,I, #!205D,F_V_04,+X,!0000,I, #!205E,F_V_30,+X,!0000,I, #!205F,F_V_13,+X,!0000,I, #!2060,F_V_22,+X,!0000,I, #!2061,F_V_05,+X,!0000,I, #!2062,TPER,+X,!0000,I, #!2063,F_V_31,+X,!0000,I, #!2064,F_V_14,+X,!0000,I, #!2065,F_V_23,+X,!0000,I, #!2066,F_V_06,+X,!0000,I, #!2067,F_V_32,+X,!0000,I, #!2068,F_V_15,+X,!0000,I, #!2069,F_V_24,+X,!0000,I, #!206A,F_V_07,+X,!0000,I, #!206B,F_V_16,+X,!0000,I, #!206C,F_V_25,+X,!0000,I, #!206D,F_V_08,+X,!0000,I, #!206E,F_V_17,+X,!0000,I, #!206F,F_V_26,+X,!0000,I, #!2070,F_V_09,+X,!0000,I, #!2071,F_V_18,+X,!0000,I, #!2072,F_V_27,+X,!0000,I, #!2073,F_V_19,+X,!0000,I, #!2074,F_V_28,+X,!0000,I, #!2075,F_V_29,+X,!0000,I, #!2076,TPROM_ZD,+X,!0000,I, #!2077,TSKYD_ZD,+X,!0000,I, #!2078,NC_ZD,+X,!0000,I, #!2079,TZATR_ZD,+X,!0000,I, #!207A,MIN_,+X,!5001,I, #!207B,TIME_S,+X,!0000,I, #!207C,SS_,+X,!0000,I, #!207D,MM_,+X,!0000,I, #!207E,HH_,+X,!0000,I, #!207F,TF_4_,+X,!0000,I, #!2080,TF_3_,+X,!0000,I, #!2081,TF_2_,+X,!0000,I, #!2082,TF_1_,+X,!0000,I, #!2083,NOM_FIRST,+X,!0000,I, #!2084,NC_2,+X,!5004,I, #!2085,I,+X,!5004,I, #!2086,NFW,+X,!5004,I, #!2087,RUNF,+X,!5004,I, #!2088,NF,+X,!5004,I, @TIMERS,22 #!3001,PER,+X,!5001 #!3002,T_QUEUE,+X,!0000 #!3003,TSKYD_1_E,+X,!0000 #!3004,TSKYD_2_E,+X,!0000 #!3005,TSKYD_3_E,+X,!0000 #!3006,TSKYD_4_E,+X,!0000 #!3007,TZATR_1_E,+X,!0000 #!3008,TZATR_2_E,+X,!0000 #!3009,TZATR_3_E,+X,!0000 #!300A,TZATR_4_E,+X,!0000 #!300B,TOSAD_1_E,+X,!0000 #!300C,TOSAD_2_E,+X,!0000 #!300D,TOSAD_3_E,+X,!0000 #!300E,TOSAD_4_E,+X,!0000 #!300F,TPROM_1_E,+X,!0000 #!3010,TPROM_2_E,+X,!0000 #!3011,TPROM_3_E,+X,!0000 #!3012,TPROM_4_E,+X,!0000 #!3013,TVIDS_1_E,+X,!0000 #!3014,TVIDS_2_E,+X,!0000 #!3015,TVIDS_3_E,+X,!0000 #!3016,TVIDS_4_E,+X,!0000 @MESSAGES,0 @USP,1 #!B001,A4_20_TO @FBINSTANCES,0 @FBINSTANCES,0 @FBINSTANCES,0 @FBINSTANCES,0 @FBINSTANCES,0 @FBINSTANCES,0 @FBINSTANCES,0 @FBINSTANCES,0 @FBINSTANCES,0 @FBINSTANCES,0 @FBINSTANCES,0 @FBINSTANCES,0 @FBINSTANCES,0 @FBINSTANCES,0 @FBINSTANCES,0 @FBINSTANCES,0 @FBINSTANCES,0 @FBINSTANCES,0 @FBINSTANCES,0 @FBINSTANCES,0 @END_SYMBOLS
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/929/CH6/EX6.2.a/Example6_2_a.sce
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no_license
FOSSEE/Scilab-TBC-Uploads
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7bc77cb1ed33745c720952c92b3b2747c5cbf2df
refs/heads/master
2020-04-09T02:43:26.499817
2018-02-03T05:31:52
2018-02-03T05:31:52
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Example6_2_a.sce
//Chapter-6 //Page No.-265 //Example 6.2(a) //Gain Bandwidth Tradeoff A0dB=60; A0=10^(A0dB/20); ft=10^6; fb=ft/A0; A10=A0^(1/2); A20=A10; fb1=ft/A10; fb2=fb1; R1=1*10^3; R2=(A10-1)*R1; printf("Designed Audio Amplifier :"); printf("\nOperational Amplifier-1 :"); printf("\nR1=%.2f kohms",R1*10^(-3)); printf("\nR2=%.1f kohms",(R2*10^(-3))+0.3); printf("\n\nOperational Amplifier-2 :"); printf("\nR1=%.2f kohms",R1*10^(-3)); printf("\nR2=%.1f kohms",(R2*10^(-3))+0.3);
94521dcc2e49aab4fc6d0f19c94fb567919951de
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/2582/CH3/EX3.25/Ex3_25.sce
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FOSSEE/Scilab-TBC-Uploads
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2020-04-09T02:43:26.499817
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Ex3_25.sce
//Ex 3.25 clc;clear;close; format('v',6); omega=10^4;//rad/s C=10;//nF fi1=-30;fi2=-90;fi3=-120;fi4=-150;//degree R1=tand(-fi1/2)/(C*10^-9*omega)/1000;//kohm R2=tand(-fi2/2)/(C*10^-9*omega)/1000;//kohm R3=tand(-fi3/2)/(C*10^-9*omega)/1000;//kohm R4=tand(-fi4/2)/(C*10^-9*omega)/1000;//kohm disp(R1,"For phase shift=-30 degree, Resistance(kohm) : "); disp(R2,"For phase shift=-90 degree, Resistance(kohm) : "); disp(R3,"For phase shift=-120 degree, Resistance(kohm) : "); disp(R4,"For phase shift=-150 degree, Resistance(kohm) : ");
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/08/Call/Call.tst
ffee4160b6b8df7d0e07be97dd6a9c51e7df2cb2
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no_license
curiousTauseef/Nand-to-Tetris-Build-a-Modern-Computer-from-First-Principles
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2019-06-04T15:25:16
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tst
Call.tst
// Test file for Call test. // // This test assumes NO BOOTSTRAP CODE is present. load Call.asm, output-file Call.out, compare-to Call.cmp, output-list RAM[0]%D1.6.1 RAM[1]%D1.6.1 RAM[2]%D1.6.1 RAM[3]%D1.6.1 RAM[4]%D1.6.1; set RAM[0] 256, set RAM[1] 300, set RAM[2] 400, set RAM[3] 3000, set RAM[4] 4000; repeat 500 { ticktock; } output; output-list RAM[256]%D1.6.1 RAM[257]%D1.6.1 RAM[258]%D1.6.1 RAM[259]%D1.6.1 RAM[260]%D1.6.1 RAM[261]%D1.6.1 RAM[262]%D1.6.1; output;
ba544eb509342e1524a69c5a73eff1f17de6b8d9
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/2858/CH5/EX5.5/Ex5_5.sce
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Ex5_5.sce
//example 5.5 clc; funcprot(0); B=5; L=10; Ef=2.3e6; Eo=1400; k=25; t=1.0; mus=0.3; Df=5; qo=5000; Ig=0.69; Be=sqrt(4*B*L/%pi); If=%pi/4+1/(4.6+10*(Ef/(Eo+2*Be/2*k))*(2*t/Be)^3); Ie=1-1/(3.5*exp(1.22*mus-0.4)*(Be/Df+1.6)); Se=qo*Be*Ig*If*Ie/Eo*(1-mus^2)/144; disp(Se*12,"settlement in inches");
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/2123/CH5/EX5.41/Exa_5_41.sce
cbc0a19314171b146bba89f83cddd02c90a18df1
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FOSSEE/Scilab-TBC-Uploads
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Exa_5_41.sce
//Example No. 5.41 clc; clear; close; format('v',9); //Given Data : V1=220;//V N1=1500;//rpm I=10;//A Ra=3;//ohm V2=230;//V N2=600;//rpm Eb1=V1-I*Ra;//V Eb2=Eb1*N2/N1;//V Ia=I/2;//A(at half rated torque) Vm=V1*sqrt(2);//V alfa=acosd((Eb2+Ia*Ra)*%pi/2/Vm);//degree disp(alfa,"Firing angle in degree : ");
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E= -13.6; //Energy required to separate electron and proton, eV e= 1.6*(10^(-19)); //charge of an electron, C E= E*e; //converting to J Po= 8.85*(10^(-12)); //Permittivity of free space, F/m r= e^2/(8*(%pi)*Po*E); //radius, m r= -r; m= 9.1*(10^(-31)); //mass of electron, kg v=e/sqrt(4*(%pi)*Po*m*r); //velocity, m/s disp(r,"The orbital radius of the electron, in m, is: ") disp(v,"The velocity of electron, in m/s, is: ") //Result //The orbital radius of the electron, in m, is: // 5.289D-11 // The velocity of electron, in m/s, is: // 2186873.9
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//effect of addition of zeroes s=%s; sys1=syslin('c',1/(s*(s+1)*(2*s+1)))//taking T1=1,T2=2 nyquist(sys1) show_margins(sys1,'nyquist') sys2=syslin('c',(3*s+1)/(s*(s+1)*(2*s+1)))//Td=3 //nyquist(sys2) //show_margins(sys2,'nyquist') printf("these two plots show that addition of poles increases stability")
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//Example 3.39:resistance and inductance clc; clear; close; r2=1000;//ohms r3=15000;//ohms r4=500;//ohms c4=1.59;//micro farads f=50;//Hz w=2*%pi*f;// l=((r2*r3*c4*10^-6)/((1+(w^2*(c4*10^-6)^2*r4^2))));//H r=((r2*r3*r4*w^2*(c4*10^-6)^2)/((1+(w^2*(c4*10^-6)^2*r4^2))));//ohms disp(l,"inductance is ,(H)=") disp(r,"resistance is,(ohm)=") //resistance is calculated wrong in the textbook
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//Example 1.1 distance=10;//Distance (km) time=20;//Time (min) avg_speed_a=distance/time*60;//Average Speed (km/h) printf('a. Average speed = %0.1f km/h',avg_speed_a) avg_speed_b=avg_speed_a*1000/3600;//Average Speed (m/s) printf('\nb. Average speed = %0.2f m/s',avg_speed_b) //Openstax - College Physics //Download for free at http://cnx.org/content/col11406/latest
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//Chapter-12, Example 12.8, Page 516 //============================================================================= clc clear //INPUT DATA Ti=18;//Inlet temperature of Shell fluid in degree C To=6.5;//Outlet temperature of Shell fluid in degree C ti=-1.1;//Inlet temperature of Tube fluid in degree C to=2.9;//Outlet temperature of Tube fluid in degree C U=850;//Overall heat transfer coefficient in W/m^2.K Q=6000;//Design heat load in W //CALCULATIONS T=(Ti-to);//Temperature difference between shell side inlet fluid and tube side outlet fluid in degree C t=(To-ti);//Temperature difference between shell side outlet fluid and tube side inlet fluid in degree C Tlm=((T-t)/log(T/t));//LMTD for a counterflow arrangement in degree C P=((to-ti)/(Ti-ti));//P value to calculate correction factor R=((Ti-To)/(to-ti));//R value to calculate correction factor F=0.97//Taking correction factor from fig. 12.9 on page no.514 A=(Q/(U*F*Tlm));//Area of shell aand tube heat exchanger in m^2 //OUTPUT mprintf('Area of shell-and-tube heat exchanger is %3.2f m^2',A) //=================================END OF PROGRAM==============================
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// Test # 4 : Incorrect number of output Arguments exec('./zpkshiftc.sci',-1); [z,p,k,n,d,e]=zpkshiftc(0.3,2,8,0.8,0.2); //!--error 59 //Wrong number of output arguments
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// The procedures below implement order (predecessor, successor) on poss-dists // test if poss1 < poss2 function f=ptPrecise(poss1, poss2) // Check that the distributions have the same sizes if length(poss1) ~= length(poss2) | length(poss1) ~= length(poss1(:)) then error("Given distributions must be vectors of the same size."); end supp1 = poss1 > 0; supp2 = poss2 > 0; S1minusS2 = supp1 & ~supp2; S2minusS1 = supp2 & ~supp1; f = 0; // check D1 if ~( sum(S1minusS2) == 0 ) then f=1; // S1 is not inside S2; return; end // check D2 if ~( ptIsMonotoneFunc(poss1(supp1), poss2(supp1)) ) then f=2; // there is no g-func; return; end // check D3 // Xmax = length(poss1); // or poss2... if ~( min(poss2(supp1)) >= max(poss2(~supp1)) ) f = 3; end endfunction // test if poss1 > poss2 function f=ptDeprecise(poss1, poss2) f=ptPrecise(poss2, poss1); endfunction //================================================= // ptSupStack: supremum of several poss-dists (recursively) // by now supremum is calculated pairwise // IN: poss2d[qRows*qXmax]: poss-dists as qRows rows of qXmax poss-points each // OUT: their supremum //================================================= function poss_sup = ptSupStack(poss2d); qRows = size(poss2d, 1); if( qRows == 1 ) poss_sup = poss2d(1,:); return; end if( qRows == 2 ) // only 2 rows poss_sup = ptSup( poss2d(1,:), poss2d(2,:) ); else poss2d(2,:) = ptSup( poss2d(1,:), poss2d(2,:) ); // supremum of the first 2 rows poss_sup = ptSupStack( poss2d(2:qRows, :) ); end; endfunction //================================================= // ptSup: supremum of two poss-dists in general case // IN: 2 poss-dist vectors // OUT: their supremum //================================================= function poss_sup = ptSup(poss1, poss2); // Check that the distributions have the same sizes if length(poss1) ~= length(poss2) | length(poss1) ~= length(poss1(:)) then error("Given distributions must be vectors of the same size."); end // Check that the distributions have the same supports supp1 = poss1 > 0; supp2 = poss2 > 0; if isequal(supp1, supp2) then poss_sup = ptSupB(poss1, poss2); else S1minusS2 = supp1 & ~supp2; S2minusS1 = supp2 & ~supp1; /// print(%io(2), S1minusS2, S2minusS1); poss_sup = 0; return; if( sum(S1minusS2) == 0 ) then // S1 is inside S2; lemm2 infects poss1 poss1 = lsupLemm2(poss1, poss2, supp1, supp2); poss_sup = ptSupB(poss1, poss2); else if( sum(S2minusS1) == 0 ) then // S2 is inside poss_sup = ptSupB(poss1, poss2);e S1; lemm2 infects poss2 poss2 = lsupLemm2(poss2, poss1, supp2, supp1); poss_sup = ptSupB(poss1, poss2); else // both S1minusS2 and S2minusS1 are non-empty; lemm3 [poss1, poss2] = lsupLemm3(poss1, poss2, supp1, supp2); poss_sup = ptSupB(poss1, poss2); end; end; end;//if case D endfunction //================================================= // ptSupB: supremum of two poss-dists when supp p1 = supp p2 (case B) // IN: 2 poss-dist vectors // OUT: their supremum //================================================= function poss_sup = ptSupB(poss1, poss2); // Check that the distributions have the same sizes if length(poss1) ~= length(poss2) | length(poss1) ~= length(poss1(:)) then error("Given distributions must be vectors of the same size."); end // Check that the distributions have the same supports supp1 = poss1 > 0; supp2 = poss2 > 0; if ~isequal(supp1, supp2) then error("Supports of the given distributions must be the same."); end // Sort the possibilities [p1, ind1] = gsort(poss1(:)); p2 = poss2(ind1); // Identify "incorrectly" ordered atomic events [P1, P2] = meshgrid(p1, p1); M1 = P1 <= P2; [P1, P2] = meshgrid(p2, p2); M2 = P1 <= P2; M = M1 ~= M2; indexes = [find(sum(M, "r") > 0), find(sum(M, "c") > 0)]; indexes = unique(indexes); // Identify the separate groups of the incorrectly ordered atomic events // and make the possibilities among each group equal. // "mask" marks "indexes" from the same group, initially empty. mask = indexes ~= indexes; // "lb" indexes the elemets of array "indexes". // "lb" is the lower boundary of the group, initially 1. lb = 1; for i = 1 : length(indexes) // Search for the elements joint with the current one. // "Joint" means that the possibilities of the elements are ordered incorrectly. incorrectOrder = M(indexes(i), :) | M(:, indexes(i))'; joint = find(incorrectOrder); jointMin = min(joint); jointMax = max(joint); // As possibilities of the elements with indexes "indexes" are ordered, // all the elements between indexes(jointMin) and indexes(jointMax) are // also in the same group. jointMask = jointMin <= indexes & indexes <= jointMax; // Include the elements identified into the group. mask(jointMask) = %t; // If the current element is the maximum one of the group, the group is full. if i == length(indexes) | ~mask(i + 1) then // Make the possibilities among the current group equal. gr = indexes(mask); p1(gr) = max(p1(gr)); // Clear all the group markers and advance its lower boundary. mask(:) = %f; lb = i + 1; end end // Form the result using the possibilities calculated at the previous step poss_sup = poss1; poss_sup(ind1) = p1(:)'; endfunction // ==eof===eof==
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Name=Planetside 2 - LA Shotgun challenge PlayerCharacters=lasp2shotgun BotCharacters=laps2bot.bot IsChallenge=true Timelimit=60.0 PlayerProfile=lasp2shotgun AddedBots=laps2bot.bot PlayerMaxLives=0 BotMaxLives=0 PlayerTeam=2 BotTeams=1 MapName=coverprac.map MapScale=3.0 BlockProjectilePredictors=true BlockCheats=true InvinciblePlayer=false InvincibleBots=false Timescale=1.0 BlockHealthbars=false TimeRefilledByKill=0.0 ScoreToWin=1000.0 ScorePerDamage=1.5 ScorePerKill=0.0 ScorePerMidairDirect=0.0 ScorePerAnyDirect=0.0 ScorePerTime=0.0 ScoreLossPerDamageTaken=0.0 ScoreLossPerDeath=0.0 ScoreLossPerMidairDirected=0.0 ScoreLossPerAnyDirected=0.0 ScoreMultAccuracy=false ScoreMultDamageEfficiency=false ScoreMultKillEfficiency=false GameTag=Planetside 2 Shotgun WeaponHeroTag=Barron, Light Assault DifficultyTag=2 AuthorsTag=DOG - Bovine 74 BlockHitMarkers=false BlockHitSounds=false BlockMissSounds=true BlockFCT=true Description=Kill Dodging LA with Barron, Bot shoots Lynx Carbine GameVersion=1.0.7.2 ScorePerDistance=0.25 [Aim Profile] Name=Default MinReactionTime=0.3 MaxReactionTime=0.4 MinSelfMovementCorrectionTime=0.001 MaxSelfMovementCorrectionTime=0.05 FlickFOV=30.0 FlickSpeed=1.5 FlickError=15.0 TrackSpeed=3.5 TrackError=3.5 MaxTurnAngleFromPadCenter=75.0 MinRecenterTime=0.3 MaxRecenterTime=0.5 OptimalAimFOV=30.0 OuterAimPenalty=1.0 MaxError=40.0 ShootFOV=15.0 VerticalAimOffset=0.0 MaxTolerableSpread=5.0 MinTolerableSpread=1.0 TolerableSpreadDist=2000.0 MaxSpreadDistFactor=2.0 [Bot Profile] Name=laps2bot DodgeProfileNames=Long Strafes Jumping;Short Strafes Jumping;ADAD DodgeProfileWeights=0.1;2.0;3.5 DodgeProfileMaxChangeTime=3.0 DodgeProfileMinChangeTime=0.1 WeaponProfileWeights=1.0;1.0;1.0;1.0;1.0;1.0;1.0;1.0 AimingProfileNames=Default;Default;Default;Default;Default;Default;Default;Default WeaponSwitchTime=3.0 UseWeapons=true CharacterProfile=lasp2 SeeThroughWalls=false NoDodging=false NoAiming=false [Character Profile] Name=lasp2shotgun MaxHealth=1000.0 WeaponProfileNames=barron;;;;;;; MinRespawnDelay=0.2 MaxRespawnDelay=0.2 StepUpHeight=75.0 CrouchHeightModifier=0.7 CrouchAnimationSpeed=3.0 CameraOffset=X=0.000 Y=0.000 Z=0.000 HeadshotOnly=false DamageKnockbackFactor=2.0 MovementType=Base MaxSpeed=1000.0 MaxCrouchSpeed=500.0 Acceleration=24000.0 AirAcceleration=16000.0 Friction=8.0 BrakingFrictionFactor=2.0 JumpVelocity=800.0 Gravity=3.0 AirControl=0.15 CanCrouch=true CanPogoJump=false CanCrouchInAir=false CanJumpFromCrouch=true EnemyBodyColor=X=0.774 Y=0.000 Z=0.000 EnemyHeadColor=X=0.149 Y=0.542 Z=1.000 TeamBodyColor=X=0.000 Y=0.000 Z=0.771 TeamHeadColor=X=0.149 Y=0.542 Z=1.000 BlockSelfDamage=true InvinciblePlayer=false InvincibleBots=false BlockTeamDamage=true AirJumpCount=0 AirJumpVelocity=800.0 MainBBType=Cylindrical MainBBHeight=270.0 MainBBRadius=40.0 MainBBHasHead=true MainBBHeadRadius=35.0 MainBBHeadOffset=-25.0 MainBBHide=false ProjBBType=Cylindrical ProjBBHeight=0.2 ProjBBRadius=0.1 ProjBBHasHead=true ProjBBHeadRadius=0.1 ProjBBHeadOffset=0.0 ProjBBHide=true HasJetpack=false JetpackActivationDelay=0.5 JetpackFullFuelTime=1000.0 JetpackFuelIncPerSec=100.0 JetpackFuelRegensInAir=true JetpackThrust=6000.0 JetpackMaxZVelocity=600.0 JetpackAirControlWithThrust=0.25 AbilityProfileNames=;;; HideWeapon=true AerialFriction=0.0 StrafeSpeedMult=1.0 BackSpeedMult=0.9 RespawnInvulnTime=0.0 BlockedSpawnRadius=0.0 BlockSpawnFOV=0.0 BlockSpawnDistance=0.0 RespawnAnimationDuration=0.5 AllowBufferedJumps=true BounceOffWalls=false LeanAngle=0.0 LeanDisplacement=0.0 AirJumpExtraControl=0.0 ForwardSpeedBias=1.0 HealthRegainedonkill=0.0 HealthRegenPerSec=0.0 HealthRegenDelay=0.0 JumpSpeedPenaltyDuration=0.0 JumpSpeedPenaltyPercent=0.0 ThirdPersonCamera=false TPSArmLength=300.0 TPSOffset=X=0.000 Y=150.000 Z=150.000 BrakingDeceleration=2048.0 VerticalSpawnOffset=0.0 [Character Profile] Name=lasp2 MaxHealth=1000.0 WeaponProfileNames=Lynx;;;;;;; MinRespawnDelay=0.2 MaxRespawnDelay=0.2 StepUpHeight=75.0 CrouchHeightModifier=0.7 CrouchAnimationSpeed=3.0 CameraOffset=X=0.000 Y=0.000 Z=0.000 HeadshotOnly=false DamageKnockbackFactor=2.0 MovementType=Base MaxSpeed=1000.0 MaxCrouchSpeed=500.0 Acceleration=24000.0 AirAcceleration=16000.0 Friction=8.0 BrakingFrictionFactor=2.0 JumpVelocity=800.0 Gravity=3.0 AirControl=0.15 CanCrouch=true CanPogoJump=false CanCrouchInAir=false CanJumpFromCrouch=true EnemyBodyColor=X=0.774 Y=0.000 Z=0.000 EnemyHeadColor=X=0.149 Y=0.542 Z=1.000 TeamBodyColor=X=0.000 Y=0.000 Z=0.771 TeamHeadColor=X=0.149 Y=0.542 Z=1.000 BlockSelfDamage=true InvinciblePlayer=false InvincibleBots=false BlockTeamDamage=true AirJumpCount=0 AirJumpVelocity=800.0 MainBBType=Cylindrical MainBBHeight=270.0 MainBBRadius=40.0 MainBBHasHead=true MainBBHeadRadius=35.0 MainBBHeadOffset=-25.0 MainBBHide=false ProjBBType=Cylindrical ProjBBHeight=0.2 ProjBBRadius=0.1 ProjBBHasHead=true ProjBBHeadRadius=0.1 ProjBBHeadOffset=0.0 ProjBBHide=true HasJetpack=false JetpackActivationDelay=0.5 JetpackFullFuelTime=1000.0 JetpackFuelIncPerSec=100.0 JetpackFuelRegensInAir=true JetpackThrust=6000.0 JetpackMaxZVelocity=600.0 JetpackAirControlWithThrust=0.25 AbilityProfileNames=;;; HideWeapon=true AerialFriction=0.0 StrafeSpeedMult=1.0 BackSpeedMult=0.9 RespawnInvulnTime=0.0 BlockedSpawnRadius=0.0 BlockSpawnFOV=0.0 BlockSpawnDistance=0.0 RespawnAnimationDuration=0.5 AllowBufferedJumps=true BounceOffWalls=false LeanAngle=0.0 LeanDisplacement=0.0 AirJumpExtraControl=0.0 ForwardSpeedBias=1.0 HealthRegainedonkill=0.0 HealthRegenPerSec=0.0 HealthRegenDelay=0.0 JumpSpeedPenaltyDuration=0.0 JumpSpeedPenaltyPercent=0.0 ThirdPersonCamera=false TPSArmLength=300.0 TPSOffset=X=0.000 Y=150.000 Z=150.000 BrakingDeceleration=2048.0 VerticalSpawnOffset=0.0 [Dodge Profile] Name=Long Strafes Jumping MaxTargetDistance=2500.0 MinTargetDistance=750.0 ToggleLeftRight=true ToggleForwardBack=false MinLRTimeChange=0.5 MaxLRTimeChange=1.5 MinFBTimeChange=0.2 MaxFBTimeChange=0.5 DamageReactionChangesDirection=false DamageReactionChanceToIgnore=0.5 DamageReactionMinimumDelay=0.125 DamageReactionMaximumDelay=0.25 DamageReactionCooldown=1.0 DamageReactionThreshold=0.0 DamageReactionResetTimer=0.1 JumpFrequency=0.65 CrouchInAirFrequency=0.0 CrouchOnGroundFrequency=0.0 TargetStrafeOverride=Ignore TargetStrafeMinDelay=0.125 TargetStrafeMaxDelay=0.25 MinProfileChangeTime=0.0 MaxProfileChangeTime=0.0 MinCrouchTime=0.3 MaxCrouchTime=0.6 MinJumpTime=0.3 MaxJumpTime=0.6 LeftStrafeTimeMult=1.0 RightStrafeTimeMult=1.0 StrafeSwapMinPause=0.0 StrafeSwapMaxPause=0.0 BlockedMovementPercent=0.5 BlockedMovementReactionMin=0.125 BlockedMovementReactionMax=0.2 [Dodge Profile] Name=Short Strafes Jumping MaxTargetDistance=2500.0 MinTargetDistance=750.0 ToggleLeftRight=true ToggleForwardBack=false MinLRTimeChange=0.2 MaxLRTimeChange=0.5 MinFBTimeChange=0.2 MaxFBTimeChange=0.5 DamageReactionChangesDirection=false DamageReactionChanceToIgnore=0.5 DamageReactionMinimumDelay=0.125 DamageReactionMaximumDelay=0.25 DamageReactionCooldown=1.0 DamageReactionThreshold=0.0 DamageReactionResetTimer=0.1 JumpFrequency=0.65 CrouchInAirFrequency=0.0 CrouchOnGroundFrequency=0.0 TargetStrafeOverride=Ignore TargetStrafeMinDelay=0.125 TargetStrafeMaxDelay=0.25 MinProfileChangeTime=0.0 MaxProfileChangeTime=0.0 MinCrouchTime=0.3 MaxCrouchTime=0.6 MinJumpTime=0.3 MaxJumpTime=0.5 LeftStrafeTimeMult=1.0 RightStrafeTimeMult=1.0 StrafeSwapMinPause=0.0 StrafeSwapMaxPause=0.0 BlockedMovementPercent=0.5 BlockedMovementReactionMin=0.125 BlockedMovementReactionMax=0.2 [Dodge Profile] Name=ADAD MaxTargetDistance=2500.0 MinTargetDistance=750.0 ToggleLeftRight=true ToggleForwardBack=false MinLRTimeChange=0.2 MaxLRTimeChange=0.5 MinFBTimeChange=0.2 MaxFBTimeChange=0.5 DamageReactionChangesDirection=false DamageReactionChanceToIgnore=0.5 DamageReactionMinimumDelay=0.125 DamageReactionMaximumDelay=0.25 DamageReactionCooldown=1.0 DamageReactionThreshold=0.0 DamageReactionResetTimer=0.1 JumpFrequency=0.0 CrouchInAirFrequency=0.0 CrouchOnGroundFrequency=0.2 TargetStrafeOverride=Ignore TargetStrafeMinDelay=0.125 TargetStrafeMaxDelay=0.16 MinProfileChangeTime=0.0 MaxProfileChangeTime=0.0 MinCrouchTime=0.1 MaxCrouchTime=0.2 MinJumpTime=0.3 MaxJumpTime=0.6 LeftStrafeTimeMult=1.0 RightStrafeTimeMult=1.0 StrafeSwapMinPause=0.0 StrafeSwapMaxPause=0.0 BlockedMovementPercent=0.5 BlockedMovementReactionMin=0.125 BlockedMovementReactionMax=0.2 [Weapon Profile] Name=barron Type=Projectile ShotsPerClick=1 DamagePerShot=500.0 KnockbackFactor=0.0 TimeBetweenShots=0.3 Pierces=false Category=SemiAuto BurstShotCount=1 TimeBetweenBursts=0.5 ChargeStartDamage=10.0 ChargeStartVelocity=X=500.000 Y=0.000 Z=0.000 ChargeTimeToAutoRelease=2.0 ChargeTimeToCap=1.0 ChargeMoveSpeedModifier=1.0 MuzzleVelocityMin=X=87000.000 Y=0.000 Z=0.000 MuzzleVelocityMax=X=87000.000 Y=0.000 Z=0.000 InheritOwnerVelocity=0.0 OriginOffset=X=0.000 Y=0.000 Z=0.000 MaxTravelTime=5.0 MaxHitscanRange=100000.0 GravityScale=0.0 HeadshotCapable=true HeadshotMultiplier=1.5 MagazineMax=8 AmmoPerShot=1 ReloadTimeFromEmpty=3.14 ReloadTimeFromPartial=2.31 DamageFalloffStartDistance=10.0 DamageFalloffStopDistance=40.0 DamageAtMaxRange=360.0 DelayBeforeShot=0.0 HitscanVisualEffect=None ProjectileGraphic=Arrow VisualLifetime=0.1 WallParticleEffect=None HitParticleEffect=Flare BounceOffWorld=false BounceFactor=0.5 BounceCount=0 HomingProjectileAcceleration=0.0 ProjectileEnemyHitRadius=0.01 CanAimDownSight=false ADSZoomDelay=0.0 ADSZoomSensFactor=0.7 ADSMoveFactor=1.0 ADSStartDelay=0.0 ShootSoundCooldown=0.08 HitSoundCooldown=0.08 HitscanVisualOffset=X=0.000 Y=0.000 Z=-50.000 ADSBlocksShooting=false ShootingBlocksADS=false KnockbackFactorAir=0.0 RecoilNegatable=false DecalType=0 DecalSize=20.0 DelayAfterShooting=0.0 BeamTracksCrosshair=false AlsoShoot= ADSShoot= StunDuration=0.0 CircularSpread=true SpreadStationaryVelocity=300.0 PassiveCharging=false BurstFullyAuto=true FlatKnockbackHorizontal=0.0 FlatKnockbackVertical=0.0 HitscanRadius=0.0 HitscanVisualRadius=6.0 TaggingDuration=0.0 TaggingMaxFactor=1.0 TaggingHitFactor=1.0 ProjectileTrail=None RecoilCrouchScale=1.0 RecoilADSScale=1.0 PSRCrouchScale=1.0 PSRADSScale=1.0 ProjectileAcceleration=0.0 AccelIncludeVertical=false AimPunchAmount=0.0 AimPunchResetTime=0.2 AimPunchCooldown=0.5 AimPunchHeadshotOnly=false AimPunchCosmeticOnly=false MinimumDecelVelocity=0.0 PSRManualNegation=false PSRAutoReset=true AimPunchUpTime=0.05 AmmoReloadedOnKill=0 CancelReloadOnKill=false FlatKnockbackHorizontalMin=0.0 FlatKnockbackVerticalMin=0.0 ADSScope=No Scope ADSFOVOverride=72.099998 ADSFOVScale=Clamped Horizontal ADSAllowUserOverrideFOV=true IsBurstWeapon=false ForceFirstPersonInADS=true ZoomBlockedInAir=false ADSCameraOffsetX=0.0 ADSCameraOffsetY=0.0 ADSCameraOffsetZ=0.0 QuickSwitchTime=0.1 Explosive=false Radius=100.0 DamageAtCenter=0.0 DamageAtEdge=0.0 SelfDamageMultiplier=0.5 ExplodesOnContactWithEnemy=false DelayAfterEnemyContact=0.0 ExplodesOnContactWithWorld=false DelayAfterWorldContact=0.0 ExplodesOnNextAttack=false DelayAfterSpawn=0.0 BlockedByWorld=false SpreadSSA=0.0,0.1,-1.0,0.0 SpreadSCA=0.0,0.1,-1.0,0.0 SpreadMSA=0.0,0.1,-1.0,0.0 SpreadMCA=0.0,0.1,-1.0,0.0 SpreadSSH=0.0,0.1,-1.0,0.0 SpreadSCH=0.0,0.1,-1.0,0.0 SpreadMSH=0.0,0.1,-1.0,0.0 SpreadMCH=0.0,0.1,-1.0,0.0 MaxRecoilUp=0.22 MinRecoilUp=0.22 MinRecoilHoriz=0.45 MaxRecoilHoriz=0.45 FirstShotRecoilMult=1.0 RecoilAutoReset=false TimeToRecoilPeak=0.05 TimeToRecoilReset=0.35 AAMode=0 AAPreferClosestPlayer=false AAAlpha=0.05 AAMaxSpeed=1.0 AADeadZone=0.0 AAFOV=30.0 AANeedsLOS=true TrackHorizontal=true TrackVertical=true AABlocksMouse=false AAOffTimer=0.0 AABackOnTimer=0.0 TriggerBotEnabled=false TriggerBotDelay=0.0 TriggerBotFOV=1.0 StickyLock=false HeadLock=false VerticalOffset=0.0 DisableLockOnKill=false UsePerShotRecoil=false PSRLoopStartIndex=0 PSRViewRecoilTracking=0.45 PSRCapUp=9.0 PSRCapRight=4.0 PSRCapLeft=4.0 PSRTimeToPeak=0.175 PSRResetDegreesPerSec=40.0 UsePerBulletSpread=false PBS0=0.0,0.0 [Weapon Profile] Name=Lynx Type=Projectile ShotsPerClick=1 DamagePerShot=125.0 KnockbackFactor=0.0 TimeBetweenShots=0.066 Pierces=false Category=FullyAuto BurstShotCount=1 TimeBetweenBursts=0.5 ChargeStartDamage=10.0 ChargeStartVelocity=X=500.000 Y=0.000 Z=0.000 ChargeTimeToAutoRelease=2.0 ChargeTimeToCap=1.0 ChargeMoveSpeedModifier=1.0 MuzzleVelocityMin=X=87000.000 Y=0.000 Z=0.000 MuzzleVelocityMax=X=87000.000 Y=0.000 Z=0.000 InheritOwnerVelocity=0.0 OriginOffset=X=0.000 Y=0.000 Z=0.000 MaxTravelTime=5.0 MaxHitscanRange=100000.0 GravityScale=0.0 HeadshotCapable=true HeadshotMultiplier=2.0 MagazineMax=40 AmmoPerShot=1 ReloadTimeFromEmpty=3.14 ReloadTimeFromPartial=2.31 DamageFalloffStartDistance=10.0 DamageFalloffStopDistance=50.0 DamageAtMaxRange=100.0 DelayBeforeShot=0.0 HitscanVisualEffect=None ProjectileGraphic=Arrow VisualLifetime=0.1 WallParticleEffect=None HitParticleEffect=Flare BounceOffWorld=false BounceFactor=0.5 BounceCount=0 HomingProjectileAcceleration=0.0 ProjectileEnemyHitRadius=0.01 CanAimDownSight=false ADSZoomDelay=0.0 ADSZoomSensFactor=0.7 ADSMoveFactor=1.0 ADSStartDelay=0.0 ShootSoundCooldown=0.08 HitSoundCooldown=0.08 HitscanVisualOffset=X=0.000 Y=0.000 Z=-50.000 ADSBlocksShooting=false ShootingBlocksADS=false KnockbackFactorAir=0.0 RecoilNegatable=false DecalType=0 DecalSize=20.0 DelayAfterShooting=0.0 BeamTracksCrosshair=false AlsoShoot= ADSShoot= StunDuration=0.0 CircularSpread=true SpreadStationaryVelocity=300.0 PassiveCharging=false BurstFullyAuto=true FlatKnockbackHorizontal=0.0 FlatKnockbackVertical=0.0 HitscanRadius=0.0 HitscanVisualRadius=6.0 TaggingDuration=0.0 TaggingMaxFactor=1.0 TaggingHitFactor=1.0 ProjectileTrail=None RecoilCrouchScale=1.0 RecoilADSScale=1.0 PSRCrouchScale=1.0 PSRADSScale=1.0 ProjectileAcceleration=0.0 AccelIncludeVertical=false AimPunchAmount=0.0 AimPunchResetTime=0.2 AimPunchCooldown=0.5 AimPunchHeadshotOnly=false AimPunchCosmeticOnly=false MinimumDecelVelocity=0.0 PSRManualNegation=false PSRAutoReset=true AimPunchUpTime=0.05 AmmoReloadedOnKill=0 CancelReloadOnKill=false FlatKnockbackHorizontalMin=0.0 FlatKnockbackVerticalMin=0.0 ADSScope=No Scope ADSFOVOverride=72.099998 ADSFOVScale=Clamped Horizontal ADSAllowUserOverrideFOV=true IsBurstWeapon=false ForceFirstPersonInADS=true ZoomBlockedInAir=false ADSCameraOffsetX=0.0 ADSCameraOffsetY=0.0 ADSCameraOffsetZ=0.0 QuickSwitchTime=0.1 Explosive=false Radius=100.0 DamageAtCenter=0.0 DamageAtEdge=0.0 SelfDamageMultiplier=0.5 ExplodesOnContactWithEnemy=false DelayAfterEnemyContact=0.0 ExplodesOnContactWithWorld=false DelayAfterWorldContact=0.0 ExplodesOnNextAttack=false DelayAfterSpawn=0.0 BlockedByWorld=false SpreadSSA=0.0,0.1,-1.0,0.0 SpreadSCA=0.0,0.1,-1.0,0.0 SpreadMSA=0.0,0.1,-1.0,0.0 SpreadMCA=0.0,0.1,-1.0,0.0 SpreadSSH=0.0,0.1,-1.0,0.0 SpreadSCH=0.0,0.1,-1.0,0.0 SpreadMSH=0.0,0.1,-1.0,0.0 SpreadMCH=0.0,0.1,-1.0,0.0 MaxRecoilUp=0.34 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function[fz]=fNormalStandar(z) konst = 1 / sqrt(2 * %pi) fz = konst * exp(-0.5 * (z^2)) endfunction function[P_NormalS] = PNormalStandar(z1,z2) n = 1000 h = (z2-z1) / n fa = fNormalStandar(z1) fb = fNormalStandar(z2) jum = 0 for i = 1 : (n-1) z1 = z1 + h fz1n = fNormalStandar(z1) jum = jum + fz1n end P_NormalS = (h/2) * (fa + 2 * jum + fb) endfunction function[Pab] = P_aXb(mu,sigma,a,b) z1 = (a-mu) / sigma z2 = (b-mu) / sigma Pab = PNormalStandar(z1,z2) endfunction function[Pc] = P_Xc(mu,sigma,c) z = (c-mu) / sigma Pc = PNormalStandar(-4,z) endfunction function[Pd] = P_dX(mu,sigma,d) z = (d-mu) / sigma Pd = 1 - PNormalStandar(-4,z) endfunction
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Rw=1;Lw=30;I=3;TimeOn=2;RF=0.0675; StepRate=300;Turns=100;TimeOff=1; PeakI=3; R=Lw/TimeOn Rext=R-TimeOff Prext=(I^2*Rext) Vs=I*R Rext=R-Rw R1=Lw/TimeOff Rf=R1-R Energy=(1/2*Lw*I^2) Power=Turns*Rf Power=Turns*RF Vc=V+(PeakI*R)
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//EXAMPLE 27.5 //4-POLE SHUNT GENERATOR clc; funcprot(0); //Variable Initialisation P=4;...........//Total number of poles Po=50;...........//Output power in Kilo Watts V=250;...........//Terminal vltage in Volts Z=400;.............//Total number of condctors bs=4;............//brush lead in commutator segments Rsh=50;...........//Shunt field resistance in Ohms Aw=2;.............//Number of parallel paths in a wave wound generator I=(Po*1000)/V;........//Current per path in Amperes Ish=V/Rsh;.............//Shunt field current in Amperes Ia=I+Ish;..................//Armature current in Amperes Ic=Ia/Aw;...................//Current in each conductor in Amperes ns=Z/Aw;...............//Total number of segments b=P*360/ns;............//Brush lead in degrees ATdpole=Z*(Ia/Aw)*(b/360);........//Demagnetization ampere-turns per pole stp=ATdpole/Ish;.........//Extra shunt turns/poles disp(ATdpole,"Demagnetization ampere-turns per pole:"); disp(stp,"Extra shunt turns/poles:");
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//Example 9//speed clc; clear; close; n12=3;// n=340;//Hz v=340;//m/s vs=((n12*v)/(2*n));//m/s disp(vs,"speed is ,(m/s)=")
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//Example 12.1 //Program to determine: //(a)Bit rate for the system //(b)The duration of a time slot //(c)The duration of a frame and multiframe clear; clc ; close ; //Given data f=8*10^3; //Hz - SAMPLING RATE b=8; //bits - SAMPLE SIZE T=32; //NUMBER OF TIME SLOTS //(a)Bit rate for the system Number_of_bits=T*b; Bit_rate=f*Number_of_bits //(b)The duration of a time slot Bit_duration=1/Bit_rate; Slot_duration=b*Bit_duration; //(c)The duration of a frame and multiframe Duration_of_frame=T*Slot_duration; Duration_of_multiframe=T/2*Duration_of_frame; //Displaying The Results in Command Window printf("\n\n\t (a)Bit rate for the system is %0.3f Mbit/s.",Bit_rate/10^6); printf("\n\n\t (b)The duration of a time slot is %0.1f us.",Slot_duration/10^(-6)); printf("\n\n\t (c)The duration of a frame is %1.0f us and multiframe is %1.0f ms.",Duration_of_frame/10^(-6),Duration_of_multiframe/10^(-3));
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clc //initialisations m1=10//kg t1=80//c t2=20//c t3=150//c t4=90//c t=100//c a=800//cal/kg //calculations h=m1*1000*(t1-t2)/1000 H=a*(t3-t)+540000+1000*(t-t4) k=H/1000 x=h/k //results printf(' kg of steam required per hour= % 1f kg/hr',x)
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clear clc disp('Ex-4.7'); mc2=2.15*10^-4; //mc2 is the mass of the electron, concidered in Mev for the simplicity in calculations hc=197 // The value of h*c in Mev.fm for simplicity delx= 10 // Given uncertainity in position=diameter of nucleus= 10 fm delp= hc/delx ; //Uncertainiy in momentum per unit 'c' i.e (Mev/c) delp= h/delx =(h*c)/(c*delx);hc=197 Mev.fm 1Mev=1.6*10^-13 Joules') p=delp; // Equating delp to p as a consequence of equation 4.10 K1=[[p]^2]+[mc2]^2 // The following 3 steps are the steps invlolved in calculating K.E= sqrt((p*c)^2 + (mc^2)^2)- m*c^2 K1=sqrt(K1) K1= K1-(mc2); printf('Kinetic energy was found out to be %d Mev', K1)
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//Eg-6.8 //pg-291 clear clc //Theoretical Problem disp("This example is solved analytically.")
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// consider the function z = x² + y² // let's make a database of qtd_elements qtd_elements = 500 i = 1; //iterator rand('seed', getdate('s')); //initialize the random number generator rand('uniform'); // the random number generator should create numbers between 0 and 1 //it makes the process faster while i<=qtd_elements x(i) = rand(); y(i) = rand(); z(i) = x(i)*x(i) + y(i)*y(i); if z(i)<=1 then //just iterate if z(i) < 1 i = i+1 // z should be less than 1 because tanh function goes until 1 end end matriz_dados = [x y z] // the data matrix have columns x_values, y_values, z_values dir = "C:\Users\SALA DE AULA\Documents\Assis" // path to save data write_csv(A,dir + '/data_function.csv') //saving data // yay! \o/
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clc; //page no 485 //prob no. 13.10.1 // Measurements on a 50 ohm slotted line gave Z0=50;//measured in ohm VSWR=2.0; d=0.2;//distance from load to first minimum T=(VSWR-1)/(VSWR+1); pi=180; Ql=pi*(4*0.2-1); // using Euler's identity e=cosd(Ql)+%i*sind(Ql);// expansion for e^(jQl); a=T*e; //Load impedance is given as ZL=Z0*(1+a)/(1-a); disp('ohm',real(ZL),'a) The equivalent series resistance is'); disp('ohm',imag(ZL),'The equivalent series reactance is'); disp('The minus sign indicate the capacitive reactance'); Yl=1/ZL; disp('ohm',1/real(Yl),'b) The equivalent parallel resistance is'); disp('ohm',1/imag(Yl),'The equivalent parallel reactance is');
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//Tested on Windows 7 Ultimate 32-bit //Chapter 2 Fundamental Concepts: Energy Bands in Solids Pg no. 50 and 51 clear; clc; //Given Data m0=9.1D-31;//mass of electron in kg v_to_c_ratio=0.2; //Solution m=m0/sqrt(1-v_to_c_ratio^2);//mass of electron in kg printf("Mass of electron for v=0.2c is equal to m=%.2e kg",m);