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## Calculus 8th Edition Published by Cengage # Chapter 1 - Functions and Limits - 1.1 Four Ways to Represent a Function - 1.1 Exercises - Page 22: 59 #### Answer $A=\frac{\sqrt{3}}{4}x^2$, $x>0$ #### Work Step by Step We have an equilateral triangle with sides $x$ and we need to find the area. We know that: $A=1/...
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# Financial Mathematics 1. Nov 9, 2005 ### playboy How do you find the annual effective rate of interest? The question reads: You lend a freind $15 000 to be amortized by semiannual payments for 8 years, with interest at j2 = 9%. You deposit each payment in an account paying J12 = 7%. What annual effective rate of i...
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Module 8: ac amplifiers based on jfets (multisim) MULTISIM Introduction This experiment explores the uses of JFET as AC signal amplifiers. It also describes techniques for measuring the input and output impedance of circuits. Remember that your lab report will need to include your measurements, calculations, screen...
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# 3.5: Frequency and Alternators In the last chapter, we learned the term cycle means from the point in a waveform to where the waveform starts to repeat itself. When we discuss the term frequency, we are referring to how many cycles can occur in one second. Frequency is measured in hertz (shout out to Heinrich Hertz)...
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# Inequalities math homework problem 1. Oct 9, 2007 ### xCanx A rectangular solid is to be constructed with a special kind of wire along all the edges. The length of the base is to be twice the width of the base. The height of the rectangular solid is such that the total amount of wire used (for the whole figure) is...
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## 17Calculus Integrals - Volume of Revolution Using The Washer-Disc Method ##### 17Calculus This page covers single volume integrals when an area is rotated about a vertical or horizontal line. The area is defined by equations in the form $$y=f(x)$$ or $$x=f(y)$$ and we use the washer (disc) method. For other ways t...
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Resistors and Ohm's Law Video Lessons Concept # Problem: a) Explain the distinction between an ohmic and non-ohmic material, in terms of how the current and resistance behave as the voltage difference across the material is changed.b) Now, imagine a single-loop circuit with a battery, two wires, and a 10 Ohm resistor...
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# Quick Algorithm: Get Ideal Size (Square like) For a Board Game Having an Arbitrary (but Even) Number of Fields Say you are developing a game like Chess, Go, Checkers, Tic-Tac-Toe or Memory. In each of those games the game board is a rectangle looking playfield of different size (rows x columns). Tic-Tac-Toe is 3×3, ...
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# 6011 (number) 6011 is an odd four-digits prime number following 6010 and preceding 6012. In scientific notation, it is written as 6.011 × 103. The sum of its digits is 8. It has a total of one prime factor and 2 positive divisors. There are 6,010 positive integers (up to 6011) that are relatively prime to 6011. ## ...
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Skip to content # Plot Multiple Data Sets on the Same Chart in Excel • Last Updated : 29 Jun, 2021 Sometimes while dealing with hierarchical data we need to combine two or more various chart types into a single chart for better visualization and analysis. This type of chart having multiple data sets is known as “Com...
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### Home > CCA2 > Chapter 4 > Lesson 4.2.3 > Problem4-95 4-95. Solve the equations below. 1. $\sqrt { x + 15 } = 5 + \sqrt { x }$ Square both sides. $\left(\sqrt{x+15}\right)^2=\left(5+\sqrt{x}\right)^2$ $x+15=\left(5+\sqrt{x}\right)\left(5+\sqrt{x}\right)$ $x+15=25+10\sqrt{x}+x$ Isolate the square root of $x$ ...
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Purchase Solution # Functions: K-T Condition Not what you're looking for? Consider the following program: Maximize f(x,y)=x^2+4xy+y^2 subject to g(x,y)=x^2+y^2-1=0 ##### Solution Summary A function is maximized using Kuhn-Tucker condition. The maximized function results are determined. ##### Solution Preview So...
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### A: Number and Operations #### A.1: Students will understand numerical concepts and mathematical operations A.1.1: Understand numbers, ways of representing numbers, relationships among numbers, and number systems. A.1.1.1: Exhibit an understanding of the place-value structure of the base-ten number system by: A....
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Annette Sabin ## Answered question 2022-01-10 Which operation could we perform in order to find the number of milliseconds in a year? ### Answer & Explanation Hector Roberts Beginner2022-01-11Added 31 answers The amount of milliseconds in a year must be determined. First of all, milli means thousandth and thus o...
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The Fano tetrahedron The "Fano tetrahedron" is built from Fano planes. We start with a description of the Fano plane, which you can skip if you're already familiar with it. The Fano plane Diagram 1. The Fano plane A Fano plane is is a finite projective plane of seven points and seven lines, with three points on ev...
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# Simplify 264.96*(0.577-0.0924/b)*(1+0.2592/b) 264.96⋅(0.577-0.0924b)⋅(1+0.2592b) Apply the distributive property. (264.96⋅0.577+264.96(-0.0924b))⋅(1+0.2592b) Multiply 264.96 by 0.577. (152.88192+264.96(-0.0924b))⋅(1+0.2592b) Multiply 264.96(-0.0924b). Multiply -1 by 264.96. (152.88192-264.960.0924b)⋅(1+0.2592b) Comb...
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# How do you write H(x) = 2/3|x-5| as a piecewise function? Aug 25, 2017 $H \left(x\right) = - \frac{2}{3} \left(x - 5\right) , x < 5$ $H \left(x\right) = \frac{2}{3} \left(x - 5\right) , x \ge 5$ #### Explanation: If x is less than 5, the number within the absolute value will be negative. Thus, if we wish to rid o...
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# what is a probability???????????????????????????????????????? Gowri sankar 292 Points 8 years ago HAI GURAVAIAH, THE PROBABILITY IS DIFINED BY THE QUALITY OF BEING PROBABLE IS CALLED THE PROBABILITY......................................................................... 317 Points 8 years ago Hello Guravaiah Probab...
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# Introduction and key concepts Page 2 / 3 Amplitude The amplitude is the maximum displacement of a particle from its equilibrium position. ## Investigation : amplitude Fill in the table below by measuring the distance between the equilibrium and each peak and troughs in the wave above. Use your ruler to measure t...
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# 3.7: Practice SD Formula and Interpretation $$\newcommand{\vecs}[1]{\overset { \scriptstyle \rightharpoonup} {\mathbf{#1}} }$$ $$\newcommand{\vecd}[1]{\overset{-\!-\!\rightharpoonup}{\vphantom{a}\smash {#1}}}$$ $$\newcommand{\id}{\mathrm{id}}$$ $$\newcommand{\Span}{\mathrm{span}}$$ ( \newcommand{\kernel}{\mathrm{...
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```Date: Dec 23, 2012 6:20 AM Author: quasi Subject: Re: convex polyhedra with all faces regular achille wrote:>quasi wrote:>>>> Prove or disprove:>> >> For each positive integer n, there are only finitely many >> convex polyhedra, up to similarity, such that all faces are >> regular polygons (not necessarily of the ...
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EULER'S DAY OFF # Pi is the key to a beautiful, impossible formula that shows math is scarily perfect Mathematics is beautiful. Image: Quartz By In high school, I studied advanced mathematics. This has two uses: Firstly, I can tell people that I once studied advanced mathematics. Secondly, I know about Euler’s equat...
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Compound angles help Watch Announcements #1 I can't figure this compound angles question out for the life of me. Question: Determine for what range of values of θ between 0 and 2π, Sinθ > Sin3θ A walkthrough of how to do it would be much appreciated. Thanks in advance. 0 3 years ago #2 Have u tried drawing the graphs...
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# Quants Questions : Time and Distance Set 4 Hello Aspirants. Welcome to Online Quantitative Aptitude in AffairsCloud.com. Here we are creating question sample in Time and Distance, which is common for all the IBPS,SBI exam and other competitive exams. We have included Some questions that are repeatedly asked in bank ...
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# Are the ideals of a ring with cyclic additive group always principal? Note for me rings need not be unital or commutative. Let $$R$$ be a ring with cyclic additive group $$(R, +, 0)$$ and let $$I$$ be an ideal in $$R$$. Is $$I$$ principal? Here's my attempt, assuming $$R$$ has a $$1$$ and $$1$$ generates the addit...
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# Simplify asymptotic notation Premise for context: Reading a paper I stumbled upon the following expression $$n(1+p)^{O(\log_{\sigma}n)} + 2$$ which is claimed to be $$O(n)$$ when $$p \in O(1/\log_{\sigma}n)$$, under the (reasonable) assumption that $$n > \sigma$$. Substituting we get $$n\left(1+O\left(\frac{1}{\log_...
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# What Exactly Is A Gaussian Blur? Blurring is a commonly used visual effect when digitally editing photos and videos. One of the most common blurs used in these fields is the Gaussian blur. You may have used this tool thousands of times without ever giving it greater thought. After all, it does a nice job and does in...
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ex2-sol10 # ex2-sol10 - AMS 341 (Spring, 2010) Exam 2 - Solution notes... This preview shows pages 1–3. Sign up to view the full content. This preview has intentionally blurred sections. Sign up to view the full version. View Full Document This is the end of the preview. Sign up to access the rest of the document. ...
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# ou have been given the following information for Moore’s HoneyBee Corp.: Net sales = \$44,000,000.Gross profit = \$19,400,000.Other operating expenses = \$3,400,000.Addition to retained earnings = \$8,328,000.Dividends paid to preferred and common stockholders = \$2,100,000.Depreciation expense = \$2,000,000. The fir...
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# Category Archives: Maths MAQ The margin of error is an important measure in statistics. The degree of error in random sampling surveys is known as the margin of error.… Read More Cubic Inches to Cubic Centimeter conversion is widely used in mathematics. A cubic centimeter and cubic inches are the units of measuremen...
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This site is being phased out. # Calculus III -- Spring 2014 -- final exam Name:_________________________ 10 problems, 10 points each • Justify every step you make with as thorough explanation as possible. • Unless requested, no decimal representation of the answers is necessary. • Start every problem at the top of...
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Find the coordinates of the foci, the vertices, the length of major axis, the minor axis, the eccentricity and the length Question: Find the coordinates of the foci, the vertices, the length of major axis, the minor axis, the eccentricity and the length of the latus rectum of the ellipse $16 x^{2}+y^{2}=16$ Solution...
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