instruction_seed stringlengths 5 2.9k | response_seed stringlengths 3 9.55k | input stringclasses 1
value | _source stringclasses 1
value |
|---|---|---|---|
Suppose 17*s + 2249 = 10953. Is 8 a factor of s?\n | True\n | ibivibiv/math_instruct | |
0.22 - -23417\n | 23417.22\n | ibivibiv/math_instruct | |
Find the second derivative of 110*f**2*x**2 - 271*f**2 - 4212*f*x**2 - 6*f wrt f.\n | 220*x**2 - 542\n | ibivibiv/math_instruct | |
Find the first derivative of 3805543*y + 9265625.\n | 3805543\n | ibivibiv/math_instruct | |
Divide 43623207 by -1.\n | -43623207\n | ibivibiv/math_instruct | |
Round 800.68 to the nearest ten.\n | 800\n | ibivibiv/math_instruct | |
What is the third biggest value in 0.12, -0.5, -6/11, 0, 5, -3/5, 3822?\n | 0.12\n | ibivibiv/math_instruct | |
Differentiate -3562633*k**2 + 3810944.\n | -7125266*k\n | ibivibiv/math_instruct | |
Express -10*b**2 + 11*b - 15*b**2 - 4 - 11*b**2 + 17*b**2 + 18*b**2 in the form y*b**2 + k*b + m and give y.\n | -1\n | ibivibiv/math_instruct | |
Let n(z) be the third derivative of -z**6/360 - 15*z**3/2 - 10*z**2. Let t(c) be the first derivative of n(c). Let x(a) = -62*a**2. Determine x(t(o)).\n | -62*o**4\n | ibivibiv/math_instruct | |
Let r(m) = 4*m + 2*m - 3*m - 4*m. Let l(i) = -2*i**2 + 7. Let k(y) be the first derivative of y + 1. Let o(v) = -28*k(v) + 4*l(v). What is o(r(g))?\n | -8*g**2\n | ibivibiv/math_instruct | |
14*-0.736\n | -10.304\n | ibivibiv/math_instruct | |
-741063050 divided by -54691\n | 13550\n | ibivibiv/math_instruct | |
Suppose 0 = -3*j - 4*q + 532, 9*q - 552 = 59*j - 62*j. Sort j, -0.5, 15 in increasing order.\n | -0.5, 15, j\n | ibivibiv/math_instruct | |
How many nanometers are there in 3/25 of a micrometer?\n | 120\n | ibivibiv/math_instruct | |
Calculate the remainder when 5613824 is divided by 185.\n | 184\n | ibivibiv/math_instruct | |
Let l(p) = -6*p. Let i = 10 - 8. Let k(t) = 4*t + 6*t**2 - 5*t**i + 5 - 3*t - 4. Let r(o) = -k(o) - l(o). Determine r(3).\n | 5\n | ibivibiv/math_instruct | |
Let w = -4 + 7. Suppose -w*d = -p + 2*d + 59, -3*d - 12 = 0. Is 15 a factor of p?\n | False\n | ibivibiv/math_instruct | |
What is the fourth biggest value in -3, 1, -163, 2, 49/2, 265?\n | 1\n | ibivibiv/math_instruct | |
How many millilitres are there in 6/25 of a litre?\n | 240\n | ibivibiv/math_instruct | |
-394a2a (base 13) to base 10\n | -1381442\n | ibivibiv/math_instruct | |
Suppose 2*u + 28 = 3*p, 24*p - 28*p - u + 19 = 0. Solve 12 = -2*c + 2*a - p*a, 9 = -3*c - 3*a for c.\n | 0\n | ibivibiv/math_instruct | |
If Alex already has $14,500 saved up and needs to save a total of $14,600 to buy a new car, he plans to deliver groceries in the neighborhood to earn the remaining money. He charges $1.5 per trip and an additional 5% of the price of the groceries. If he made 40 trips and successfully saved enough money, what is the tot... | Alex already has $14,500 saved up and needs to save a total of $14,600, so he needs to earn $14,600 - $14,500 = $100 more.
He charges $1.5 per trip, so he earned $1.5 x 40 = $60 from the trips.
He also charges an additional 5% of the price of the groceries, so the additional amount he earned from the groceries is $100 ... | ibivibiv/math_instruct | |
Convert 846.4922mg to tonnes.\n | 0.0000008464922\n | ibivibiv/math_instruct | |
What is 0.02 times 0.178896?\n | 0.00357792\n | ibivibiv/math_instruct | |
What is the product of 69 and -0.46639?\n | -32.18091\n | ibivibiv/math_instruct | |
Simplify (n/n**(-5)*n/n**1)**(-11)*((n/((n**0/n)/n*n))/n*n*n*n)/(n*n**(-5)*n*n)*(n**5*n)/(n/n**(-2/11)) assuming n is positive.\n | n**(-607/11)\n | ibivibiv/math_instruct | |
Let l(p) = -13*p - 14. Let c be ((-312)/(-9))/13*(-18)/8. What is the tens digit of l(c)?\n | 6\n | ibivibiv/math_instruct | |
What is the greatest common divisor of 1419575522 and 37?\n | 37\n | ibivibiv/math_instruct | |
Suppose -13*h + 19*h = 30. Calculate the highest common divisor of h and 220.\n | 5\n | ibivibiv/math_instruct | |
Calculate -53.12*-0.336.\n | 17.84832\n | ibivibiv/math_instruct | |
Solve -4698*f + 4703*f - s = 43, 3*f - s = 25 for f.\n | 9\n | ibivibiv/math_instruct | |
Express 2002*x + 3*x**2 - 5 + 2*x**3 + 2*x**3 - 2001*x as r*x**2 + u*x**3 + s*x + k and give r.\n | 3\n | ibivibiv/math_instruct | |
Which is the closest to 3? (a) 2 (b) -6 (c) -5 (d) -138 (e) -2\n | a\n | ibivibiv/math_instruct | |
Let y(w) = 2*w**2 + 29*w - 14. Let q be y(-15). Calculate the smallest common multiple of (q/((-3)/9))/((-3)/10) and 6.\n | 30\n | ibivibiv/math_instruct | |
Let o(j) = j**2 - 4*j - 3. Let v be o(4). Let y be ((-1)/(-2))/(v*2/(-108)). Let f be 108/16 - (0 - y/(-12)). Let p(r) = r**2 - 5*r - 5. Give p(f).\n | 1\n | ibivibiv/math_instruct | |
Let p be -5 - (-36)/(-24)*-22. Solve -w - 15 = 3*j, 25 = -p*j + 23*j + 3*w for j.\n | -5\n | ibivibiv/math_instruct | |
What is the third smallest value in 2/25, -4, -32, 0.5, -0.1?\n | -0.1\n | ibivibiv/math_instruct | |
((-4)/(-14))/(68/(-24990)*-3)\n | 35\n | ibivibiv/math_instruct | |
Sort -29, -569, -3 in decreasing order.\n | -3, -29, -569\n | ibivibiv/math_instruct | |
Suppose 0 = -17*m + 6*m + 770. Let z = 71 - m. Calculate the highest common factor of z and 8.\n | 1\n | ibivibiv/math_instruct | |
Let g(o) = 2*o**3 - 15*o**2 - 13*o + 32. Let y be g(11). Let c = 824 - y. What is the highest common divisor of c and 32?\n | 8\n | ibivibiv/math_instruct | |
Calculate 25 - (25 - -30) - -19.\n | -11\n | ibivibiv/math_instruct | |
How many milligrams are there in 1/4 of a gram?\n | 250\n | ibivibiv/math_instruct | |
Let q(l) = -4 + 3328*l**3 - 6662*l**3 + 3*l**2 + 3329*l**3. Let h(o) = -3*o**3 + 2*o**2 - 2. Calculate -7*h(z) + 4*q(z).\n | z**3 - 2*z**2 - 2\n | ibivibiv/math_instruct | |
Subtract 485 from 368.5.\n | -116.5\n | ibivibiv/math_instruct | |
Express (-20*d**3 + 20*d**3 - 2*d**4)*(20 - 16 + 66) in the form f*d**4 + q*d + j + v*d**2 + w*d**3 and give f.\n | -140\n | ibivibiv/math_instruct | |
Is 28 a factor of (-2350)/(-8) + (18/(-24) - 0)?\n | False\n | ibivibiv/math_instruct | |
Calculate the greatest common factor of 44 and 286.\n | 22\n | ibivibiv/math_instruct | |
Let g be 2/1*1 - -4. Let h be (-8)/(-3)*g/4. Suppose q + 128331 = -5*a + 3327, a + 24984 = h*q. What is a rounded to the nearest 10000?\n | -30000\n | ibivibiv/math_instruct | |
Let k = -204 - -207. Solve -4*q + 24 = j, -2*q + 0 = -k*j + 2 for q.\n | 5\n | ibivibiv/math_instruct | |
In base 11, what is -29003 - -11?\n | -28aa2\n | ibivibiv/math_instruct | |
Simplify (y/(y**(3/4)/y)*y*y*y**(1/11)*y*(y/y**(-6))/((y**3*y)/y))**(3/14) assuming y is positive.\n | y**(1101/616)\n | ibivibiv/math_instruct | |
Let g = 110.1 + -108.72. Which is the nearest to 1? (a) 1/3 (b) 0 (c) g\n | c\n | ibivibiv/math_instruct | |
Let p(c) = 610*c - 14. What is the hundreds digit of p(3)?\n | 8\n | ibivibiv/math_instruct | |
Let f = 8693 - 8625. Suppose g = -4*g + 20. What is the highest common divisor of f and g?\n | 4\n | ibivibiv/math_instruct | |
Let z be 3/2 + 1/(-2). Let g(c) = -c + 11. Let i be g(6). Suppose y = -z + i. What is the units digit of y?\n | 4\n | ibivibiv/math_instruct | |
Calculate the highest common factor of 505 and 806144125.\n | 505\n | ibivibiv/math_instruct | |
b"What is the mth term of 25, 107, 325, 751, 1457, 2515, 3997?\n" | 12*m**3 - 4*m**2 + 10*m + 7\n | ibivibiv/math_instruct | |
Let o(d) = 4*d**3 - 7*d**2 + 3*d + 2. Let q = 37 + -34. Let j be o(q). Let r = j - -16. Does 12 divide r?\n | True\n | ibivibiv/math_instruct | |
Let s = -1 - -31. Suppose -3*n + 16 = 2*j, -3*n - 2*n = 5*j - s. Suppose k - 4 = 3*k, -4*k + j = 5*w. Put -3, w, 1 in ascending order.\n | -3, 1, w\n | ibivibiv/math_instruct | |
What is 70791 divided by -10113?\n | -7\n | ibivibiv/math_instruct | |
What is the square root of 944 to the nearest integer?\n | 31\n | ibivibiv/math_instruct | |
What is the value of 11*(-29)/638*78*(-1 - -2)?\n | -39\n | ibivibiv/math_instruct | |
Evaluate ((280/693)/10)/(40/(-180)).\n | -2/11\n | ibivibiv/math_instruct | |
Two letters picked without replacement from {s: 3, k: 1, a: 3}. What is prob of picking 1 s and 1 k?\n | 1/7\n | ibivibiv/math_instruct | |
Let x = -0.24 - -0.2400094. Round x to 6 decimal places.\n | 0.000009\n | ibivibiv/math_instruct | |
What is the second derivative of -2066550*j**2*q**2 + 1112517*j*q - 4*q**2 wrt j?\n | -4133100*q**2\n | ibivibiv/math_instruct | |
Let l = 553.999997246 + -554. What is l rounded to seven decimal places?\n | -0.0000028\n | ibivibiv/math_instruct | |
Let t = 106 - 115.1. Let d = 8.53 + t. Round d to 1 decimal place.\n | -0.6\n | ibivibiv/math_instruct | |
Evaluate 1176/147 - 132/4.\n | -25\n | ibivibiv/math_instruct | |
In base 14, what is -2 + 1327?\n | 1325\n | ibivibiv/math_instruct | |
Let z(g) = -g**3 - 8*g**2 + 6*g + 14. Give z(-8).\n | -34\n | ibivibiv/math_instruct | |
Determine r so that -r**5 - 39*r**3 + 36*r**2 + 18*r**4 - 2*r**5 - 12*r + 11 - 11 = 0.\n | 0, 1, 2\n | ibivibiv/math_instruct | |
What is the second derivative of -3*c**3 - 3*c**2*u**2 + c**2 - 174*c*u**2 wrt c?\n | -18*c - 6*u**2 + 2\n | ibivibiv/math_instruct | |
Is 11 a factor of 10703?\n | True\n | ibivibiv/math_instruct | |
Expand y**3 + y - y + (-3*y**2 - 3*y**2 + 5*y**2)*(4 + 3*y - 4) + (0*y**2 + 2*y - 4*y + y**2)*(-18*y + 2*y + 7*y).\n | -11*y**3 + 18*y**2\n | ibivibiv/math_instruct | |
What is the smallest common multiple of 132 and 594?\n | 1188\n | ibivibiv/math_instruct | |
Suppose -h + 0*h = -3*q - 166, -4*q = 3*h + 217. Let o = q - -93. What is the tens digit of o?\n | 3\n | ibivibiv/math_instruct | |
In base 2, what is -100 - -10110110?\n | 10110010\n | ibivibiv/math_instruct | |
Let w(u) = -9*u**2. Let z(b) = -288. Let f(t) = t + 212. Let m(x) = -4*f(x) - 3*z(x). What is w(m(i))?\n | -144*i**2 + 1152*i - 2304\n | ibivibiv/math_instruct | |
Solve 0 = -2*g - 3*z + 5*z + 2, 2*g = -3*z - 28 for g.\n | -5\n | ibivibiv/math_instruct | |
Let m = 749 + 140. Is m prime?\n | False\n | ibivibiv/math_instruct | |
-15906 - 538.774\n | -16444.774\n | ibivibiv/math_instruct | |
Let g(b) = 8 + 7 - 7 + 2252*b - 6*b**2 - 2248*b - b**3. Let x = 2 - -8. Let v be (-136)/22 - x/(-55). What is g(v)?\n | -16\n | ibivibiv/math_instruct | |
Let q(d) = d**3 + 4*d**2 - 2*d - 1. Let f(h) = h**3 - h**2 - h - 7. Let u be f(0). Let j = u - -3. List the prime factors of q(j).\n | 7\n | ibivibiv/math_instruct | |
What is the second smallest value in 164, -52, -1/7, 3, -0.2?\n | -0.2\n | ibivibiv/math_instruct | |
Collect the terms in -6922*c - 6912*c + 20745*c - 6922*c.\n | -11*c\n | ibivibiv/math_instruct | |
Let m(b) = 202*b**2 + 2*b - 1. What is the units digit of m(1)?\n | 3\n | ibivibiv/math_instruct | |
Let x(a) = -20*a**3 - 122*a**2 - 25*a - 79. Calculate x(-6).\n | -1\n | ibivibiv/math_instruct | |
Let o = -0.15 - -0.03. Let z = -0.32 - o. Which is the closest to -1? (a) z (b) -2 (c) 4\n | a\n | ibivibiv/math_instruct | |
What is the thousands digit of 28843?\n | 8\n | ibivibiv/math_instruct | |
Calculate the greatest common factor of 70 and 174545.\n | 35\n | ibivibiv/math_instruct | |
What is the value of 24/(-12*1*(-48)/192)?\n | 8\n | ibivibiv/math_instruct | |
26.3+-1012137582\n | -1012137555.7\n | ibivibiv/math_instruct | |
Let k(h) = 845*h**3 - 2*h**2 + 2*h - 1. What is the remainder when k(1) is divided by 106?\n | 102\n | ibivibiv/math_instruct | |
What is the square root of 2346087814 to the nearest integer?\n | 48436\n | ibivibiv/math_instruct | |
Two letters picked without replacement from {d: 3, i: 3, e: 1, o: 3, u: 5}. Give prob of picking 2 u.\n | 2/21\n | ibivibiv/math_instruct | |
Is (-45)/(-10) + (-18632)/(-16) a multiple of 7?\n | True\n | ibivibiv/math_instruct | |
-1106 * 0\n | 0\n | ibivibiv/math_instruct |
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