instruction_seed stringlengths 5 2.9k | response_seed stringlengths 3 9.55k | input stringclasses 1
value | _source stringclasses 1
value |
|---|---|---|---|
Let n(v) be the first derivative of 3/2*v**2 - 3 + 0*v + v**3. Give n(-2).\n | 6\n | ibivibiv/math_instruct | |
What is -261 (base 7) in base 14?\n | -a1\n | ibivibiv/math_instruct | |
Let t be (-6 - (-38)/5)*((-59)/14 + 6). Factor 2/7*m**5 - t + 46/7*m - 16/7*m**3 - 20/7*m**2 + 8/7*m**4.\n | 2*(m - 1)**3*(m + 2)*(m + 5)/7\n | ibivibiv/math_instruct | |
Suppose -2*d = -0*d - 4*s + 4, -5*s + 49 = 3*d. Calculate the lowest common multiple of d and 898.\n | 3592\n | ibivibiv/math_instruct | |
Solve 2*t - 4*t - k = 11, 0 = -4*t + 4*k + 8 for t.\n | -3\n | ibivibiv/math_instruct | |
Let y = -1448.2 + 1585. Let o = 137 - y. Which is the closest to 2/3? (a) o (b) -0.1 (c) 7\n | a\n | ibivibiv/math_instruct | |
Suppose 40*v + 60*v - 26*v - 370 = 0. Solve 29*j - 5*d = 25*j + v, -2*d = j - 11 for j.\n | 5\n | ibivibiv/math_instruct | |
What is the greatest common factor of 507 and 3?\n | 3\n | ibivibiv/math_instruct | |
Calculate (-25 - (-18 - 0)) + -1 + 4.\n | -4\n | ibivibiv/math_instruct | |
Let k(p) = -54*p + 1828. What is k(34)?\n | -8\n | ibivibiv/math_instruct | |
Let n = 7 - 1. Let g = 7 + -7. Suppose g*p = -3*p + 54. What is the highest common divisor of n and p?\n | 6\n | ibivibiv/math_instruct | |
Calculate (-126)/84*(2 - 4/6).\n | -2\n | ibivibiv/math_instruct | |
Let j(w) = -w**3 - w**2 + 3*w - 2. Give j(2).\n | -8\n | ibivibiv/math_instruct | |
Round -0.0000021731 to 7 decimal places.\n | -0.0000022\n | ibivibiv/math_instruct | |
Evaluate -7 + (1 - -1 - -3).\n | -2\n | ibivibiv/math_instruct | |
Which is smaller: 56.33 or -113.19?\n | -113.19\n | ibivibiv/math_instruct | |
Let t(a) = -5*a**2 - a**2 - 5757 + 5757. Let n(i) = 102*i**2. Calculate t(n(h)).\n | -62424*h**4\n | ibivibiv/math_instruct | |
Let r = 12 - -74. What is the units digit of r?\n | 6\n | ibivibiv/math_instruct | |
Let j(w) = 6*w**2 - 6. Let y(m) = 5*m**2 - 5. Let t(r) = 6*j(r) - 7*y(r). Let x(g) = -24*g**2 + 20. Give 20*t(l) + x(l).\n | -4*l**2\n | ibivibiv/math_instruct | |
What is the nearest to 0.06 in -3, 11, 0.5?\n | 0.5\n | ibivibiv/math_instruct | |
What are the prime factors of 308546252?\n | 2, 7, 11019509\n | ibivibiv/math_instruct | |
What is the value of 46/11 - (-28)/(-154)?\n | 4\n | ibivibiv/math_instruct | |
Let k be (12/(-4))/(-4 - -1). Let g(q) = q**3 - 1. Give g(k).\n | 0\n | ibivibiv/math_instruct | |
Let q(h) be the third derivative of h**5/60 + h**4/12 + h**2. Let a be q(-3). Suppose -4*o = -y - 9, 4*o - 2*o = y + a. What is the units digit of o?\n | 3\n | ibivibiv/math_instruct | |
Collect the terms in 526*c**2 - 3*c + 3*c.\n | 526*c**2\n | ibivibiv/math_instruct | |
Calculate the remainder when 172679491 is divided by 107.\n | 2\n | ibivibiv/math_instruct | |
Calculate the remainder when 70 is divided by 24.\n | 22\n | ibivibiv/math_instruct | |
Solve -239*o = 2532 + 4133 - 2363 for o.\n | -18\n | ibivibiv/math_instruct | |
Let x(z) be the second derivative of -39*z**5/20 + 3*z**3 - 53*z. Let l(i) = -11*i**3 + 5*i. What is 18*l(r) - 5*x(r)?\n | -3*r**3\n | ibivibiv/math_instruct | |
Let o(t) = 1915*t + 18. Let b be o(-1). Let h = -757 + b. What is h rounded to the nearest one hundred?\n | -2700\n | ibivibiv/math_instruct | |
Let h(j) be the third derivative of j**6/120 - j**5/15 + j**4/8 + j**3/3 - 6*j**2. Let i be h(3). Let g(b) = -6 + b + i - 2*b. What is g(0)?\n | -4\n | ibivibiv/math_instruct | |
Let m be 2/10*(-50)/(-10). Let o be (1 - m)/((-3)/3). Suppose p - 3*b - 28 = o, -5*p + 150 + 75 = 2*b. What is the tens digit of p?\n | 4\n | ibivibiv/math_instruct | |
Collect the terms in 304*b - 580*b + 276*b + 2*b**2 - 2*b**2 + 10*b**3.\n | 10*b**3\n | ibivibiv/math_instruct | |
Let -2*l**4 + 638110*l**3 - 1914316*l**2 + 1276208*l = 0. What is l?\n | 0, 1, 2, 319052\n | ibivibiv/math_instruct | |
Let s(t) = 7*t**3 + 3*t**2 - 3*t. Suppose 2*p = 4*w + 10, -p - 2*p - 12 = 3*w. Let d(l) = -l**3 - l**2 + l. Give w*d(i) - s(i).\n | -4*i**3\n | ibivibiv/math_instruct | |
What is 121 minutes after 2:28 AM?\n | 4:29 AM\n | ibivibiv/math_instruct | |
Four letters picked without replacement from {i: 3, g: 3, x: 2}. Give prob of picking 1 g, 2 i, and 1 x.\n | 9/35\n | ibivibiv/math_instruct | |
Let q(a) = a**2 + 16*a - 38. Calculate q(-18).\n | -2\n | ibivibiv/math_instruct | |
Let t(g) = -g**3 - 34*g**2 - 30*g + 101. Let c be t(-33). Solve -2*y = -3*z - 12, -c = 4*z + 2*y - 0*y for z.\n | -2\n | ibivibiv/math_instruct | |
(104/16 + -6)*-2*8\n | -8\n | ibivibiv/math_instruct | |
Let f(u) = -534*u. Let x(k) = -3*k. Give f(x(c)).\n | 1602*c\n | ibivibiv/math_instruct | |
Let z = 55 + -39. Let l = z - 8. Calculate the highest common divisor of 2 and l.\n | 2\n | ibivibiv/math_instruct | |
Let y(c) = 6*c**2 + 2. Let k(o) = -7*o**2 - 2. Suppose -139 - 229 = 92*s. What is s*k(a) - 5*y(a)?\n | -2*a**2 - 2\n | ibivibiv/math_instruct | |
Which is the nearest to 3/2? (a) -1/5 (b) -0.5 (c) 2 (d) 27/7 (e) -4/5\n | c\n | ibivibiv/math_instruct | |
What is the value of 2/(-6) - 5/(-15)?\n | 0\n | ibivibiv/math_instruct | |
Is (-814316)/18*-3 + (-4)/12 a composite number?\n | False\n | ibivibiv/math_instruct | |
What is the next term in -38, -207, -534, -1049, -1782, -2763?\n | -4022\n | ibivibiv/math_instruct | |
Simplify ((i**(-2/21)*i*i**(-2/5)*(((i/i**0)/i)/i*i)**(-5/3))**(-31))**12 assuming i is positive.\n | i**(-6572/35)\n | ibivibiv/math_instruct | |
List the prime factors of 22764731.\n | 11, 37, 55933\n | ibivibiv/math_instruct | |
Expand (2*b**2 - 2*b**2 + 2*b**2)*(b**3 + 2*b**3 - 5*b**3).\n | -4*b**5\n | ibivibiv/math_instruct | |
Find the first derivative of -19589850*x**2 - 114610485.\n | -39179700*x\n | ibivibiv/math_instruct | |
Let f = -1 - -1. Let h(i) = 9*i**3 + 7*i + 21*i + i**2 + 125 - 10*i**3 - 33*i. Let w be h(5). What is the nearest to f in 4/3, 0.5, w?\n | w\n | ibivibiv/math_instruct | |
What is the product of 0.4 and 277?\n | 110.8\n | ibivibiv/math_instruct | |
Solve 2*v = 3*q + 4, 3*q + 6*v = -9 - 3 for q.\n | -2\n | ibivibiv/math_instruct | |
What is 847.9476 days in hours?\n | 20350.7424\n | ibivibiv/math_instruct | |
Suppose -6*a = 313 + 131. Let h = -55 - a. Is h a multiple of 19?\n | True\n | ibivibiv/math_instruct | |
Simplify (d**0)**(-2/87)/(d/d**4*d**(-2/9)) assuming d is positive.\n | d**(29/9)\n | ibivibiv/math_instruct | |
What is prob of sequence tbbb when four letters picked without replacement from ttttbbtb?\n | 1/56\n | ibivibiv/math_instruct | |
What is the value of (5 - -3 - 38 - (-11 + -5)) + 40?\n | 26\n | ibivibiv/math_instruct | |
Suppose j**4 + 45598*j**3 + 518561797*j**2 - 28102138596*j + 379828155204 = 0. Calculate j.\n | -22826, 27\n | ibivibiv/math_instruct | |
What comes next: 298235, 298015, 297795, 297575, 297355?\n | 297135\n | ibivibiv/math_instruct | |
Let h(b) be the second derivative of b**4/12 - 4*b**3/3 - 2*b**2 + b + 75. Let n = 11 + -3. What is h(n)?\n | -4\n | ibivibiv/math_instruct | |
What is 3090853344 to the power of 1/2, to the nearest integer?\n | 55595\n | ibivibiv/math_instruct | |
Let k = 514773/458 + -1124. Find the common denominator of 24838/1980 + -18 - -12*12/(-90) and k.\n | 4122\n | ibivibiv/math_instruct | |
What is the smallest value in 0.15045, 0.5, 5, 3702?\n | 0.15045\n | ibivibiv/math_instruct | |
Solve -4*r = k - 4*k + 14, 5*r + 3*k = -31 for r.\n | -5\n | ibivibiv/math_instruct | |
Suppose 31*z + 40*z = 11*z + 240. Let d be (-1 + 1)/(0 + -1). Let h be ((-5)/6)/((-14)/168). Solve d = z*m + h + 10 for m.\n | -5\n | ibivibiv/math_instruct | |
Let y = -144.29 - -7.89. Let z = 126 + y. Let q = z - -10.3818. What is q rounded to 3 decimal places?\n | -0.018\n | ibivibiv/math_instruct | |
Work out 370 + -0.046578.\n | 369.953422\n | ibivibiv/math_instruct | |
Put 3, 8, 5, -8, 35 in decreasing order.\n | 35, 8, 5, 3, -8\n | ibivibiv/math_instruct | |
Let t(d) = d**3 + d**2. Let i be t(-2). Let w = i + 6. Determine u so that -w*u + 6 + 4*u**4 - 6 + 6*u**3 = 0.\n | -1, 0, 1/2\n | ibivibiv/math_instruct | |
Suppose 30*n - 87 = 423. Suppose 0 = 3*k - 6 + 105. Let o be (-6)/k + (-86)/110. Sort -2, -1/4, n, o in decreasing order.\n | n, -1/4, o, -2\n | ibivibiv/math_instruct | |
What is 39 minutes after 9:25 PM?\n | 10:04 PM\n | ibivibiv/math_instruct | |
Is 13566539 smaller than 13566528?\n | False\n | ibivibiv/math_instruct | |
Calculate -3 + (11 - (-4 + 4 + 3)) - -8.\n | 13\n | ibivibiv/math_instruct | |
Determine r, given that -4*r**2/3 + 652*r/3 - 8296 = 0.\n | 61, 102\n | ibivibiv/math_instruct | |
Let w = -2 + 8. Suppose -4*b = -w*b + 2. Let m be b + (-26799996)/(-4) + 0. Round m to the nearest one million.\n | 7000000\n | ibivibiv/math_instruct | |
Suppose -16*v + 2*p - 23460 = -18*v, 2*v - p = 23466. What is the thousands digit of v?\n | 1\n | ibivibiv/math_instruct | |
Calculate 957 divided by -6.\n | -319/2\n | ibivibiv/math_instruct | |
Let g(v) = -v**2 - 13*v - 3. What are the prime factors of g(-11)?\n | 19\n | ibivibiv/math_instruct | |
Let u be 10/(-20) - (-110)/(-4). Let n = 27 + u. Which is the smallest value? (a) n (b) 0.1 (c) 2/27\n | a\n | ibivibiv/math_instruct | |
Calculate the greatest common factor of 35376388 and 476.\n | 68\n | ibivibiv/math_instruct | |
What is the second derivative of -132180312*q**4 - 54338827*q + 2 wrt q?\n | -1586163744*q**2\n | ibivibiv/math_instruct | |
Let k = -50 + 53. Suppose 4*v - v + 15 = -3*z, -5*v + k*z = 9. Find the common denominator of 71/14 and (v - -8)*(44/(-56) + 0).\n | 14\n | ibivibiv/math_instruct | |
Is 132835087979 a prime number?\n | False\n | ibivibiv/math_instruct | |
Collect the terms in 4*s**3 + 3647*s - 3647*s.\n | 4*s**3\n | ibivibiv/math_instruct | |
Collect the terms in -7*j - 2*j - 16*j - 4*j + 59*j - 27*j - 12*j.\n | -9*j\n | ibivibiv/math_instruct | |
What is 78907 to the power of 1/10, to the nearest integer?\n | 3\n | ibivibiv/math_instruct | |
Suppose 92*m - 58853 - 1090227 = 0. Is 18 a factor of m?\n | False\n | ibivibiv/math_instruct | |
Let l(j) = -j**3 - 8*j**2 - 17*j - 4. What is l(-5)?\n | 6\n | ibivibiv/math_instruct | |
Convert 2b64 (base 12) to base 9.\n | 7014\n | ibivibiv/math_instruct | |
Evaluate 9/6*16/(-8).\n | -3\n | ibivibiv/math_instruct | |
Let n be (0 + 3 + -2)*2. Let x(d) = -2 + 2*d + n. List the prime factors of x(1).\n | 2\n | ibivibiv/math_instruct | |
What is 7170 - -1156737?\n | 1163907\n | ibivibiv/math_instruct | |
What is ((-186)/(-837))/(4/6)?\n | 1/3\n | ibivibiv/math_instruct | |
Expand 49*u + 5*u**2 + 19*u**2 + 6 - 47*u + (1 + 0 - 2)*(-u**2 - 4*u**2 + 4*u**2).\n | 25*u**2 + 2*u + 6\n | ibivibiv/math_instruct | |
Calculate the common denominator of 121/342 and -13/6742.\n | 1152882\n | ibivibiv/math_instruct | |
Let n(g) = 2*g + 4. Let t be n(0). Calculate the smallest common multiple of (-3)/(-21) - (t - (-248)/(-28)) and 8.\n | 40\n | ibivibiv/math_instruct | |
Solve 7326*x - 78680 = 31433 + 58385 for x.\n | 23\n | ibivibiv/math_instruct | |
Let h be 24/(-18)*57/(-2). Let t = h + -17. What are the prime factors of t?\n | 3, 7\n | ibivibiv/math_instruct |
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