instruction_seed stringlengths 5 2.9k | response_seed stringlengths 3 9.55k | input stringclasses 1
value | _source stringclasses 1
value |
|---|---|---|---|
Let r(m) = -10*m**3 - 3. Let d be 10 + 12/48*-52. Let t(x) = -19*x**3 - 5. Give d*t(y) + 5*r(y).\n | 7*y**3\n | ibivibiv/math_instruct | |
Sort -3, 11, -4/3.\n | -3, -4/3, 11\n | ibivibiv/math_instruct | |
Suppose -21*a + 75779 = 24602. List the prime factors of a.\n | 2437\n | ibivibiv/math_instruct | |
Let h(y) = -12*y + 62. Let q be h(6). Let j(i) = i**3 + 9*i**2 - 2*i + 83. Let k be j(q). Solve 4*v = -5*p + 20, k*p = -p - v + 16 for p.\n | 4\n | ibivibiv/math_instruct | |
Let v(g) be the second derivative of 3/4*g**5 - 9*g - 1/6*g**4 + 0*g**2 - 1/6*g**3 + 0. Determine v(-1).\n | -16\n | ibivibiv/math_instruct | |
Suppose -3*j = 4*y + 473, -141 = y + 17*j - 13*j. Which is bigger: y or -42?\n | -42\n | ibivibiv/math_instruct | |
Which is the closest to -49? (a) -30 (b) -4/7 (c) 0.1 (d) 3 (e) -0.3\n | a\n | ibivibiv/math_instruct | |
Let k = 0.1 + 0.5. Let r = 0.616 - k. Round r to 2 decimal places.\n | 0.02\n | ibivibiv/math_instruct | |
Find the third derivative of -1596*h**4*q**3 - 25*h**2*q**3 + 6*h**2*q - 2*h wrt h.\n | -38304*h*q**3\n | ibivibiv/math_instruct | |
Suppose 0 = -11*z + 6*z + 15. Find the second derivative of 16*g**3 + z*g**3 - 13*g - 9*g + 7*g**3 wrt g.\n | 156*g\n | ibivibiv/math_instruct | |
What is the value of ((-2)/(-6) - 1)/((-56)/84)?\n | 1\n | ibivibiv/math_instruct | |
Suppose -16 = -104*v + 95 + 97. Find z such that 64/3 - 756*z**4 + 256*z + 960*z**3 + 2912/3*z**v = 0.\n | -2/7, -2/9, 2\n | ibivibiv/math_instruct | |
Let r(p) = 2*p + 12970. Let a(c) = -3*c**2. Give r(a(q)).\n | -6*q**2 + 12970\n | ibivibiv/math_instruct | |
List the prime factors of 374586976.\n | 2, 17, 19, 36241\n | ibivibiv/math_instruct | |
Let g(l) = 141*l + 709. Let i be g(-5). Let h(m) = -9*m. Let q be h(-6). Let r be (-792)/q*(-114)/i. Calculate the greatest common factor of 38 and r.\n | 38\n | ibivibiv/math_instruct | |
Calculate the remainder when 31617027 is divided by 4684.\n | 27\n | ibivibiv/math_instruct | |
Calculate prob of picking 1 m and 1 n when two letters picked without replacement from uruunnrrujnuuqrm.\n | 1/40\n | ibivibiv/math_instruct | |
Expand (-2*s + 0*s + 0*s)*(-24138*s + 48191*s - 7 - 24094*s).\n | 82*s**2 + 14*s\n | ibivibiv/math_instruct | |
Suppose -4*a = -5*v + 13, 7 = 5*a - a - v. Suppose 1 = m - l, -a*m - l = 3*l + 4. Solve d - 5*d + 4 = m for d.\n | 1\n | ibivibiv/math_instruct | |
Put 0, -3, 24420, -7, -1 in increasing order.\n | -7, -3, -1, 0, 24420\n | ibivibiv/math_instruct | |
What is the least common multiple of 1144 and 352?\n | 4576\n | ibivibiv/math_instruct | |
Collect the terms in 3*t - 4*t - 24*t - 15*t - 5*t.\n | -45*t\n | ibivibiv/math_instruct | |
Let y(v) = -v**3 + 1560*v**2 - 480951*v - 3. What is y(1137)?\n | -3\n | ibivibiv/math_instruct | |
Let r be ((-4)/(-15))/((-6)/(-15)). Let s = 17/72 + -1/72. Which is the nearest to s? (a) 4 (b) -2/13 (c) r\n | b\n | ibivibiv/math_instruct | |
List the prime factors of 6070211469.\n | 3, 7, 4231, 7591\n | ibivibiv/math_instruct | |
-3 + (16 - 1) + 20 + -18\n | 14\n | ibivibiv/math_instruct | |
Let j = 54616 + -24969. What is the units digit of j?\n | 7\n | ibivibiv/math_instruct | |
Sort 0, -2, 2/63, -0.3, 0.07.\n | -2, -0.3, 0, 2/63, 0.07\n | ibivibiv/math_instruct | |
Expand ((-2*w + 2*w + 2*w)*(-4 + 2 + 1) - 7*w - w - w)*(w**2 - 2*w**2 + 2*w**2).\n | -11*w**3\n | ibivibiv/math_instruct | |
What comes next: 1070, 1044, 984, 878, 714?\n | 480\n | ibivibiv/math_instruct | |
What is the eighth root of 18326 to the nearest integer?\n | 3\n | ibivibiv/math_instruct | |
Suppose -2*i - 15 = x, -i = x - 2*x - 6. Let z(t) = -t + 8. Let d be z(-9). Let c = x + d. What are the prime factors of c?\n | 2\n | ibivibiv/math_instruct | |
Let h = 0.02 + 2.98. Let l be (-3)/(15/2) - (-13)/(-5). Sort l, -6, h.\n | -6, l, h\n | ibivibiv/math_instruct | |
Is 1337 composite?\n | True\n | ibivibiv/math_instruct | |
Three letters picked without replacement from mvvmqvv. What is prob of picking 2 q and 1 v?\n | 0\n | ibivibiv/math_instruct | |
Which is greater: 26176 or 26175?\n | 26176\n | ibivibiv/math_instruct | |
Let i(a) = a + 9. Let l be i(-5). Suppose -2*b + 0*h = -l*h - 8, -5*h - 21 = 3*b. Let k = b - -3. Solve k = -4*t + 9 for t.\n | 2\n | ibivibiv/math_instruct | |
Suppose -5*y = -0*y - 10. Let s = 11 + -8. Find the third derivative of -t**3 + t**y - t**3 + 0*t**s wrt t.\n | -12\n | ibivibiv/math_instruct | |
Expand ((2 - 2 - 2*i)*(9 + 8 - 3) + 5*i - 4*i - 4*i)*(15*i**3 - 9*i**3 + 0*i**3 + (0 + 0 + 2*i**2)*(5 + 2*i - 5)).\n | -310*i**4\n | ibivibiv/math_instruct | |
Let b(a) = -73*a + 215. What is the remainder when b(-9) is divided by 19?\n | 17\n | ibivibiv/math_instruct | |
Let f = -304.0318 - -304. Let n = -3.8982 + f. Let s = -0.07 + n. What is the nearest to 0.2 in 4, 1, s?\n | 1\n | ibivibiv/math_instruct | |
Expand (w - 5*w + 3*w)*(-7 + 7 + 8*w)*(-10*w**2 + 15*w**2 - 66*w**2).\n | 488*w**4\n | ibivibiv/math_instruct | |
Evaluate 2 + (1 - 2) + -3 - (8 + -20).\n | 10\n | ibivibiv/math_instruct | |
Suppose 3*r + r - 116 = 0. Let k be 3/(-12) + r/4. Solve -5*o = -k*o - 3*y + 11, 3*y = 4*o - 13 for o.\n | 4\n | ibivibiv/math_instruct | |
Find the third derivative of -791*d**5 + 8*d**4 - 5*d**3 + 434*d**2 + 4460*d.\n | -47460*d**2 + 192*d - 30\n | ibivibiv/math_instruct | |
Suppose -1 = -5*u + w, 0*w = -3*u + 4*w - 13. What is the highest common divisor of u and 2?\n | 1\n | ibivibiv/math_instruct | |
Find the first derivative of 39743995*f + 56628104 wrt f.\n | 39743995\n | ibivibiv/math_instruct | |
What is the units digit of 1892?\n | 2\n | ibivibiv/math_instruct | |
Expand (-2 + 2 + 5)*(1 - k - 3 + 3).\n | -5*k + 5\n | ibivibiv/math_instruct | |
Let z = 5 - 0. Let s(i) = 0 - 1 + 5 - 6*i**2 - z*i**3 + 2. Let p(d) = -d**3 - d**2 + 1. Give -6*p(m) + s(m).\n | m**3\n | ibivibiv/math_instruct | |
Is 15665911 a prime number?\n | False\n | ibivibiv/math_instruct | |
Let f(x) = x**3 + 6*x**2 + 2. Suppose -4*j = -2*d - 16, j = -d + 4*j - 9. Let g be f(d). Let a = -1 + g. Solve -3*n = 4*z + 7, -n - z = -a + 4 for n.\n | -5\n | ibivibiv/math_instruct | |
Let j be (1 - 0) + (-3)/3. Suppose 3 + 5 = -3*h + 2. Which is the closest to -1/4? (a) h (b) 4 (c) j\n | c\n | ibivibiv/math_instruct | |
What is the tens digit of 1327?\n | 2\n | ibivibiv/math_instruct | |
What are the prime factors of (12/14)/(-3) - (-24240)/70?\n | 2, 173\n | ibivibiv/math_instruct | |
Evaluate (-5 - -4) + -2 + (-1 - -1).\n | -3\n | ibivibiv/math_instruct | |
Let f = 42 - 42.17. Let p = f - 1.23. Let g = p - -1.40026. Round g to 4 decimal places.\n | 0.0003\n | ibivibiv/math_instruct | |
Let a(d) = -3572*d - 17865. What is a(-5)?\n | -5\n | ibivibiv/math_instruct | |
What is 0.09474 minus 1?\n | -0.90526\n | ibivibiv/math_instruct | |
Let w(l) = -2*l**3 + 5*l**2 + 5*l. Let j(x) = -5*x**3 + 14*x**2 + 14*x. Determine 4*j(n) - 11*w(n).\n | 2*n**3 + n**2 + n\n | ibivibiv/math_instruct | |
Suppose -5*p - 5*t + 6 + 4 = 0, 4*t + 10 = -p. Let v(s) = s**2 - 3*s + 2. Let l be v(p). Suppose -4*a = l, -5*y - a = -0*a + 5. Solve y*g = 4*g - 8 for g.\n | 2\n | ibivibiv/math_instruct | |
Put 12, 2, -12, -16746 in decreasing order.\n | 12, 2, -12, -16746\n | ibivibiv/math_instruct | |
Solve 0 = 5*w - u + 7, 9440*w = 9439*w - 5*u - 43 for w.\n | -3\n | ibivibiv/math_instruct | |
Simplify z**(-4)/(z*z**(-3)*z)*(z*z/z**(-1))**(-2/21)*z*z/z**(2/19)*z**(1/2)*z**5/((z/z**(-1/3))/z*z) assuming z is positive.\n | z**(2215/798)\n | ibivibiv/math_instruct | |
What is the value of 30 + (34 - 33) - -19 - 3?\n | 47\n | ibivibiv/math_instruct | |
Suppose 8*c = 12*c - 8. Suppose -3*a - z + 9 = 36, 4*a + 36 = -c*z. Let t = a + 21. Is t a multiple of 11?\n | False\n | ibivibiv/math_instruct | |
Rearrange -3*q**4 - 200 + 202 - q**3 + 20*q**2 + 5*q**4 to the form r*q + o + z*q**4 + i*q**2 + g*q**3 and give o.\n | 2\n | ibivibiv/math_instruct | |
Let k = 1 + 1. Suppose -14 - 16 = -k*m. What is the tens digit of m?\n | 1\n | ibivibiv/math_instruct | |
Let q be (-47)/9 - 1 - (-48)/216. Let p(t) = t**3 + 9*t**2 - 2*t - 15. What is p(q)?\n | 105\n | ibivibiv/math_instruct | |
What is the common denominator of -38/589755 and 71/485564950?\n | 1456694850\n | ibivibiv/math_instruct | |
Determine q, given that 4*q**2/5 + 1390988*q/5 - 1391008 = 0.\n | -347752, 5\n | ibivibiv/math_instruct | |
What is the value of (-1*(-4)/(-2))/(40/(-6))?\n | 3/10\n | ibivibiv/math_instruct | |
How many minutes are there between 5:26 AM and 5:37 AM?\n | 11\n | ibivibiv/math_instruct | |
Let a = 112/253 - 6/23. Let h = -0.25 + 0.05. What is the nearest to 17 in h, 1/7, a?\n | a\n | ibivibiv/math_instruct | |
Is 8647040 a multiple of 1888?\n | True\n | ibivibiv/math_instruct | |
Expand (122*i - 21*i + 150*i + 71*i)*(35*i - 35*i - 9*i**2).\n | -2898*i**3\n | ibivibiv/math_instruct | |
How many minutes are there between 4:44 PM and 3:31 AM?\n | 647\n | ibivibiv/math_instruct | |
What is the value of 4/16*(-84)/(-21)?\n | 1\n | ibivibiv/math_instruct | |
Which is the smallest value? (a) 0.4 (b) -9 (c) -70/9\n | b\n | ibivibiv/math_instruct | |
Let u(f) = -7*f**2 - 7*f + 4. Let n = 21 + -34. Let g(v) = 15*v**2 + 15*v - 9. Give n*u(k) - 6*g(k).\n | k**2 + k + 2\n | ibivibiv/math_instruct | |
In base 10, what is -4 - 20435?\n | -20439\n | ibivibiv/math_instruct | |
Let u = -2.4 - -0.4. Let s = -21.65 + 20.55. Sort s, u, 0.4.\n | u, s, 0.4\n | ibivibiv/math_instruct | |
Which is the second biggest value? (a) -0.4 (b) -211 (c) -32/11\n | c\n | ibivibiv/math_instruct | |
Let s(a) be the first derivative of 0*a - 1/34*a**4 - 2/17*a**2 + 2/17*a**3 - 18. Factor s(p).\n | -2*p*(p - 2)*(p - 1)/17\n | ibivibiv/math_instruct | |
Let u = -4744.5 - -4745. Which is the second smallest value? (a) u (b) 4/3 (c) -36 (d) -0.4 (e) 1/6\n | d\n | ibivibiv/math_instruct | |
Solve -111613 = -41*a - 111982 for a.\n | -9\n | ibivibiv/math_instruct | |
Let q = -0.301 - -0.101. Which is the smallest value? (a) 1/8 (b) 0.3 (c) 0.2 (d) q\n | d\n | ibivibiv/math_instruct | |
Let w(u) = 3*u**3 - 9*u**2 - 6*u - 2. Let j be (162 + -168)/((-12)/26). Let h(c) = -6*c**3 + 19*c**2 + 13*c + 4. Determine j*w(s) + 6*h(s).\n | 3*s**3 - 3*s**2 - 2\n | ibivibiv/math_instruct | |
Collect the terms in 878695 + 214*h**3 - 878695 - 24*h**3.\n | 190*h**3\n | ibivibiv/math_instruct | |
Let d(i) = 12*i**2 - i. Let l(v) be the first derivative of v**2 - 33. Give l(d(r)).\n | 24*r**2 - 2*r\n | ibivibiv/math_instruct | |
b"What is the tth term of 57, 263, 827, 1929, 3749?\n" | 30*t**3 - t**2 - t + 29\n | ibivibiv/math_instruct | |
Simplify (-6*(sqrt(720) + sqrt(720)*3 + 4))**2*-3.\n | -1245888 - 41472*sqrt(5)\n | ibivibiv/math_instruct | |
What is the thousands digit of 211516?\n | 1\n | ibivibiv/math_instruct | |
What is 4 times -242720?\n | -970880\n | ibivibiv/math_instruct | |
Solve 2*d + 48 = 26*d for d.\n | 2\n | ibivibiv/math_instruct | |
Suppose -2*n + 15 + 1 = 0. Calculate the smallest common multiple of n and (-15)/(-9)*(-4 + 132/15).\n | 8\n | ibivibiv/math_instruct | |
Solve 5*v = -2*l - 27, 4*v + 6814 - 6952 = 25*l for l.\n | -6\n | ibivibiv/math_instruct | |
What is the units digit of 537?\n | 7\n | ibivibiv/math_instruct | |
Let g(b) = -57*b - 1917. Is g(-61) a multiple of 39?\n | True\n | ibivibiv/math_instruct | |
Let f(j) = j - 1. Let g(q) = -4*q + 13. Let i(m) = 2*f(m) + g(m). Let s be i(-15). Find the third derivative of 19*b**4 - s*b**2 + 97*b**3 - 97*b**3 wrt b.\n | 456*b\n | ibivibiv/math_instruct |
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