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Rishabh-sucks-at-code
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math_dataset

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b'Expand (2*m - m + 0*m)*(4 - 4 + 1) - 13*m + 5 - 5.\n'
b'-12*m\n'
b"What is the y'th term of -358, -368, -376, -382, -386, -388?\n"
b'y**2 - 13*y - 346\n'
b'Let p = 141 - 691/5. Let x(c) be the first derivative of 0*c**3 + 0*c**4 + 0*c**2 - p*c**5 - 11 + 2*c. What is the first derivative of x(d) wrt d?\n'
b'-56*d**3\n'
b'Suppose -5*r = -0*r - 5*c - 790, 0 = -5*c + 20. Factor y**2 - 371*y + y**2 + r + 335*y.\n'
b'2*(y - 9)**2\n'
b'Convert 8874.321nm to millimeters.\n'
b'0.008874321\n'
b'What is the smallest value in -0.4, 4/5, -2/19, 0.4, 12/427, 2/15, -1?\n'
b'-1\n'
b'Is 5311 prime?\n'
b'False\n'
b'Let y(v) = -4*v**2 - 2*v. Let d(t) be the third derivative of -7*t**5/60 - t**4/8 + 362*t**2. Determine 3*d(a) - 5*y(a).\n'
b'-a**2 + a\n'
b'What is next in 1622, 1797, 2096, 2519, 3066, 3737, 4532?\n'
b'5451\n'
b'Suppose -32*i - 138 = -202. Let t = 144/299 - 4/23. Factor -2/13*n**i + t + 2/13*n.\n'
b'-2*(n - 2)*(n + 1)/13\n'
b'Suppose 0 = 3*d + d - 20. Solve -20 = 5*n + 4*t + d, 3*t = 0 for n.\n'
b'-5\n'
b'Simplify ((v/(v/v**4*v))/v*v)/(v*v*v*v/v**17)*(v**(-14)/v)/(v*v*v**(-6)*v*v) assuming v is positive.\n'
b'v**3\n'
b'What is the remainder when 25713 is divided by 158?\n'
b'117\n'
b'Let c be (-41)/(-4) - (-3)/(-12). Suppose -c*s - 27 = -7*s. Let q = s - -22. What is the highest common divisor of q and 26?\n'
b'13\n'
b'Let f = -8 - -3. Let g = -6.647 + 0.047. Let i = g - -9.6. What is the smallest value in f, 1/7, i?\n'
b'f\n'
b'Let p = 18478 - 9335. What is the thousands digit of p?\n'
b'9\n'
b'Is 1/31567 less than or equal to 0?\n'
b'False\n'
b'What is 3 + (4 + -15 - 11) + -29?\n'
b'-48\n'
b'Simplify ((d**(-2/7))**(-6/23)/(((d*d**(-2/5))/d)/d)**(-1/27))/((d*d/(((d/(d*d**1))/d)/d))**48/(d*(d/(d**(-6)/d))/d*(d**(-2)*d)/d*d)) assuming d is positive.\n'
b'd**(-5063762/21735)\n'
b'Collect the terms in 2150*u - 1 + 1 - 2146*u.\n'
b'4*u\n'
b'Solve 46 = 3*h + 55 for h.\n'
b'-3\n'
b'Let f = 51.9 - 47.9. Let y = 1.2 - 1.17. Let g = y + -0.03. Sort -1, f, g.\n'
b'-1, g, f\n'
b"What is the o'th term of 3982, 7964, 11956, 15958, 19970?\n"
b'5*o**2 + 3967*o + 10\n'
b'What comes next: -22, -44, -64, -70, -50, 8, 116, 286?\n'
b'530\n'
b'Let y(l) = 401*l + 3388. Calculate y(-8).\n'
b'180\n'
b'Let y = 17 + -10. Suppose -q - y = -22. Suppose 8*x - 5*x = 30. What is the greatest common divisor of x and q?\n'
b'5\n'
b'Convert 2d18b (base 16) to base 14.\n'
b'4b45d\n'
b'Convert 100100111000001111110 (base 2) to base 13.\n'
b'334075\n'
b'Let p(b) = -2*b**2. Let z(v) be the first derivative of 2*v**3/3 - 2. What is z(p(f))?\n'
b'8*f**4\n'
b'Is -0.2 at least 6384813?\n'
b'False\n'
b'11*749346\n'
b'8242806\n'
b'Which is the fifth biggest value? (a) 3 (b) 3/4 (c) -7900 (d) -10 (e) 1/22 (f) 2\n'
b'd\n'
b'List the prime factors of 55083808.\n'
b'2, 13, 17, 7789\n'
b'-262 * -0.5\n'
b'131\n'
b'What is the fourth root of 31106751 to the nearest integer?\n'
b'75\n'
b'Let m(b) = b**2 + 2*b - 5. Let t be m(-4). Suppose 0*j = t*j + 114. Does 12 divide (6 + 2)/((-4)/j)?\n'
b'False\n'
b'Calculate the highest common factor of 651330 and 450.\n'
b'90\n'
b'Let a(o) = -o**2 - 12*o + 5. Let q be a(-12). Suppose -7*b = 13 - 13. Suppose -5*r = -q - b. Is r at least 19/8?\n'
b'False\n'
b'Divide -7 by -3838745.\n'
b'7/3838745\n'
b'Let h = 1611.33 - 1496.4. Let x = h - 1.93. Let g = x + -116. Which is the third smallest value? (a) 2/9 (b) g (c) -6\n'
b'a\n'
b'Evaluate (58/(-63)*-3)/(6/(-9)) - -5.\n'
b'6/7\n'
b'-19481616 divided by 3\n'
b'-6493872\n'
b'Let g(f) = -f - 3. Suppose 5*k + 24 = -1. Let z be g(k). Suppose -5*x = -5*i - 30, -z*x = 3*x - 2*i - 18. Solve 4*s = -16, x*p + s + 2 = -0 for p.\n'
b'1\n'
b'Suppose 408 = 14*x + 114. Suppose 0 = x*j + j - 6380. What are the prime factors of j?\n'
b'2, 5, 29\n'
b'-65 (base 9) to base 6\n'
b'-135\n'
b'Calculate prob of sequence mms when three letters picked without replacement from {g: 1, m: 2, s: 3}.\n'
b'1/20\n'
b'What is -3989 divided by -4?\n'
b'3989/4\n'
b"What is the j'th term of 6714993, 6715060, 6715127, 6715194, 6715261?\n"
b'67*j + 6714926\n'
b'Collect the terms in 2*f**2 + 29721*f - 251742*f + f**2.\n'
b'3*f**2 - 222021*f\n'
b'What is the value of -2 + (6 - 0) + -7 + -1 + 2?\n'
b'-2\n'
b'Expand (-t + 0*t + 0*t)*(-2 + 0 - 10)*(-2 - 3 + 4) + (-2 + 2 + t)*(-10 + 21 - 10).\n'
b'-11*t\n'
b'Which is the third biggest value? (a) -0.04 (b) -5/6 (c) 3/7 (d) 16/5 (e) -1/12 (f) 2 (g) -1\n'
b'c\n'
b'Is 433344521 composite?\n'
b'True\n'
b'Let m(b) = 192*b + 7. Is m(5) composite?\n'
b'False\n'
b'13 divided by -78\n'
b'-1/6\n'
b'What is the units digit of 38772434?\n'
b'4\n'
b'Let q = -1134 - -1168. Solve 31*w - q*w - 15 = 0 for w.\n'
b'-5\n'
b'What is -1.692937 rounded to 2 decimal places?\n'
b'-1.69\n'
b'-1*(6/(-3))/(-2)\n'
b'-1\n'
b'Which is the closest to -2? (a) 19/3 (b) 0.4 (c) 0.3 (d) -0.2 (e) -6.2\n'
b'd\n'
b'Simplify (sqrt(1440) + sqrt(1440) + -3*sqrt(1440)*-4)/(2*sqrt(405) + 2*sqrt(5)*1).\n'
b'42*sqrt(2)/5\n'
b'Suppose 0 = 17*b - 21*b + 68. Calculate the highest common factor of b and 323.\n'
b'17\n'
b'Suppose 818*j - 826*j = 0. Solve j = w + 3*g + 1, 4*w - 2*g + 25 - 7 = 0 for w.\n'
b'-4\n'
b'Suppose -4*i = -0*i - 292. List the prime factors of i.\n'
b'73\n'
b'Express (-2 + 1 - 31)*(-3 - 2 + 2)*(2*p - p - 2*p)*(12*p - 12*p + 3*p**2) as f*p**2 + o*p + k + v*p**3 and give v.\n'
b'-288\n'
b'What is the greatest common divisor of 54 and 582382?\n'
b'2\n'
b'Let z(p) = 25*p**2 + 19*p - 10. Let f be 1/6*-34 + 2/3. Does 13 divide z(f)?\n'
b'True\n'
b'What is the tens digit of 388?\n'
b'8\n'
b'Let z be -4911*(60/9)/((-15)/9 + 2). Round z to the nearest 1000.\n'
b'-98000\n'
b'Solve -j - 2*g = 0, -2*g = -4*g for j.\n'
b'0\n'
b'Simplify ((-2*sqrt(176)*-5 + sqrt(176) + -2)**2 + (sqrt(132) + (sqrt(132) - (sqrt(132) + 6*sqrt(132)*-1)))/sqrt(12)*-6)*-1.\n'
b'-21300 + 218*sqrt(11)\n'
b'Collect the terms in -265*s + 27*s - 11 + 260*s.\n'
b'22*s - 11\n'
b'Let a be -16*1*(4 + -5). Suppose 4*y = -2*g + 1776, -y - a*g + 430 = -19*g. What is the tens digit of y?\n'
b'4\n'
b'Let o be (1 - 0)*(-2 + -1 - -5). Let a(j) = 18 - o - 7*j + j**2 + 4 + 0*j. What is the units digit of a(9)?\n'
b'8\n'
b'What is the value of 142 + -189 - (-23 - -3 - 0)?\n'
b'-27\n'
b'Does 438 divide 57152868?\n'
b'True\n'
b'Simplify -3*-1*(sqrt(320) + sqrt(320) + (sqrt(320) + 1 + sqrt(320))*1)*-5.\n'
b'-480*sqrt(5) - 15\n'
b'Let m be (-2)/3*(-5 + 2). Suppose -6*v + 9 = 3. Let s be (3 + -4)/(-2 - -1) - v. Solve s = 5*p - 3 - m for p.\n'
b'1\n'
b'What is (-570)/75 + (-4536)/(-600)?\n'
b'-1/25\n'
b'Differentiate -p**4 + 1909*p**3 + 38*p**2 - 2*p + 7493210.\n'
b'-4*p**3 + 5727*p**2 + 76*p - 2\n'
b'-5697 divided by -3\n'
b'1899\n'
b'Let s be (7 - 10/5) + 0/2. Suppose -2*v = 3*v - s*j - 70, 3*v - 2 = -5*j. Calculate the remainder when v is divided by 7.\n'
b'2\n'
b"What is the t'th term of -407, -571, -733, -893, -1051?\n"
b't**2 - 167*t - 241\n'
b'What is nine twentieths of a litre in millilitres?\n'
b'450\n'
b'In base 13, what is -10 - -11843?\n'
b'11833\n'
b'Suppose -9*j + f = -11*j + 42, -2*j - 2*f = -44. Calculate the remainder when 135 is divided by j.\n'
b'15\n'
b'What is next in 2595179, 2595185, 2595191, 2595197?\n'
b'2595203\n'
b'What is the nearest to 13.89 in -1/7, 28, -0.6?\n'
b'-1/7\n'
b"What is the j'th term of 110, 219, 340, 479, 642, 835, 1064, 1335?\n"
b'j**3 + 102*j + 7\n'
b'What is the ten thousands digit of 25988?\n'
b'2\n'
b'Collect the terms in 272*v**3 + 54*v - 123*v**3 - 156*v**3 - 54*v + 3*v**2.\n'
b'-7*v**3 + 3*v**2\n'
b'Sort -40, -5, 2/5, -1/2 in descending order.\n'
b'2/5, -1/2, -5, -40\n'
b'Let v = 0.3199 + -5.3199. What is the nearest to 0.1 in 44, -1/7, -0.1, v?\n'
b'-0.1\n'
b'In base 9, what is 8 + 307348?\n'
b'307357\n'
b'Let v(l) = -9*l**2. Let t(b) = 52*b**2 - 79*b**2 - 57*b**2. Give v(t(f)).\n'
b'-63504*f**4\n'
b'Put -71, -11/412, 1 in decreasing order.\n'
b'1, -11/412, -71\n'
b'Let c(j) = -j**3 + 3*j**2 + j - 3. Let r = 114 - 111. Calculate c(r).\n'
b'0\n'
b'Work out -22172055161.1853 - 0.3.\n'
b'-22172055161.4853\n'
b'What is 6058736 to the power of 1/7, to the nearest integer?\n'
b'9\n'
b'How many minutes are there between 6:45 AM and 5:22 PM?\n'
b'637\n'