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Rishabh-sucks-at-code
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math_dataset

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b'Let i(n) = 6*n**2 + 17*n + 33. Let l(j) = -7*j**2 - 16*j - 33. Let h(d) = 4*i(d) + 3*l(d). What is the hundreds digit of h(-10)?\n'
b'1\n'
b'Let x(r) = 5 + r**2 - 1244*r - 4*r**3 + 1241*r + 5*r**3. Let v be ((3 + -2)*6)/(-2). Give x(v).\n'
b'-4\n'
b'How many years are there in 17/10 of a decade?\n'
b'17\n'
b'Suppose 4*c - 10*c = 162. Let o be c - (7 + (-7 - -2)). Is -32 not equal to o?\n'
b'True\n'
b'Suppose -2*g = -2*k - 14, -101*g + 103*g - 12 = k. What is p in 1/3*p**g - 7/3*p**4 + 0*p + 0 - 3*p**2 - 17/3*p**3 = 0?\n'
b'-1, 0, 9\n'
b'Let g(m) = -56*m**2 - 5*m + 87. Let r(c) = -3*c**2 + 2*c. Let x(f) = g(f) - 6*r(f). What is the first derivative of x(s) wrt s?\n'
b'-76*s - 17\n'
b'What is next in 898, 3953, 9052, 16189, 25358, 36553?\n'
b'49768\n'
b'Expand 2*w - 2*w + 2*w**2 - 2*w + 2*w - w**2 + (-w**2 - 5*w**2 - w**2)*(0 - 6 + 5) + 0*w**2 + 0*w**2 + w**2.\n'
b'9*w**2\n'
b'Calculate 1*6 + (-460)/(-966)*396/(-30).\n'
b'-2/7\n'
b'Let z(p) = 9*p**2 - 2*p + 1. Let j be z(1). Suppose i - 16 = j. Suppose -b - b = -i. What is the highest common factor of b and 24?\n'
b'12\n'
b'Let u be (-15)/9 - -1 - (-85)/15. Let k be -2*1/u*-10. Solve -5*z + 14 = 2*l + k, 0 = 4*l + 2*z - 4 for l.\n'
b'0\n'
b'Expand (0*i - i + 3*i)*(540*i - 3 + 539*i - 1099*i)*(-2 + 4 + 0).\n'
b'-80*i**2 - 12*i\n'
b'How many tonnes are there in 599.8965ng?\n'
b'0.0000000000005998965\n'
b'What is 2 + (-3 - -6 - -3) + -12 + -40?\n'
b'-44\n'
b'4793a (base 11) to base 15\n'
b'156ad\n'
b'Let w = -82.04 - -82.040005319. Round w to six dps.\n'
b'0.000005\n'
b'Let k(l) be the third derivative of l**9/504 - 5*l**8/84 + 59*l**5/60 - 48*l**2 + l. Find the third derivative of k(z) wrt z.\n'
b'120*z**3 - 1200*z**2\n'
b'Suppose -5740 = -30*f + 16*f + 9*f. Does 7 divide f?\n'
b'True\n'
b'Suppose 5*b + 25*j - 67 = 26*j, 0 = b - 5*j - 47. Solve -4*a + 1 = 5*d - 29, b = 5*a + 2*d for a.\n'
b'0\n'
b'In base 10, what is 61 - 174854?\n'
b'-174793\n'
b'What is 148315.2173 plus -0.029?\n'
b'148315.1883\n'
b'-10510 * -0.04\n'
b'420.4\n'
b'Calculate -135 divided by 45.\n'
b'-3\n'
b'What is the remainder when 413 is divided by 10?\n'
b'3\n'
b'Find the third derivative of 182*t**5 - 2457*t**3 - 1193*t**2 + 471.\n'
b'10920*t**2 - 14742\n'
b'Sort -35025, 0.022, -2 in decreasing order.\n'
b'0.022, -2, -35025\n'
b'Let z = 81 + -66. Let b = 19 - z. Solve 16 = 3*l - 5*l - b*d, -2*l - 10 = 2*d for l.\n'
b'-2\n'
b'In base 2, what is 10000 + -101010101?\n'
b'-101000101\n'
b'Find the second derivative of 69*l - 956*l**3 + l**2 + 431*l**3 + 91*l**3 wrt l.\n'
b'-2604*l + 2\n'
b'What are the prime factors of 7878?\n'
b'2, 3, 13, 101\n'
b'Find m, given that -77*m**2/3 + 6163*m/3 - 80 = 0.\n'
b'3/77, 80\n'
b'Simplify ((i/(i**(-2/7)*i*i*i))**(1/29)/((i/(i*i*i**(10/9)))/((i/(i**(1/2)/i))/i)))**(-14) assuming i is positive.\n'
b'i**(-9325/261)\n'
b'Let w = 2130 + -628. What is the derivative of 154*l**2 + 780 + 779 - w wrt l?\n'
b'308*l\n'
b'Calculate ((-4)/(-30))/(-1)*(-148)/259*1554/16.\n'
b'37/5\n'
b'Let a = -3 + 4. Solve a - 13 = 3*q for q.\n'
b'-4\n'
b'In base 6, what is 133222100 + -1?\n'
b'133222055\n'
b'Two letters picked without replacement from {f: 6, m: 14}. What is prob of sequence fm?\n'
b'21/95\n'
b'Add 0.3 and -16223.\n'
b'-16222.7\n'
b'Let c(r) be the first derivative of -r**5/4 + r**3/2 - 15*r + 14. Let f(t) be the first derivative of c(t). Find the second derivative of f(b) wrt b.\n'
b'-30*b\n'
b'Suppose 4*l = 8, 4*c - 2 = -4*l + 6. Let d be (-10)/(-12)*-4*-3. Suppose 4*j = 3*j + 5. Solve j*q + d = -5*k - c*q, 2*k = 2*q + 4 for k.\n'
b'0\n'
b'Let p = -5 - -25. Let j(c) = 5*c + 37. Let k be j(-7). Suppose -5*f = -p, -2*f = -3*q + k*f - 10. Solve -2*b - q*b + 16 = 0 for b.\n'
b'4\n'
b'How many minutes are there between 2:12 AM and 8:31 AM?\n'
b'379\n'
b'Suppose -3*r + 160 = 16. Is r a multiple of 24?\n'
b'True\n'
b'Let m = 16/239 + -12843/2629. Find the common denominator of -76/27 and m.\n'
b'297\n'
b'What is -16013 times -10.8?\n'
b'172940.4\n'
b'Let o = -7707.738 + 7701. What is o rounded to the nearest integer?\n'
b'-7\n'
b'Simplify (t*t/t**(2/3))**(-8/7)/(t**(-2/7)*t/(t*t**(2/19))) assuming t is positive.\n'
b't**(-452/399)\n'
b'Round 2.3331707 to one dp.\n'
b'2.3\n'
b'Sort 6, -630, 3, 7, 5, -5, 4.\n'
b'-630, -5, 3, 4, 5, 6, 7\n'
b'Is 851249013 a prime number?\n'
b'False\n'
b'What is 5/32 of a kilometer in centimeters?\n'
b'15625\n'
b'What is 132 minutes before 1:53 AM?\n'
b'11:41 PM\n'
b'Simplify (((sqrt(152) - sqrt(152)*2*-4)*6*4)/((sqrt(48) + sqrt(48) + 4*sqrt(48)*-2 - sqrt(48))/(sqrt(6) + sqrt(96)*5)))**2.\n'
b'7978176\n'
b'Let h = -493 - -491. What is the nearest to -4/13 in -4, 2/13, h?\n'
b'2/13\n'
b'Solve 0 = 9*y + 5*x - 47, -1 = 5*y - 2*y + 2*y - 4*x for y.\n'
b'3\n'
b'What is the nearest to 1 in -2, 1/5, 2, 2/27, -13043?\n'
b'1/5\n'
b'12 * 135.164\n'
b'1621.968\n'
b'How many minutes are there between 10:47 AM and 9:18 PM?\n'
b'631\n'
b'Round -247165.441 to the nearest 100.\n'
b'-247200\n'
b'What is 0.000252199002 rounded to 7 dps?\n'
b'0.0002522\n'
b'Collect the terms in -214*z**2 - 164*z**2 - 164*z**2 - 221*z**2 - 167*z**2 + 1067*z**2.\n'
b'137*z**2\n'
b'Round 0.28787002 to three decimal places.\n'
b'0.288\n'
b'Let h(r) = -10*r + 1. Let f(b) = 28*b - 3. Let j be (-138)/(-8) - (5 - 57/12). Let m(w) = j*h(w) + 6*f(w). What is m(-6)?\n'
b'11\n'
b'In base 12, what is 1128791 - -4?\n'
b'1128795\n'
b'Product of 161590 and -9.6.\n'
b'-1551264\n'
b'Let r = 12479 - 7996. Is r prime?\n'
b'True\n'
b'Find t, given that -49*t**2 + 14*t**2 + 35*t**4 - 14*t**4 + 20*t + 10*t**3 - 16*t**4 = 0.\n'
b'-4, 0, 1\n'
b'Let f(t) = -2*t + 5. Let v(q) = q**2 - q - 1. Determine f(r) - 2*v(r).\n'
b'-2*r**2 + 7\n'
b'Let v(m) = m**2 + 8*m + 12. Let d be v(-10). Let o = -49 + 79. Is o at most d?\n'
b'True\n'
b'Let g(i) be the second derivative of -i**7/42 - i**6/5 + 6*i**5/5 + 20*i**4/3 - 56*i**3 + 144*i**2 + 24*i + 2. Let g(n) = 0. Calculate n.\n'
b'-6, 2\n'
b'Determine s so that 3*s**5/8 + 885*s**4/8 - 6297*s**3/8 + 13551*s**2/8 - 5883*s/4 + 453 = 0.\n'
b'-302, 1, 4\n'
b'Solve -33894 = -1783*p + 4745 + 20200 for p.\n'
b'33\n'
b'Round 3.6486502 to 1 dp.\n'
b'3.6\n'
b'Suppose -13 = -4*c - 9. Let b be (c/(-4))/((-14)/32). Let v be 2/7*21/12*0. Sort b, -3, v, 3/2 in decreasing order.\n'
b'3/2, b, v, -3\n'
b'Is 336549 a multiple of 51?\n'
b'True\n'
b'Suppose r - 6 - 13 = 0. Calculate the greatest common factor of 19 and r.\n'
b'19\n'
b'Let k(j) be the first derivative of -1/4*j**4 + 1/3*j**3 + 26*j + 28 + 1/2*j**2. Give k(0).\n'
b'26\n'
b'Let t(p) = -p**2 - 16*p. Let k be t(-11). Let d(s) = 55*s + 253. Let c be d(-4). Calculate the greatest common divisor of c and k.\n'
b'11\n'
b'What is the biggest value in 0.3, -0.3, 30.07, -0.1?\n'
b'30.07\n'
b'Calculate the smallest common multiple of 38200780 and 12.\n'
b'114602340\n'
b'What are the prime factors of 68680921?\n'
b'23, 167, 17881\n'
b'What is (((-81)/(-6))/3)/((-50)/(-100))?\n'
b'9\n'
b'What is -27557 (base 8) in base 12?\n'
b'-703b\n'
b'What is 0 (base 13) in base 6?\n'
b'0\n'
b'What is the value of 10 - (51 + -55 + (1 - -1))?\n'
b'12\n'
b'Let v = -2/2319 + 6973/18552. Let z be ((-6)/42)/((-1)/7). Put z, v, 1.1, -2/5 in increasing order.\n'
b'-2/5, v, z, 1.1\n'
b'Let a be ((-54)/(-45))/(48/120). Let k be -1*6*-1 - 1. Let n(w) = -k*w**3 - 5*w**2 + a*w**3 - 5*w + 6 + 3*w**3. Calculate n(6).\n'
b'12\n'
b'Suppose -34*i + 189 = 19. Solve -u + i = -a, 3*a = -u + 4 - 19 for a.\n'
b'-5\n'
b'What is the value of 6 + (2 - (10 - 24 - 12))?\n'
b'34\n'
b'How many minutes are there between 3:34 PM and 7:59 PM?\n'
b'265\n'
b'Evaluate 10 + -2 + -50 + 23 - -9.\n'
b'-10\n'
b'Which is smaller: -245 or 4?\n'
b'-245\n'
b'Let f(v) = -2*v**3 + 7*v. Let x(q) = 3*q**3 - 6*q. Let y be (33/(-44))/((-1)/4). Let g(s) = y*f(s) + 4*x(s). What is the second derivative of g(w) wrt w?\n'
b'36*w\n'
b'In base 2, what is -10010011100001110000 + -100?\n'
b'-10010011100001110100\n'
b'What are the prime factors of 42097857?\n'
b'3, 41, 59, 5801\n'
b'In base 12, what is 3124816 - 2?\n'
b'3124814\n'
b'Let f = 538 + -539. Which is the second smallest value? (a) f (b) -3/5 (c) -2\n'
b'a\n'
b'What is prob of picking 4 c when four letters picked without replacement from {j: 3, c: 5}?\n'
b'1/14\n'
b'Let q(a) be the first derivative of a**2/2 - 10*a - 1. Suppose -3*w = r - 17, -3*w + 2*r - 5 + 34 = 0. Let v be q(w). Let x(o) = -4*o - 3. What is x(v)?\n'
b'9\n'
b'Collect the terms in -9982 + 9982 + 11*s**2 - 2*s.\n'
b'11*s**2 - 2*s\n'