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b'Let c = -158 + 130.1. Let p = 28 + c. What is the third smallest value in 1/4, 2/5, p, -0.5?\n'
b'1/4\n'
b'Calculate (-43758)/(-2970) - (2/(120/(-316)) + 5).\n'
b'15\n'
b'Let a = -79.939 - -80. Let i = -3.061 + a. Sort -1/2, i, 1 in decreasing order.\n'
b'1, -1/2, i\n'
b'Let y = -1792 - -1791. Let a = 7.3 + -7. What is the closest to 0.1 in y, a, -4/7?\n'
b'a\n'
b'Find the third derivative of -7967*h*u**5 + 753*h*u**2 + 2*h*u - 4*u**2 wrt u.\n'
b'-478020*h*u**2\n'
b'What is prob of sequence cz when two letters picked without replacement from {b: 1, z: 4, s: 4, c: 2}?\n'
b'4/55\n'
b'What is 17019422 less than 7626?\n'
b'-17011796\n'
b'Solve 2*g + 12*i - 15*i + 10 = 0, -4*i = 6*g + 4 for g.\n'
b'-2\n'
b'Suppose -5*z + 275 = 25. Suppose 3*o = s + 37, -5*o + 2*s = -o - z. Calculate the remainder when 142 is divided by o.\n'
b'10\n'
b'Let t = 0.04 + 0.06. Let b be 40/18*(-36)/(-48). What is the closest to t in -4, b, 0.5?\n'
b'0.5\n'
b'Determine m, given that -m**4/3 - 935*m**3/3 - 11966*m**2/3 + 18524*m/3 + 25816 = 0.\n'
b'-922, -14, -2, 3\n'
b'What is prob of picking 1 x and 1 e when two letters picked without replacement from kyyxyeery?\n'
b'1/18\n'
b'Let t = -103 + 2188. What are the prime factors of t?\n'
b'3, 5, 139\n'
b'Solve -390 - 204 = -59*c - 139*c for c.\n'
b'3\n'
b'Let y(i) be the third derivative of -i**7/105 + 86*i**6/15 - 1297*i**3/6 + i**2 + 794. What is the derivative of y(q) wrt q?\n'
b'-8*q**3 + 2064*q**2\n'
b'Suppose -5*b = 5*s - 1770, 5*b + 0*s - 1772 = -4*s. Suppose -3*o - o + 2*x = -b, -2*x - 444 = -5*o. What is the tens digit of o?\n'
b'8\n'
b'-40495 (base 11) to base 9\n'
b'-100124\n'
b'Are -9367 and 428/5 equal?\n'
b'False\n'
b'Evaluate (1 - 18/4) + 8085/686 + 24/(-3).\n'
b'2/7\n'
b'Solve -4*y - 4 = -c, 841*y = -64*c + 838*y + 515 for c.\n'
b'8\n'
b'236 divided by 3266\n'
b'118/1633\n'
b'Add together 32.999 and -10297.\n'
b'-10264.001\n'
b'Collect the terms in -9*v + 12*v - 6*v + 32*v + 2 - 17*v - 18*v.\n'
b'-6*v + 2\n'
b'Suppose 3*m - 4*n = 8, 0 = 5*n - 2*n + 15. Let r(v) = 2*v**2 - 2*v - 1. What is the units digit of r(m)?\n'
b'9\n'
b'What is the third derivative of -8333*w**4 + 245*w**3 + 24685*w**2 + 15*w + 1?\n'
b'-199992*w + 1470\n'
b'Let t(s) = 11464*s - 114643. What is t(10)?\n'
b'-3\n'
b'Multiply 0.374 and 156.\n'
b'58.344\n'
b'Let g(t) = t**3 - 3*t**2 - 1. Let q be g(3). Suppose -2*o = 8, 3*n - 4*n = -3*o - 11. Let b = n + q. Put -1, -3, 0, b in increasing order.\n'
b'-3, b, -1, 0\n'
b'Let i(p) = -2*p**3 + 8*p**2 + 402*p + 2. Let a(v) = -8*v**3 + 28*v**2 + 1205*v + 6. Determine 2*a(n) - 7*i(n).\n'
b'-2*n**3 - 404*n - 2\n'
b'What is the greatest common factor of 1161 and 903?\n'
b'129\n'
b'What is the value of 4 + -11 + (-8 - -20) - (-2 + 12 + 85)?\n'
b'-90\n'
b'111030022 (base 4) to base 8\n'
b'251412\n'
b'What is the product of -4 and -37410.7?\n'
b'149642.8\n'
b'Find the second derivative of -o*v**3 + 7*o*v - 2*o + 2*v**3 - 11*v**2 + 3*v wrt v.\n'
b'-6*o*v + 12*v - 22\n'
b'What is the next term in -77573, -77487, -77403, -77321, -77241, -77163?\n'
b'-77087\n'
b'How many minutes are there between 7:38 AM and 7:17 PM?\n'
b'699\n'
b"What is the o'th term of 54515, 109245, 163975?\n"
b'54730*o - 215\n'
b'What is the lowest common multiple of 12423385 and 13?\n'
b'12423385\n'
b'Suppose -13*c = -9*c - 400. Find the second derivative of 207*w**3 - 2*w - 106*w**3 - c*w**3 + 6*w**2 - 3 wrt w.\n'
b'6*w + 12\n'
b'What is -1200 divided by -13005?\n'
b'80/867\n'
b'2054.7+-793772.1\n'
b'-791717.4\n'
b'Find r, given that -2*r**3 + 3332*r**2 - 1377728*r - 8386752 = 0.\n'
b'-6, 836\n'
b'Suppose 2*x = 0, -4*x = 2*c - 18 - 34. Let o = 51983 - 51979. Calculate the least common multiple of c and o.\n'
b'52\n'
b'Let a be 1840/(-18) - (-2)/9. Let s = 923 - 901. Let j = s - a. What is the hundreds digit of j?\n'
b'1\n'
b'Sort 6, -2, -1, -16892 in descending order.\n'
b'6, -1, -2, -16892\n'
b'Simplify (1 + -6*(0 + sqrt(1700)))*3.\n'
b'-180*sqrt(17) + 3\n'
b'Is 7600 a multiple of 16?\n'
b'True\n'
b'List the prime factors of 2032.\n'
b'2, 127\n'
b'Which is the nearest to 1/3? (a) 5 (b) -4 (c) 2 (d) 10\n'
b'c\n'
b'Simplify (p*p**8*((p/(p*p**(-3)/p)*p)/p)/p*p)/(p/(p**(-1/2)/p))**(-22) assuming p is positive.\n'
b'p**68\n'
b'What is 1388166 to the power of 1/3, to the nearest integer?\n'
b'112\n'
b'What is the remainder when 2699565 is divided by 385652?\n'
b'1\n'
b'How many millilitres are there in 2/25 of a litre?\n'
b'80\n'
b'Solve f + 22*f = 346 - 1 for f.\n'
b'15\n'
b'Find the common denominator of 83/187805475 and 139/83469100.\n'
b'751221900\n'
b'Suppose 83*q - 2891 + 779 - 1125 = 0. Calculate the highest common divisor of 559 and q.\n'
b'13\n'
b'Let o = 1207.04538 - 1207. Round o to 2 decimal places.\n'
b'0.05\n'
b'Let d(i) be the second derivative of i**4/6 + 7*i**3/6 - 137*i**2/2 - 3*i + 12. List the prime factors of d(-15).\n'
b'2, 13\n'
b'2.038+-3260493.11\n'
b'-3260491.072\n'
b'What is the third derivative of 476*l**4 - 16738*l**3*u - 10*l**2 + 114165*l*u + u wrt l?\n'
b'11424*l - 100428*u\n'
b'Determine r, given that r**3/10 + 311331*r**2/10 - 4203297*r/5 + 11208888/5 = 0.\n'
b'-311358, 3, 24\n'
b'Let o(y) = -3*y + 8. Let g = 28 + 24. Let i(q) = -55*q + 4 + 2 + 1 + g*q. Calculate 6*i(b) - 5*o(b).\n'
b'-3*b + 2\n'
b'Divide 23358935 by -5.\n'
b'-4671787\n'
b'Suppose -y + 1 = 0, -21 = -5*f - 0*y - y. Suppose -f*d - 5*g = -1056 + 298, 0 = -5*d - 2*g + 939. Is d composite?\n'
b'True\n'
b'How many minutes are there between 3:21 AM and 9:41 AM?\n'
b'380\n'
b'Is -1/1439 equal to -1?\n'
b'False\n'
b'Suppose 0 = -417*y + 168*y + 10956. Suppose 5*z + 142 = 342. Calculate the smallest common multiple of y and z.\n'
b'440\n'
b'What is the value of 183/5*(-4)/(-21) - 8/40*35?\n'
b'-1/35\n'
b'Let r be (1 + -7 + -2 + 3)*1. Suppose -81 + 221 = 5*s. Let f = s + -31. Put r, 2, f in descending order.\n'
b'2, f, r\n'
b'Simplify (3*-5*(2 + ((sqrt(98) - 1*sqrt(98)) + -2)*-6)*-3)**2.\n'
b'396900\n'
b'What is the highest common divisor of 845 and 10844899?\n'
b'169\n'
b'Simplify ((q**(-1/2)/(q**(2/73)*q))/(q*q**13)**(-1/42))**(-23) assuming q is positive.\n'
b'q**(12029/438)\n'
b'Four letters picked without replacement from {p: 5}. Give prob of sequence pppp.\n'
b'1\n'
b'In base 4, what is 2010 + -1?\n'
b'2003\n'
b'Suppose 4*h - 12 = 8. Suppose p = 2*k - 3, 24 = 4*p + h*k - 4*k. What is the second derivative of 0*b**2 + p*b - 3*b - 2*b**2 - 15*b wrt b?\n'
b'-4\n'
b'In base 3, what is -100101210222110 + -2?\n'
b'-100101210222112\n'
b'Simplify (a*a**(-1/3)*a**(2/9))**(-4/29)/((a**(2/7)*a*a/((a*a/(a*a**(-4/9))*a*a)/a))/a**(3/4)) assuming a is positive.\n'
b'a**(1915/2436)\n'
b'Calculate the highest common factor of 1521 and 4225.\n'
b'169\n'
b'Does 4 divide -4 + 10950/(-8 + 14) + (-1 - -2)?\n'
b'False\n'
b'Suppose -3559 = -11*g - 61. Let j = 21 - -60. What is the remainder when g is divided by j?\n'
b'75\n'
b'Let o(y) = -y**2 - 1. Let w(u) = u**3 + 3*u**2 + 3. What is 15*o(z) + 5*w(z)?\n'
b'5*z**3\n'
b'Two letters picked without replacement from {u: 4, i: 5, t: 3, c: 6}. What is prob of sequence uu?\n'
b'2/51\n'
b'Expand (-6 - 3 + 14 + 5)*(-d**5 - 17*d**4 + 17*d**4 + (-2*d + d + 3*d)*(-3*d**4 + 3*d**4 - d**4)).\n'
b'-30*d**5\n'
b'Does 17 divide (449/(-3) - 9)/(6/(-108))?\n'
b'True\n'
b'Let b(l) = 3 - 9*l - 11*l**2 + 4*l + 3*l**2. Let r(o) = o**2 + o - 1. Calculate b(w) + 4*r(w).\n'
b'-4*w**2 - w - 1\n'
b'Divide -351044 by 18.\n'
b'-175522/9\n'
b'Let z be 43/9 - ((-38)/9 + 4). Suppose 3*c + 4*u = 91, -2*c + 2*u - z*u = -61. Calculate the remainder when 142 is divided by c.\n'
b'26\n'
b'Does 10 divide 9593?\n'
b'False\n'
b'What is 2610 to the power of 1/9, to the nearest integer?\n'
b'2\n'
b'Let z(o) = -o**2 + 7*o + 11. Let a be z(8). What is the second derivative of -20*i**3 - 35*i**5 - 31*i**5 + 19*i**a - 17*i + 18*i**5 wrt i?\n'
b'-960*i**3 - 6*i\n'
b'Expand (2 - 6 + 0 + (2 + 0 + 1)*(536 - 584 - 581))*(q**2 + q**2 - 4*q**2).\n'
b'3782*q**2\n'
b'Let o(a) = -2*a**3 - 4*a**2 + 5*a - 1. Let n(h) = h**3 + 5*h**2 - 5*h + 1. Let m(b) = 3*n(b) + 2*o(b). Let g be m(6). Solve 0 = -g*u + 3*u - 4 for u.\n'
b'-1\n'
b'What is the units digit of 5806?\n'
b'6\n'
b'Let b(i) = -i**3 - 13*i**2 - 19*i + 37. Let s be b(-11). Solve -4*x - s = -8 for x.\n'
b'1\n'
b'What is the second derivative of -3657*f*n**3 + 2*f*n**2 - 4158*f*n - 73*n**3 - 3*n**2 - 17303*n wrt n?\n'
b'-21942*f*n + 4*f - 438*n - 6\n'
b'Let b = 56/603 - -1697/1206. Let c be (-2)/(-9) + 10/36. Find y such that 0 - y - c*y**3 - b*y**2 = 0.\n'
b'-2, -1, 0\n'
b'2bb51 (base 13) to base 7\n'
b'464415\n'
b'Let c = 93 + -93. What is the units digit of (-1 - c)*(8 - 24)?\n'
b'6\n'
b'What is the second biggest value in -2/9, 2/438749, 0.03?\n'
b'2/438749\n'
b'What is 90215396 to the power of 1/7, to the nearest integer?\n'
b'14\n'