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b'Suppose 3*m + 4 = 5*m. Let k be 1472 + 16/4 - m. Is (k/(-8))/((-5)/20) a prime number?\n'
b'False\n'
b'Calculate the highest common factor of 30515 and 595.\n'
b'85\n'
b'Put 36136, 10, -2, 0, 3 in ascending order.\n'
b'-2, 0, 3, 10, 36136\n'
b'Let m = -2.0882 + 0.0182. Let o = -1.267 - m. Let c = 0.063 - o. Round c to one decimal place.\n'
b'-0.7\n'
b'Factor o**3 - 1477*o**2/2 + 1101*o + 6633/2.\n'
b'(o - 737)*(o - 3)*(2*o + 3)/2\n'
b'List the prime factors of 75130905.\n'
b'3, 5, 17, 37, 7963\n'
b'How many minutes are there between 10:15 PM and 1:53 AM?\n'
b'218\n'
b"What is the h'th term of 331470, 662941, 994414, 1325889, 1657366?\n"
b'h**2 + 331468*h + 1\n'
b'Suppose -4*g + 4*s = -11 + 3, 5*g - 4*s - 11 = 0. Suppose g*j = 4*h + 67 + 516, -h - 136 = -4*j. Let l be (h/8)/((-2)/20). Round l to the nearest ten.\n'
b'190\n'
b'Determine t, given that 3*t**4 + 36 + 0*t**4 - 18*t**2 + 4*t**3 - 20 - t**4 - 4*t = 0.\n'
b'-4, -1, 1, 2\n'
b'Suppose -16632 = 150*m - 161*m. Suppose -20*p - 7*p = -m. What is the highest common factor of 98 and p?\n'
b'14\n'
b'Let t(o) = o**2 - 9*o - 550. Let x be t(28). Put -36, x, 0.1 in decreasing order.\n'
b'0.1, x, -36\n'
b'Let c(p) = -2*p**3 + 15*p**2 - 4*p - 16. Let q be c(7). Suppose -2*g = -5*g - 15, -295 = 4*v - q*g. Let z = -59 - v. What is the units digit of z?\n'
b'1\n'
b'Let l(r) = -30*r + 25. Let x(j) = -j + 1. Let u(k) = 6*l(k) - 150*x(k). Let m(q) = 2*q**2. What is m(u(p))?\n'
b'1800*p**2\n'
b"What is the t'th term of 377981, 755972, 1133963, 1511954, 1889945, 2267936?\n"
b'377991*t - 10\n'
b'What is -250366 - -605781?\n'
b'355415\n'
b'Calculate prob of sequence hhh when three letters picked without replacement from hhhh.\n'
b'1\n'
b'Calculate the greatest common divisor of 132192 and 4386.\n'
b'102\n'
b'Let p(d) = -498*d - 994. Let g be p(-2). Factor -g*l**2 + 2/5*l + 4/5*l**3 + 4/5.\n'
b'2*(l - 2)*(l - 1)*(2*l + 1)/5\n'
b'How many minutes are there between 1:10 AM and 9:46 AM?\n'
b'516\n'
b'Add together -0.035298557 and -3.858.\n'
b'-3.893298557\n'
b'What is the units digit of 4868971?\n'
b'1\n'
b'What is the third derivative of 3*k**5 - 5*k**4 + 2*k**3 - 8455*k**2?\n'
b'180*k**2 - 120*k + 12\n'
b'Let n = -154.55 + -2.45. Let w = n + 48. Which is the third smallest value? (a) w (b) 5 (c) 0.1\n'
b'b\n'
b'Does 13 divide 74926354?\n'
b'False\n'
b'Let w = 488108/5 + -97618. Let -w*b**2 - 4/5*b + 0 = 0. Calculate b.\n'
b'-2/9, 0\n'
b'Suppose 5*m + 4*v = 2*v + 9, 3*m = -4*v - 3. Let u(f) = 2*f + 3 - 5 - 3*f - m. Let g(p) = 2*p + 11. Let h = -706 + 708. Determine h*g(c) + 5*u(c).\n'
b'-c - 3\n'
b'Let g(d) = -1239*d**2. Let p(l) = 303712*l. Determine p(g(j)).\n'
b'-376299168*j**2\n'
b'Let n(m) be the first derivative of -24*m**2 - 1/2*m**4 - 75 + 0*m**3 + 20*m. Find the first derivative of n(o) wrt o.\n'
b'-6*o**2 - 48\n'
b'Sort 0, -0.2, -4/5, 0.3, -3989, -3 in decreasing order.\n'
b'0.3, 0, -0.2, -4/5, -3, -3989\n'
b'Let q(k) = -2*k - 3*k + 4*k. Let z(o) = 23*o + 12*o - 401 - 10*o + 401. What is z(q(f))?\n'
b'-25*f\n'
b'Find the first derivative of 2*p**4 - 46*p**3 + 6*p - 7162 wrt p.\n'
b'8*p**3 - 138*p**2 + 6\n'
b'Sort -3, 4, -6384, -5, 56.\n'
b'-6384, -5, -3, 4, 56\n'
b'Sort -107, 1.1, -0.3, 0.155 in descending order.\n'
b'1.1, 0.155, -0.3, -107\n'
b'Three letters picked without replacement from {e: 1, p: 4, y: 1, x: 1, k: 7, w: 2}. What is prob of picking 2 p and 1 e?\n'
b'3/280\n'
b'What comes next: 963932, 1927855, 2891778, 3855701, 4819624, 5783547?\n'
b'6747470\n'
b'What is the fourth root of 811038273 to the nearest integer?\n'
b'169\n'
b'Let p = -94 + 117. Let l(g) = -42 + 19 - 2*g + p. Let m(n) = -78*n. Calculate m(l(h)).\n'
b'156*h\n'
b'Let v(i) be the third derivative of -i**6/20 + 4*i**3/3 + 15*i**2. Differentiate v(s) wrt s.\n'
b'-18*s**2\n'
b'Sum 119.298309 and -395.\n'
b'-275.701691\n'
b'What is -0.111553 minus -231?\n'
b'230.888447\n'
b'Simplify (2*-6*(sqrt(228) - (sqrt(228) - (sqrt(228) + (sqrt(228)*-1 - sqrt(228)))*5)))/(-4*(sqrt(1296)/sqrt(3) - sqrt(12))*6).\n'
b'-sqrt(19)/2\n'
b'Let s be (-2 + 0 + 1)*40. Find the common denominator of (-2)/s*2440/(-16) and 2/(-11) - 1002/176.\n'
b'8\n'
b'Let d = 4714 - 4714. Let m = 4 - 5. Put d, m, 3/4 in descending order.\n'
b'3/4, d, m\n'
b'Let m(r) = r**2. Let n(f) = 31*f**2 - f - 2848181. What is n(m(i))?\n'
b'31*i**4 - i**2 - 2848181\n'
b'Find the second derivative of 5746*x**3 - 6163*x**2 - 198448650*x wrt x.\n'
b'34476*x - 12326\n'
b'Collect the terms in -9011*b - 4503*b + 1621*b - 1134*b.\n'
b'-13027*b\n'
b'Let o(h) = 16*h**2 + 3. Let j be o(3). What is the greatest common factor of 21 and j?\n'
b'21\n'
b'Let i be 870/55 - 2/(-11). Let h be i/(-12)*6/(-4). Suppose 5*q - h = 3. Sort 2, q, -1 in decreasing order.\n'
b'2, q, -1\n'
b'Let s = -27 - -27. Let q(z) = -z**3 + z**2 + 2*z + 5. Let m be q(s). Solve 4*a - 1 = m*a for a.\n'
b'-1\n'
b'Two letters picked without replacement from wwlekekekkwe. What is prob of sequence wk?\n'
b'1/11\n'
b'Let p(g) = g**2 + 8*g - 38. Let b be p(-11). Let m = b + 9. Is 4 + 9/(-2) + 806/m a prime number?\n'
b'False\n'
b'Let b(f) = -2*f**3 + 19*f**2 + 5*f - 22. Let g be b(9). Let s = g - 98. Solve -s = 2*r + m, 24 = -5*r - m + 3*m for r.\n'
b'-4\n'
b'Suppose 78*x + 1452 = 81*x. Suppose -a = -3*b + x, b + 21 = 2*a + 189. What is the highest common factor of 20 and b?\n'
b'20\n'
b'What are the prime factors of 99268183?\n'
b'7, 47, 181, 1667\n'
b'Let u(i) = -451*i + 20598. What is u(46)?\n'
b'-148\n'
b'Expand (-3*o - o + 2*o)*(5 - 2 - 1) - 5*o + o + 5*o + 23 - 12 + 10 - 14 - 35*o.\n'
b'-38*o + 7\n'
b'3.0367*-391\n'
b'-1187.3497\n'
b'Let t(b) = -2*b**3 + 92*b**2 + 9*b - 1287. Determine t(46).\n'
b'-873\n'
b"What is the l'th term of -51201, -102411, -153621, -204831, -256041?\n"
b'-51210*l + 9\n'
b'Let k(u) = 354*u**3 + 8*u**2 - 2*u - 23. Is k(5) a composite number?\n'
b'False\n'
b'Let l = -243/64 - 1/320. Let p = 599/155 + l. Let g be 10/4*(-378)/(-315). Which is the biggest value? (a) 4 (b) g (c) p\n'
b'a\n'
b'Solve 0 = -65*d - 607517 + 606867 for d.\n'
b'-10\n'
b'Let n = 789 + -785. Sort 2, 96, n, -2.\n'
b'-2, 2, n, 96\n'
b'Suppose -321 - 57 = -3*r + 3*p, 0 = -3*r - p + 394. Let u = -81 + r. Suppose -b + 20 = 3. What is the remainder when u is divided by b?\n'
b'15\n'
b'Calculate the remainder when 37 is divided by 22.\n'
b'15\n'
b'Which is the closest to 1/4? (a) 2 (b) -8/3 (c) -0.4 (d) -9/7\n'
b'c\n'
b'Put -33/97, 0.1, 0, -1/10 in decreasing order.\n'
b'0.1, 0, -1/10, -33/97\n'
b'Rearrange -3*s - 3*s**3 - 1 - s + 0*s**3 to w*s + b*s**2 + c*s**3 + g and give g.\n'
b'-1\n'
b'What is 104654 less than -1071.166?\n'
b'-105725.166\n'
b'Suppose -4*s + 1787 = -4*d + 7*d, -5*d = 4*s - 2973. Suppose 5*z - 3*v + 0*v - 1473 = 0, 0 = 2*z - 5*v - d. What are the prime factors of z?\n'
b'2, 3, 7\n'
b'Work out 0.4 + -0.07783475.\n'
b'0.32216525\n'
b'Simplify ((k**(-5)/(k*k*(k**(3/4)*k)/k)*k/(k*k**(-1))*k**(-5))**0)**(-39) assuming k is positive.\n'
b'1\n'
b'Which is the third biggest value? (a) 73 (b) 2 (c) -0.3\n'
b'c\n'
b'What are the prime factors of 94160319?\n'
b'3, 11, 809, 3527\n'
b'Let c(q) be the third derivative of q**4/12 - 92*q**2. Let u(p) be the second derivative of -5*p**3 + p. What is u(c(k))?\n'
b'-60*k\n'
b'Let v = 35 + 26. Suppose 0 = -72*j + v*j + 660. What is the smallest common multiple of j and 48?\n'
b'240\n'
b'Convert 0.3620601nm to meters.\n'
b'0.0000000003620601\n'
b'Solve 0 = m - 3*a + 5, -m - 22 = -4*a - 17 for m.\n'
b'-5\n'
b'Work out 4458 * 7.77.\n'
b'34638.66\n'
b'Suppose 5*q - 10 = 10. Suppose -2*h = 0, -j = -q*h - 110 - 50. What are the prime factors of j?\n'
b'2, 5\n'
b'What is 70090608 to the power of 1/7, to the nearest integer?\n'
b'13\n'
b'Let j(l) = -89*l**2 + 376*l - 1. Determine j(4).\n'
b'79\n'
b'What is the third derivative of 5*a*i**2*v**3 + 665*a*i**2*v**2 + 4*a*i**2 + 3*a*v + 2*a - 226233*i**2*v**3 - 11*i**2*v**2 + i**2*v + 4*v**3 wrt v?\n'
b'30*a*i**2 - 1357398*i**2 + 24\n'
b'Collect the terms in 652*t - 743*t - 2453*t.\n'
b'-2544*t\n'
b'Let o(u) be the second derivative of -u**6/30 - 41*u**4/2 + 191*u**3 - 744*u - 2. Find the second derivative of o(v) wrt v.\n'
b'-12*v**2 - 492\n'
b'What is 12566135 divided by 86663?\n'
b'145\n'
b'Let g = 263 + -188. Suppose 0 = -3*f + 4*u - g, -2*f + 2*u = 3*f + 111. Let k = f + 27. Calculate the lowest common multiple of k and 8.\n'
b'24\n'
b'Sort -47, -4, -3, -1, 7, -7, 755.\n'
b'-47, -7, -4, -3, -1, 7, 755\n'
b'Let m be ((-24)/20)/((-15)/50). Suppose m*y = -5*l - 6 - 1, 3*y = -2*l. What is the least common multiple of y and 22?\n'
b'22\n'
b'Calculate the highest common divisor of 854592486 and 11.\n'
b'11\n'
b'Calculate 158 - -406346383.\n'
b'406346541\n'
b'List the prime factors of 38345341.\n'
b'53, 137, 5281\n'
b'Suppose 10*b + 10 = 30. Let d(g) = -5*g - 4. Let n be d(3). Let a = -9 - n. What is the smallest common multiple of a and b?\n'
b'10\n'
b'Sort 8122, -220, -2.\n'
b'-220, -2, 8122\n'
b'Suppose -3*a - 28*a = -205*a - 433*a. Factor 1/3*x**2 + 4*x + a.\n'
b'x*(x + 12)/3\n'
b'Let s = 100 - 6499/65. Which is smaller: s or 0?\n'
b'0\n'
b'Solve -2*s + 5 = q, -5*s + 14*q = 12*q + 19 for s.\n'
b'-1\n'
b'Express 3594*y - 1478*y - 6739*y as v*y + a and give v.\n'
b'-4623\n'
b'Let w(t) = 2*t. Let b(o) = 2*o**2 - 78173*o. Calculate b(w(r)).\n'
b'8*r**2 - 156346*r\n'