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b'Let x = 2497 + -2423. What is the remainder when 515 is divided by x?\n'
b'71\n'
b'Convert 7512.17 decades to millennia.\n'
b'75.1217\n'
b'Let f(m) = m**2 - 15*m + 12. Let n be f(9). Let h = n + 25. Let j(d) = -d**3 - 16*d**2 + 17*d + 5. Let v be j(h). Solve -v = 2*s - g + 2*g, -3*g - 9 = 0 for s.\n'
b'-1\n'
b'What is -192323 (base 10) in base 14?\n'
b'-50135\n'
b'Suppose -b - 1500 = 3*c - 583, -5*c = b + 1529. Sort -1, c, -4.\n'
b'c, -4, -1\n'
b'Calculate 12/10*3/(-6).\n'
b'-3/5\n'
b'Calculate the remainder when 42144 is divided by 10157.\n'
b'1516\n'
b'Suppose -2*l - 192 = 14*l. What is the remainder when 40 is divided by 45/12*(1 - 4/l)?\n'
b'0\n'
b'Let q be 322/184 - (0 - -2). Let o = -5.2 - -63.2. Put -0.3, q, -0.2, o in decreasing order.\n'
b'o, -0.2, q, -0.3\n'
b'Is 3023892089 a prime number?\n'
b'False\n'
b'What is the square root of 72235632 to the nearest integer?\n'
b'8499\n'
b'What is the tens digit of 83888?\n'
b'8\n'
b'Find the third derivative of -2*f**4 + 4506010*f**3*g**3 - 721*f**2 - 1041*g**3 wrt f.\n'
b'-48*f + 27036060*g**3\n'
b'What are the prime factors of 2142799686?\n'
b'2, 3, 5813, 20479\n'
b'List the prime factors of 41696130.\n'
b'2, 3, 5, 7, 198553\n'
b'Solve 646*r = 613*r + 726 for r.\n'
b'22\n'
b'Rearrange -27 + 27 + 821*p + 2595*p to q + l*p and give l.\n'
b'3416\n'
b'Suppose -d = 5*g + 1240, 0 = d + 9 - 4. Let h = g - -250. Let o(a) = 6*a - 2. Let t(r) = 13*r - 5. Determine h*t(c) - 7*o(c).\n'
b'-3*c - 1\n'
b'Let m = 1 + -0.9. Let l = 9/92 - -987/1196. Let d = -86/65 + l. Which is the third smallest value? (a) d (b) m (c) 1\n'
b'c\n'
b'Calculate the highest common divisor of 21663469 and 271.\n'
b'271\n'
b'Suppose 10*a + 114 = 12*a. What is the second derivative of 7 - 32*u - a*u**2 + 21*u + 0 + 14*u wrt u?\n'
b'-114\n'
b'Which is the nearest to 1? (a) -41 (b) 1/124 (c) -0.2 (d) -8 (e) -4\n'
b'b\n'
b'What is the first derivative of 3*g**4*y**3 - 25312*g**3*y**3 - 6543*y**3 - 12*y wrt g?\n'
b'12*g**3*y**3 - 75936*g**2*y**3\n'
b'Total of -5267 and -0.1814824.\n'
b'-5267.1814824\n'
b'Express (5 - 11*x**2 + 0*x**2 - 1)*(-4 + 2 - 5)*(1 + 4 - 4) as q*x + w*x**2 + i and give i.\n'
b'-28\n'
b'Let d(y) = 3*y**2 - 7*y + 10. Suppose 16 = -17*i + 50. Let w be d(i). Solve 4*g + 3 = -z + 5, 3*z + w = 2*g for z.\n'
b'-2\n'
b'Calculate the greatest common divisor of 56 and 35287.\n'
b'7\n'
b'What is the value of ((-1)/3*2)/((-352)/396)?\n'
b'3/4\n'
b'What is -37660552 plus -2164?\n'
b'-37662716\n'
b'Let d(l) = 24*l**3 - 7*l**2 - 11*l + 81. What is d(3)?\n'
b'633\n'
b'Let a(v) = 8*v - 1. Let n(z) = -z. Let h(i) = a(i) + 6*n(i). Suppose -4*k = -9*k + 100. Suppose -q - k = 4*q - 2*x, -8 = 2*q - 3*x. What is h(q)?\n'
b'-9\n'
b'Which is the biggest value? (a) 5 (b) -0.1 (c) 2/11 (d) -114 (e) -4\n'
b'a\n'
b'Four letters picked without replacement from eeeeze. Give prob of sequence eeze.\n'
b'1/6\n'
b"What is the n'th term of -33, -32, -31, -30, -29?\n"
b'n - 34\n'
b'What is the next term in 688796, 1377621, 2066456, 2755307, 3444180, 4133081, 4822016?\n'
b'5510991\n'
b'Is 2 a factor of 5924546?\n'
b'True\n'
b'Solve 221*n = 240*n - 76 for n.\n'
b'4\n'
b'Expand (-3*j**2 + 2*j**2 + 2*j**2)*(-20951*j - 1 + 13401*j + 13197*j).\n'
b'5647*j**3 - j**2\n'
b'Suppose 0 = c - 2*c - 8. What are the prime factors of (18/c)/((-8)/32)?\n'
b'3\n'
b'Is 3943689 prime?\n'
b'False\n'
b'Let t(f) = f**3 - 11*f**2 - 7*f + 18. Let u be t(12). Let l = u - 76. Solve 0 = -l*y + 6 - 2 for y.\n'
b'2\n'
b'Calculate (26/195)/(7/1470).\n'
b'28\n'
b'Simplify (sqrt(931) + -1 + 5 + (sqrt(931) + sqrt(931)*2*2)**2)*-5 - -1*(-2*(1 + sqrt(931)) - (1*sqrt(931))**2*-4).\n'
b'-112673 - 49*sqrt(19)\n'
b'Let c(x) be the first derivative of 515*x**6/3 + x**4/4 + 956*x**3/3 - 1076. What is the third derivative of c(r) wrt r?\n'
b'61800*r**2 + 6\n'
b'List the prime factors of 82373808.\n'
b'2, 3, 11, 156011\n'
b'Suppose 369*x - 62*x - 1639380 = 0. What are the prime factors of x?\n'
b'2, 3, 5, 89\n'
b'Calculate -5 + -6 + (-4 - -8) + -19.\n'
b'-26\n'
b'Let s = 2234 + -2204. Calculate the remainder when s is divided by 23.\n'
b'7\n'
b'Let a(z) = -z**3 + 121*z**2 - 1089*z - 1319. Give a(11).\n'
b'12\n'
b'Simplify (-5 + (1*2*sqrt(1300))**2*-3 + -2*-4*-1*sqrt(1300))*3.\n'
b'-46815 - 240*sqrt(13)\n'
b'Let l(z) = -32*z**2 - 4*z - 8. Let u(x) = -41*x**2 - 5*x - 10. Let v(g) = -5*l(g) + 4*u(g). Let c(b) = 377*b**2. Give v(c(d)).\n'
b'-568516*d**4\n'
b'-0.5+0.052976499\n'
b'-0.447023501\n'
b'Simplify ((j**(-4)*j**(-3/5)*j*(j*j/(j/(j/(j/(j*j**(-2))))))/(j**(-3/5)*j))**(-1/8))**(-20) assuming j is positive.\n'
b'j**(-10)\n'
b'Collect the terms in 359*m**3 - 999*m**2 + 998*m**2 - 189*m**3.\n'
b'170*m**3 - m**2\n'
b'Suppose -28 = -4*o + 4*a, 3*a + 3 = 4*o + 4*a. Let v(b) = 237*b - 26. What are the prime factors of v(o)?\n'
b'2, 7\n'
b'Let w = 29 - 18. Let b = w - 7. Let p = -2 + b. What is the second smallest value in -2, 1, p?\n'
b'1\n'
b'Two letters picked without replacement from {s: 1, u: 3, n: 4, i: 11}. Give prob of sequence ni.\n'
b'22/171\n'
b'11 - (70/(-20) - 374/(-26))\n'
b'3/26\n'
b'What is the third derivative of -64 + 64 - 877*r**3 + 342*r**2 - 230*r**2 wrt r?\n'
b'-5262\n'
b'Solve -110*r - 688 = -11*r + 284 + 612 for r.\n'
b'-16\n'
b'Divide -565 by 113.\n'
b'-5\n'
b'Is 949453457 a prime number?\n'
b'True\n'
b'Let n(c) = -30928*c + 8350557. Give n(270).\n'
b'-3\n'
b'In base 13, what is 18 + -287b2?\n'
b'-28797\n'
b'Let w = 4 - 0. Suppose w*o + 0 = 12. Suppose 8*k + 4*k**2 + 2 + 2*k**o + 2*k**2 - 2*k = 0. What is k?\n'
b'-1\n'
b'Collect the terms in -69 - 55 - 45 + 98 + x**2.\n'
b'x**2 - 71\n'
b'Divide 22 by -10.\n'
b'-11/5\n'
b'Four letters picked without replacement from {s: 1, b: 1, o: 1, z: 1, x: 1, a: 1}. What is prob of picking 1 s, 1 z, 1 b, and 1 a?\n'
b'1/15\n'
b'What is -3913431 take away 9564?\n'
b'-3922995\n'
b'Let g be (0 - 6/1) + 188/47. Let s be (-168)/(-10 + 6)*g/(-6). Solve -7*k + 7 + s = 0 for k.\n'
b'3\n'
b'What is the value of (-1012)/23 + (21/6)/(3/6)?\n'
b'-37\n'
b'Simplify (j**(-9)/j*j*j**(2/15))/(j**(-1/4)*j*j)**42 assuming j is positive.\n'
b'j**(-2471/30)\n'
b'Calculate the smallest common multiple of 146 and 14.\n'
b'1022\n'
b'Simplify g**(-15)*g**(-1/11) assuming g is positive.\n'
b'g**(-166/11)\n'
b'Expand (-3 + 6 - 2)*(4*o + 5 - 5)*(-7 + 2 + 3).\n'
b'-8*o\n'
b'Work out 843973149557 - 0.1.\n'
b'843973149556.9\n'
b'Let s be (3 - 1)/(-18 + 19). Let o = 31 + -15. Suppose 0 = s*k - 4*k + o. Solve -r + 14 = 3*z + r, 2*z + k = 3*r for z.\n'
b'2\n'
b'Round -11361000 to the nearest one hundred thousand.\n'
b'-11400000\n'
b'What is the common denominator of 26/945875 and -37/138?\n'
b'5675250\n'
b'Is 173164391 a prime number?\n'
b'False\n'
b'What is the value of 15 + (-255)/(-10)*120/90?\n'
b'49\n'
b'What is 274295 to the power of 1/8, to the nearest integer?\n'
b'5\n'
b'Let j(o) = -o**3 + 4*o**2 + 33*o - 9. Suppose -11515*v = -11541*v + 208. Calculate j(v).\n'
b'-1\n'
b'Suppose -133 = -578*h + 2179. Let r = 83/34 + 1/17. Factor 0 - 5/6*l**h + 5/3*l + r*l**2 + 0*l**3.\n'
b'-5*l*(l - 2)*(l + 1)**2/6\n'
b'What is the hundred thousands digit of 86485310?\n'
b'4\n'
b'Simplify -4*(-5*((3*(sqrt(45)*2 + sqrt(5)) - (1 + sqrt(5) + -1 - (2 + 2*sqrt(5)))) + 5 + -3))**2.\n'
b'-243600 - 17600*sqrt(5)\n'
b'What is the second derivative of -15*p**2*w - 85*p**2 - 2*p + 83*w wrt p?\n'
b'-30*w - 170\n'
b'Solve 0 = 22*b - 6*b - 80 for b.\n'
b'5\n'
b'Simplify (u/((u*u**(1/31))/u)*u**(-2)*u)**(-24/11) assuming u is positive.\n'
b'u**(24/341)\n'
b'Let b(d) = 8122*d**2 + 46*d - 97. Is b(2) composite?\n'
b'True\n'
b'Solve -10*a - 62*q + 30*q + 35*q - 17 = -36, 3*q = q - 6 for a.\n'
b'1\n'
b'What is (-5 - 28 - -15) + (61 - 2)?\n'
b'41\n'
b'Simplify -4 + -2*(sqrt(242) + (sqrt(242) + -1)*-5 + sqrt(242)) + -4.\n'
b'-18 + 66*sqrt(2)\n'
b'Let j = -925 - -930. Let u(m) = -m**2 + m - 1. Let d(s) = 8*s**2 - 7*s + 4. What is j*u(a) + d(a)?\n'
b'3*a**2 - 2*a - 1\n'
b'Let v(p) = -p**3 - 6*p**2 - 5*p + 2. Let s be v(-5). Suppose 2*b - 6*b + 5*z = -s, 0 = -b - 3*z + 9. Calculate the remainder when 83 is divided by 20/(b/3) - 3.\n'
b'15\n'
b'Suppose 0 = -5*j + 6*j - 8*j + 14. Let h = 27 - 10. Calculate the remainder when h is divided by j.\n'
b'1\n'
b'Simplify (m**(-2/5)*m*m**(-1)*m)**17/(m/(m*m/(m**(1/3)/m))*m/m**(3/4)*m)**15 assuming m is positive.\n'
b'm**(329/20)\n'
b'Which is the biggest value? (a) 4 (b) -2 (c) -7394 (d) 23\n'
b'd\n'
b'Add 56 and -0.064521.\n'
b'55.935479\n'
b'Is 76641281 composite?\n'
b'False\n'