question stringlengths 12 165 | answer stringlengths 6 35 |
|---|---|
b'What is the ten millions digit of 14388082?\n' | b'1\n' |
b"What is the h'th term of 2039909, 4079825, 6119741, 8159657, 10199573?\n" | b'2039916*h - 7\n' |
b'Let r = -4.36 - -0.82. Let i = 0.14 - -0.32. Let n = r - i. Are 0.1 and n equal?\n' | b'False\n' |
b'Which is the second smallest value? (a) 3 (b) 3.78 (c) -3 (d) 1/8\n' | b'd\n' |
b'Evaluate (-14)/4*116*(-66)/(-113883).\n' | b'-4/17\n' |
b'Let c be ((-30)/(-8))/(((-25)/(-40))/(-5)). Does 24 divide c/18*3 + 461?\n' | b'True\n' |
b'What is the remainder when 2865960 is divided by 66650?\n' | b'10\n' |
b'What is 359a5 (base 11) in base 2?\n' | b'1100101001000110\n' |
b'Suppose -9*t + 4*t = -25. Let s(f) = 0*f + 0*f**2 + 4 - f**2 + 5*f. Determine s(t).\n' | b'4\n' |
b'Suppose 0 = -2*x + r + 14918, -3*x + 4*x - 7462 = 2*r. Calculate the greatest common factor of 66 and x.\n' | b'66\n' |
b'Is -1 at least 1590026/9?\n' | b'False\n' |
b'Let u(a) = -23*a**2. Let z(d) = -25*d. Determine z(u(p)).\n' | b'575*p**2\n' |
b'Let r = -23 - -15. Let t = r - -11. Suppose -s + 5*i - t*i = -2, -3*s - 5*i = -17. Solve 20 = -s*g - g for g.\n' | b'-4\n' |
b'What is the second derivative of -1084*d**5 + 34 + 21*d + 746*d - 34 wrt d?\n' | b'-21680*d**3\n' |
b'Calculate the remainder when 87062857 is divided by 39.\n' | b'37\n' |
b'Rearrange -49*v**2 + 16*v**2 + 20*v**2 + 16*v**2 + 171 to h*v + z + k*v**2 and give z.\n' | b'171\n' |
b'Let m = 30.067 + -0.067. Let j = m - 30.17. Let s = 0.13 - j. Which is the third smallest value? (a) -0.2 (b) -0.5 (c) s\n' | b'c\n' |
b'What is (-14056)/(-3765) + 28/(-20)?\n' | b'7/3\n' |
b'What is the third derivative of 73560*b**4*l**2 - b**4 + 581*b**2*l**2 - 4*b**2*l wrt b?\n' | b'1765440*b*l**2 - 24*b\n' |
b'Let i(r) = -12663*r**3 - 70*r**2 - 35*r + 35. Let y(k) = 1407*k**3 + 8*k**2 + 4*k - 4. Calculate -4*i(m) - 35*y(m).\n' | b'1407*m**3\n' |
b'Let d be 48/2*38*(-6)/(-8). Suppose 391 = 5*n - d. Suppose 3*j + t - n = 0, j - t = 86 - 21. List the prime factors of j.\n' | b'2, 5, 7\n' |
b'What is the remainder when 58899 is divided by 542?\n' | b'363\n' |
b'Let u be (-1773)/(-7) - 4/14. Suppose -u = -5*c - 88. Suppose 3*i + c = 111. Is i a composite number?\n' | b'True\n' |
b'Find the common denominator of -113/349630 and 50/34963.\n' | b'349630\n' |
b'Four letters picked without replacement from pnptntnhtthpppp. Give prob of picking 3 n and 1 p.\n' | b'2/455\n' |
b"What is the u'th term of -119447, -119400, -119321, -119210, -119067, -118892, -118685?\n" | b'16*u**2 - u - 119462\n' |
b'What is the remainder when 312572 is divided by 681?\n' | b'674\n' |
b'Which is smaller: 1756894 or 1756893?\n' | b'1756893\n' |
b'Let h be (((-3)/7)/(30/(-105)))/((-9)/(-186)). Solve 2*p + 39 = h for p.\n' | b'-4\n' |
b'Find the second derivative of -13391*q + 6538*q + 1213*q**3 + 6312*q wrt q.\n' | b'7278*q\n' |
b'Let h = -74.87 - 59.25. Let r = h + -1.88. Let u = 134 + r. What is the nearest to u in -0.4, 1/3, -2/7?\n' | b'-0.4\n' |
b'Suppose -5*k + 5*r = 14 - 59, 4*k = -4*r + 4. Solve k*c = -15*c - 60 for c.\n' | b'-3\n' |
b'Let h(c) = -11*c**2 - 281*c - 50. Determine h(-15).\n' | b'1690\n' |
b'Calculate prob of sequence pr when two letters picked without replacement from {p: 1, r: 1}.\n' | b'1/2\n' |
b'Let j = 21 - -3. What are the prime factors of j?\n' | b'2, 3\n' |
b'Let z be (-1 + 0)/(2/200*-4). Suppose -m - 4*a = 17, -2*a - z = 3*a. Factor 3*f**m - 9*f**2 - 22*f + 15*f + 13*f.\n' | b'3*f*(f - 2)*(f - 1)\n' |
b'Let h(f) = 163*f + 1348. Calculate the remainder when 202 is divided by h(-8).\n' | b'26\n' |
b'Does 19 divide 36705199?\n' | b'False\n' |
b'Let t(p) = -p - 30. Let o be t(-20). Is (-3969)/(-35) - (26/o - -2) a multiple of 6?\n' | b'True\n' |
b'Convert -96 (base 12) to base 16.\n' | b'-72\n' |
b'Evaluate (5*2*190/175)/((-118)/(-4543)*11).\n' | b'38\n' |
b'Let c(r) = -r**2 + 18*r. Let g be c(18). Solve 5*q + 7*m = 9*m + 16, g = -3*q + 3*m + 6 for q.\n' | b'4\n' |
b'What is 5158690645 to the power of 1/2, to the nearest integer?\n' | b'71824\n' |
b'Multiply 569.19 and -2.\n' | b'-1138.38\n' |
b"What is the f'th term of 12363, 25575, 38787, 51999?\n" | b'13212*f - 849\n' |
b'Suppose 4*j - 2 = -26. Let d be (104/12)/(j/(-9)). Solve 3*s - d = -1 for s.\n' | b'4\n' |
b'Work out 17 + 8880.\n' | b'8897\n' |
b'What is -3 divided by -201?\n' | b'1/67\n' |
b'What is 707080 to the power of 1/4, to the nearest integer?\n' | b'29\n' |
b'Let g = -98 - -99. Sort -1, g, -5, -1/6 in decreasing order.\n' | b'g, -1/6, -1, -5\n' |
b'Suppose 0 = -2*f + 6*f + l - 4, -4*l + 16 = -4*f. Let a be f*(4 + -6 + 1). Solve -4*c = -a*c for c.\n' | b'0\n' |
b'Collect the terms in -20*c + 1158 + 1147 - 2306 + 25*c.\n' | b'5*c - 1\n' |
b'What is the fourth smallest value in 580, -3, 7/5, -1/67, -4?\n' | b'7/5\n' |
b'Which is the biggest value? (a) -2 (b) -74 (c) -0.05601\n' | b'c\n' |
b'Sort -6/365, -4, 4/3, -2/5, -0.2, 0 in decreasing order.\n' | b'4/3, 0, -6/365, -0.2, -2/5, -4\n' |
b'Simplify ((-2*sqrt(72)/sqrt(2))/(1*sqrt(432)) - (sqrt(24)/sqrt(8)*4 + 2 + sqrt(3) + -2 + sqrt(3)))**2.\n' | b'361/3\n' |
b'Let d = 35 - 32. Suppose 3*v = -d*r + 9, r = 2*r + 4*v - 6. Suppose -30 = -m - q, r*m = -4*q + 7 + 55. Is 29 at most m?\n' | b'True\n' |
b'Simplify (f**(-2/7)*f*f**(-5/2)*f*f)**50*((f**(-1)/f*f*f*f)/f)/f**(2/3)*f**(-17) assuming f is positive.\n' | b'f**(-146/21)\n' |
b'Find the second derivative of 9101*t**3*z**4 + 153543*t**3*z - 32*t**2*z + 713*t*z**3 wrt z.\n' | b'109212*t**3*z**2 + 4278*t*z\n' |
b'Which is the fourth smallest value? (a) 0.3 (b) -0.263 (c) 355 (d) 0.1 (e) -2 (f) -4\n' | b'd\n' |
b'Express -144*o**2 - 2*o**4 + 884 + 91*o**2 - o - 882 in the form m*o**3 + u + x*o**2 + p*o + f*o**4 and give p.\n' | b'-1\n' |
b'Simplify (sqrt(165)/(sqrt(5) - sqrt(80)))/(sqrt(396)*2 - sqrt(396)) + ((sqrt(198)*-1)/sqrt(11) - sqrt(18))/(sqrt(96)*-2).\n' | b'7*sqrt(3)/36\n' |
b'Calculate the smallest common multiple of 46 and 14.\n' | b'322\n' |
b'Are -1/368 and 0 equal?\n' | b'False\n' |
b'What is the closest to 2/9 in -0.1, -0.3, -282, 8, -5?\n' | b'-0.1\n' |
b'What is the sixth biggest value in 43, -10/3, -3, 1/11, -0.1, -12?\n' | b'-12\n' |
b'Let u(v) = 3*v**2 + 10*v. Let b(x) = 7*x**2 + 21*x. Determine 6*b(a) - 13*u(a).\n' | b'3*a**2 - 4*a\n' |
b'Collect the terms in 0*d - d - 3423*d**2 + 3480*d**2.\n' | b'57*d**2 - d\n' |
b'What is the thousands digit of 49077731?\n' | b'7\n' |
b'Simplify (sqrt(567) + -1 + 3 + 6*(sqrt(567) + -1*sqrt(567)))**2 - -4*(sqrt(175)*1 + 3).\n' | b'56*sqrt(7) + 583\n' |
b'What is 10212.35 rounded to the nearest 10?\n' | b'10210\n' |
b'Suppose 18*j = 19*j + 4*a + 1, 2*a = -2. Solve 9 = 3*n - 2*u, n - j*u - 5 - 5 = 0 for n.\n' | b'1\n' |
b'Does 801 divide 5421168?\n' | b'True\n' |
b'What is the third derivative of 3046794*m**4 + 4245313*m**2 wrt m?\n' | b'73123056*m\n' |
b'Does 81 divide 3726?\n' | b'True\n' |
b'Let k(n) = -3*n**2 - 3*n + 1. Suppose -11*b - 18*b + 18*b = 44. What is k(b)?\n' | b'-35\n' |
b'Which is smaller: -11 or -0.8?\n' | b'-11\n' |
b'What is the third derivative of -11402227*s**3 - 11*s**2 - 2*s + 260939 wrt s?\n' | b'-68413362\n' |
b'Evaluate -4*(3*5/(-20))/6.\n' | b'1/2\n' |
b'Solve 49 = 2*g + 25*h, -2*h - 46 = -140*g + 136*g for g.\n' | b'12\n' |
b'How many millilitres are there in 27/2 of a litre?\n' | b'13500\n' |
b'8230091325 + -0.7\n' | b'8230091324.3\n' |
b'Let o(a) = 2*a**2 - 4. Is o(-9) prime?\n' | b'False\n' |
b'Suppose 1042 = -79*o - 143. Is -19 greater than o?\n' | b'False\n' |
b'Let t be 3/4 - (-3)/12. Let d be 3 + t - (-32)/(-12). Factor 2/3*c + 0 + 0*c**3 - 2/3*c**5 - d*c**2 + 4/3*c**4.\n' | b'-2*c*(c - 1)**3*(c + 1)/3\n' |
b'Solve 7076*s = 5369*s + 18030*s + 865119 for s.\n' | b'-53\n' |
b'Let k(d) = 41*d**2 + 16*d - 4708. Let g(z) = 14*z**2 + 5*z - 1561. Let h(p) = 7*g(p) - 2*k(p). Differentiate h(u) with respect to u.\n' | b'32*u + 3\n' |
b'Calculate the remainder when 4115 is divided by 21.\n' | b'20\n' |
b"What is the b'th term of 797167, 1594345, 2391527, 3188713, 3985903, 4783097?\n" | b'2*b**2 + 797172*b - 7\n' |
b'What is 5734795 divided by 9479?\n' | b'605\n' |
b'What is 10610 divided by -5?\n' | b'-2122\n' |
b'Let a(p) = 14338*p + 329791. What is a(-23)?\n' | b'17\n' |
b'Let i(x) = -2*x**2 + 2*x - 1. Let d(s) = 8*s**2 + 24*s + 42. Let v(h) = d(h) + 2*i(h). Factor v(m).\n' | b'4*(m + 2)*(m + 5)\n' |
b'Suppose 0 = 3*g - 9*g + 618. Suppose 2*j + j - 543 = 0. Let t = j - g. Does 19 divide t?\n' | b'False\n' |
b'Is -1830813 > -1830813?\n' | b'False\n' |
b'Suppose 0 = 4*f + 16, -3*f - 23 = 5*m - f. Let q be (-2)/3*m/(-4). Let k be ((-6)/15)/((-9)/(315/49)). Which is the nearest to q? (a) k (b) -3/7 (c) 1\n' | b'b\n' |
b'What is the product of 0.099 and 0.2?\n' | b'0.0198\n' |
b'Simplify (sqrt(17) + -2*sqrt(68) - (-2*sqrt(204))/sqrt(12))**2 + -2 + 5.\n' | b'20\n' |
b'Calculate the greatest common divisor of 436 and 32.\n' | b'4\n' |
b'Simplify ((r**(-1/6))**(1/9)*((r*r**(1/2)*r)/r)**(-1/45))**(-5) assuming r is positive.\n' | b'r**(7/27)\n' |
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