question stringlengths 12 165 | answer stringlengths 6 35 |
|---|---|
b'What is the nearest to 2/171 in 416, 2, 1/7, 2/11, 0.3?\n' | b'1/7\n' |
b'Simplify (((p*p*p*p/((p/(p*p**4*p)*p)/p)*p*(p/p**(-1))/p)/p**(-49))**36)**41 assuming p is positive.\n' | b'p**88560\n' |
b'Work out 0.2 * -525.\n' | b'-105\n' |
b'Let r be (9/15)/((-1)/5). Let p(o) = -3*o**2 - 3*o + 1. Give p(r).\n' | b'-17\n' |
b'What comes next: -337225, -337203, -337191, -337195, -337221?\n' | b'-337275\n' |
b"What is the w'th term of 927, 1786, 2645, 3504, 4363, 5222?\n" | b'859*w + 68\n' |
b'-87957388 divided by 21989347\n' | b'-4\n' |
b"What is the d'th term of -181149, -724586, -1630315, -2898336, -4528649, -6521254?\n" | b'-181146*d**2 + d - 4\n' |
b'Let v = -46 - -54. Let d be (17/2)/(4/v). Suppose -y + d - 14 = 0. Calculate the remainder when 10 is divided by y.\n' | b'1\n' |
b'Suppose 281 = z + 55*i - 57*i, -5*i = -3*z + 839. Calculate the smallest common multiple of z and 28.\n' | b'1092\n' |
b'Express 54*d**2 + 2443*d - 2442*d + 14*d**2 in the form m*d**2 + c + z*d and give m.\n' | b'68\n' |
b'Let v = -10 + 48/5. Let q = -0.02 + 5.02. Let d = 5.1 - q. Which is the third smallest value? (a) d (b) -0.1 (c) v\n' | b'a\n' |
b'What is the thousands digit of 79511922?\n' | b'1\n' |
b'Let f(g) be the third derivative of -g**8/26880 - g**7/1260 - g**6/180 + 13*g**4/6 + g**2 + 34*g. Let i(d) be the second derivative of f(d). Factor i(y).\n' | b'-y*(y + 4)**2/4\n' |
b'What is prob of sequence pp when two letters picked without replacement from {p: 12, u: 7}?\n' | b'22/57\n' |
b'What is 25509 (base 16) in base 13?\n' | b'54750\n' |
b'Suppose 18*k + 707 = 11*k. Let r = 431 - 282. Let u = r + k. What are the prime factors of u?\n' | b'2, 3\n' |
b'Express o**3 - 1 + o**3 + 3 - o + 0*o in the form p + r*o**2 + d*o**3 + z*o and give z.\n' | b'-1\n' |
b'Find the first derivative of 2 - 5 + 17*g + 1 wrt g.\n' | b'17\n' |
b'Let c(v) = 868619*v + 10423421. Determine c(-12).\n' | b'-7\n' |
b'What is 7302765 to the power of 1/2, to the nearest integer?\n' | b'2702\n' |
b'Let w(z) = 225*z + 88. Is w(5) a multiple of 23?\n' | b'False\n' |
b'Collect the terms in -30209*a**3 + 60109*a**3 - 29908*a**3.\n' | b'-8*a**3\n' |
b'Let v = -18 + 8. Let l be 5/(-25) - 1112/v. Let h = l - -8. Is h a prime number?\n' | b'False\n' |
b'Let t(w) = 4*w**2 - 16*w + 3. Let z(m) = -m**2 + 5*m - 1. Let d(j) = -2*t(j) - 7*z(j). Let c be d(-3). Let b = 10579 - 10574. Is b != c?\n' | b'True\n' |
b'In base 5, what is 14133031 - 4?\n' | b'14133022\n' |
b'Let v = -10.035 - 0.965. Let d = -2/319 + -303/2552. What is the biggest value in 4, d, v?\n' | b'4\n' |
b'Solve 6*b + 11345 = 11381 for b.\n' | b'6\n' |
b'List the prime factors of 9163.\n' | b'7, 11, 17\n' |
b'Let s(v) = -5*v**2 + 67. Let c be s(-8). Calculate the common denominator of c/36 - (18 - 24) and 89/44.\n' | b'396\n' |
b'Is 23461465 a multiple of 1703?\n' | b'False\n' |
b'Let b(m) be the second derivative of -m**5/4 + 2772*m. Let i(f) = 5*f**3. Let n = -2 + 8. What is n*b(h) + 7*i(h)?\n' | b'5*h**3\n' |
b'Let l(p) = -624*p**2 + 6*p. Let g(d) = -624*d**2 + 7*d. Calculate -5*g(r) + 6*l(r).\n' | b'-624*r**2 + r\n' |
b'Let n be -2 + 150/70 + (-81)/(-21). Solve 6 = 5*q + n*w, -w = 5*q + w + 2 for q.\n' | b'-2\n' |
b'Simplify ((sqrt(448) + -2 - sqrt(448))*-6 + sqrt(448)*-2 + 5 + 2)**2.\n' | b'-608*sqrt(7) + 2153\n' |
b'(24/520)/((-119)/(-1190))\n' | b'6/13\n' |
b'Suppose -8*o = -33*o + 75. Find the first derivative of 4*k**2 + o*k**2 - 4*k + 24 - 2*k**2 - 3*k - 81 wrt k.\n' | b'10*k - 7\n' |
b'Suppose 15 = -36*a + 37*a. Suppose a = 7*x + 8. Solve 3*c = x + 5 for c.\n' | b'2\n' |
b'Suppose 45 = 3*w + 5*j, -2*w + 3*j + 30 = -j. Solve 7 + w = 11*m for m.\n' | b'2\n' |
b'Calculate 636304 divided by 318152.\n' | b'2\n' |
b'Simplify ((d/(d/(((d*d/(d/(d/(d**(-6)*d))))/d)/d)*d*d))/d**(-3/2))/((((d*d/d**(2/27))/d)/d*d*d)/d*d*d**(-2)) assuming d is positive.\n' | b'd**(247/54)\n' |
b'What is 141 minutes before 6:29 AM?\n' | b'4:08 AM\n' |
b'What is the value of (-643 - -641) + -3 + -1 + -26?\n' | b'-32\n' |
b'Suppose 40*f = 38*f - 1258. Let m = -399 - f. What is the highest common divisor of 10 and m?\n' | b'10\n' |
b'Let m(g) = -g**3 + 6*g**2 + 8*g - 5. Let p be m(7). Suppose 3*a - 4*s + 15 = -2*a, -3*s = -p*a - 6. Let f(r) = -r - 1. Calculate f(a).\n' | b'2\n' |
b'Let y(j) be the first derivative of j**6/135 + j**5/9 + 17*j**4/54 + 8*j**3/27 + 40*j - 61. Let k(v) be the first derivative of y(v). Factor k(m).\n' | b'2*m*(m + 1)**2*(m + 8)/9\n' |
b'Let t = -18682.6 + 18683. Let w = 1 - 1. What is the closest to t in -2/3, 5, w?\n' | b'w\n' |
b'Simplify (3*(sqrt(70) + (sqrt(70) - 1*sqrt(70)))/sqrt(10))**2.\n' | b'63\n' |
b'Expand (-3*q**2 + 3*q - 3*q)*(-5*q - 8 + 20 - 4).\n' | b'15*q**3 - 24*q**2\n' |
b'Let d(y) be the second derivative of y**5/5 - 7*y**4/12 + y**3/3 - 3*y. Let l(g) = g**3 + g. Let i(z) = -d(z) + 2*l(z). Find the third derivative of i(j) wrt j.\n' | b'-12\n' |
b'How many millimeters are there in six fifths of a meter?\n' | b'1200\n' |
b'Let x(d) = 5*d + 2. Let w(n) = 11*n + 5. Suppose 2*f - 4*f - 38 = 0. Let c = f + 28. What is c*x(b) - 4*w(b)?\n' | b'b - 2\n' |
b'What is the greatest common factor of 302 and 20989?\n' | b'151\n' |
b'Find the first derivative of -4345*d**3 + 7688 wrt d.\n' | b'-13035*d**2\n' |
b'What is 0 (base 16) in base 11?\n' | b'0\n' |
b'Simplify ((f*f/f**3)/f**(-1/3)*f**(11/2))/((f/(f*(f*(f**(-1/11)*f)/f*f)/f))/f**(-2/9))**(2/9) assuming f is positive.\n' | b'f**(8885/1782)\n' |
b'Let m be 4/14 - (-351)/21. Suppose 0 = -5*a + m*a - 492. What is the tens digit of a?\n' | b'4\n' |
b'What is the second smallest value in 2/3, -2279, 9?\n' | b'2/3\n' |
b'In base 6, what is 20513 + -15045?\n' | b'1424\n' |
b'Let m = -20 - -41. Let x = m - 11. Calculate the greatest common factor of 5 and x.\n' | b'5\n' |
b'What is the remainder when 690 is divided by 76?\n' | b'6\n' |
b'Solve 0 = -324*b - 3900 - 4413 + 40 + 173 for b.\n' | b'-25\n' |
b'Collect the terms in 71990*z**3 + 143*z**2 - 71762*z**3 - 143*z**2.\n' | b'228*z**3\n' |
b'How many litres are there in 6271.5 millilitres?\n' | b'6.2715\n' |
b'Let t = -2505.11 - -2505. Which is the fourth biggest value? (a) 0.4 (b) -3 (c) 1 (d) t\n' | b'b\n' |
b"What is the k'th term of -5183, -10404, -15627, -20852, -26079?\n" | b'-k**2 - 5218*k + 36\n' |
b'Let f(z) = 29*z**2 + 255*z - 69. Give f(-7).\n' | b'-433\n' |
b'Simplify ((6*(sqrt(136) + -1*(-1*sqrt(136) + sqrt(136) + sqrt(136)))*-3)/(6*(sqrt(1152) + (sqrt(1152) - 5*sqrt(1152)*-2) - sqrt(1152) - sqrt(1152))))**2.\n' | b'0\n' |
b'What is 392 (base 15) in base 8?\n' | b'1454\n' |
b'Let l(p) = -43*p + 28. Calculate the remainder when 420 is divided by l(-1).\n' | b'65\n' |
b'What is the value of (0 - 0) + 11 + -34 + -5 + 16?\n' | b'-12\n' |
b'What is the remainder when 11520 is divided by 23?\n' | b'20\n' |
b'Round -1177.279 to the nearest ten.\n' | b'-1180\n' |
b'Simplify ((u**(-5)*u)/u*u*u**12)**21 assuming u is positive.\n' | b'u**168\n' |
b'Calculate the remainder when 489887 is divided by 3081.\n' | b'8\n' |
b'Let h(k) = -342*k - 4 + k**3 + 342*k + 9*k**2. Calculate h(-9).\n' | b'-4\n' |
b'What are the prime factors of 1083189182?\n' | b'2, 1301, 416291\n' |
b'Is -6508 greater than or equal to -5915?\n' | b'False\n' |
b'Let w(q) be the first derivative of q**4/4 + 4*q**3 + 15*q**2/2 - 21*q - 38. What is the remainder when w(-10) is divided by 8?\n' | b'5\n' |
b'Collect the terms in -81*h**3 + 38*h**3 + 44*h**3.\n' | b'h**3\n' |
b'What comes next: 7213, 28745, 64623, 114847, 179417, 258333?\n' | b'351595\n' |
b'Let n(s) = 76*s + 1448. Let l be n(-19). Solve 0 = l*b + 4*f + 16, 2*b + 5 = 4*f + 3 for b.\n' | b'-3\n' |
b'Collect the terms in 16717*o**2 - 16713*o**2 - 86*o + 86*o.\n' | b'4*o**2\n' |
b'In base 9, what is -84 + 7?\n' | b'-76\n' |
b'Factor -5*f**3/2 - 50*f**2 - 385*f/2 + 605.\n' | b'-5*(f - 2)*(f + 11)**2/2\n' |
b'Divide 7 by 158.\n' | b'7/158\n' |
b'Solve 778460*a - 778487*a + 432 = 0 for a.\n' | b'16\n' |
b'Let n = -3 + 3. Let c(i) = 2*i - 1. Let h(g) = g**3 + g**2 + 2. Let y be h(0). Let a be c(y). Solve 0 = a*p + 6 - n for p.\n' | b'-2\n' |
b'Let w = 12 + -13. Let i = -1.75 + -0.25. Let t = 2/195 + -599/1365. What is the nearest to w in i, t, -1/2?\n' | b'-1/2\n' |
b'Which is bigger: -2/16363871 or 1?\n' | b'1\n' |
b'Suppose 0 = -4*t - 0*t + 60. Suppose -j = -5*o - 0*o + 20, 0 = 3*j. Calculate the remainder when t is divided by o.\n' | b'3\n' |
b'What is 3086256 to the power of 1/2, to the nearest integer?\n' | b'1757\n' |
b'In base 4, what is -2212 - 10322012?\n' | b'-10330230\n' |
b'List the prime factors of 35715152.\n' | b'2, 11, 307, 661\n' |
b'Let r(o) = -45*o**2 - 126*o - 293. Give r(-3).\n' | b'-320\n' |
b"What is the f'th term of 449, 894, 1339?\n" | b'445*f + 4\n' |
b'In base 7, what is -1051121 + -31?\n' | b'-1051152\n' |
b'Factor -233*g - 48*g + 3*g**2 - 187*g + 15 - 15.\n' | b'3*g*(g - 156)\n' |
b'Expand (-5*j + 0*j + 4*j + (7 - 7 - 2*j)*(1 + 2 - 4))*((3*j - 2*j + j)*(73 - 8 + 90) - 2*j - 2*j + 6*j).\n' | b'312*j**2\n' |
b'How many minutes are there between 6:17 PM and 11:57 PM?\n' | b'340\n' |
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