question stringlengths 9 165 | answer stringlengths 6 35 |
|---|---|
b'Rearrange -9*g**3 - 15*g**3 + 0*g**3 + 21*g**3 + 3*g - 83*g**2 to the form b*g**3 + f + o*g + p*g**2 and give p.\n' | b'-83\n' |
b'What is 152 minutes after 6:30 AM?\n' | b'9:02 AM\n' |
b'Suppose 2*l - 8 = 0, 0*k + 23 = k - 4*l. Suppose 42 + 10 = b. Calculate the greatest common factor of b and k.\n' | b'13\n' |
b'Collect the terms in -5*y + 70*y**2 + 5*y.\n' | b'70*y**2\n' |
b'Round -9491.095 to the nearest 1000.\n' | b'-9000\n' |
b'Suppose -1 = -i + 2*i. Let t be (-14)/(-6) + 2/(-6). Let v(p) = -p**2 - 20*p + 22. Let l be v(-21). Sort l, t, i in ascending order.\n' | b'i, l, t\n' |
b'Let l(x) = -6*x**2 + x + 1. Let z(u) = 2029*u**2 - 3*u - 3. Calculate -3*l(d) - z(d).\n' | b'-2011*d**2\n' |
b'80/32*18/(-20)\n' | b'-9/4\n' |
b'What is next in -2248, -14730, -48608, -114580, -223344, -385598, -612040, -913368?\n' | b'-1300280\n' |
b'Round 3217.452 to the nearest 100.\n' | b'3200\n' |
b'What is next in 1552, 6122, 13740, 24406, 38120?\n' | b'54882\n' |
b'Suppose -3*v - 2*v + 43 = -3*w, 0 = -w + 5*v - 31. Let m = w - -6. What is the nearest to m in -0.1, 3/10, -1/3?\n' | b'-0.1\n' |
b'What is the hundred millions digit of 552329549?\n' | b'5\n' |
b'How many millilitres are there in sixty-seven fifths of a litre?\n' | b'13400\n' |
b'Simplify (1*(2 + ((sqrt(272) - (3 + (sqrt(272) + -1 - sqrt(272))) - sqrt(272)) + -4 + sqrt(272) + -1 - 6*(-4 + (sqrt(272) + 1 - sqrt(272))))))**2 + 2.\n' | b'104*sqrt(17) + 443\n' |
b'Let p = 116 - 114. Suppose 0 = 7*f - p*f - 5*t - 2125, 5*f + t = 2143. What is the hundreds digit of f?\n' | b'4\n' |
b'Expand (-2 - 1 + 1)*(3*k**4 - 1 + 1) - k**3 + k**3 + k**4 - 163291*k**3 + 157*k**4 + 163291*k**3 + 2*k**4 - 5*k**4 + 4*k**4.\n' | b'153*k**4\n' |
b'Simplify (2 + (3*(sqrt(117) + (sqrt(117)*-2 - sqrt(117))) + 0 + -5)**2)*-2*5.\n' | b'-42390 - 1800*sqrt(13)\n' |
b'Calculate the common denominator of 9/266444 and 83/40644.\n' | b'2397996\n' |
b'Multiply 19062 and -0.32.\n' | b'-6099.84\n' |
b'What is -243 (base 6) in base 11?\n' | b'-90\n' |
b'Suppose 0 = -5*f - 7 + 42. Suppose f*j - 3*j = 12. Solve 0*g - j*g = -6 for g.\n' | b'2\n' |
b'What is 65/(2405/(-296)) - 789/(-99)?\n' | b'-1/33\n' |
b'Calculate prob of picking 2 f when two letters picked without replacement from {f: 4, c: 5, r: 4}.\n' | b'1/13\n' |
b'Simplify ((5*-3*(sqrt(91) + sqrt(91)*1 - sqrt(91)))/((sqrt(112) - -1*sqrt(112))*-1 + sqrt(112) - sqrt(112))*-3*-1)**2.\n' | b'26325/64\n' |
b'Convert 23f0 (base 16) to base 12.\n' | b'53a8\n' |
b'Rearrange (1 + 1 + 2)*(-353 + 66 + 3)*(-14*y + 770 - 770) to the form o*y + a and give o.\n' | b'15904\n' |
b'How many minutes are there between 2:35 AM and 2:09 PM?\n' | b'694\n' |
b'Calculate the lowest common multiple of 1252305 and 761205.\n' | b'38821455\n' |
b'Put 0.2, -5, 1.22123 in decreasing order.\n' | b'1.22123, 0.2, -5\n' |
b'-34b29 (base 15) to base 8\n' | b'-507721\n' |
b'0.4*-1.43917\n' | b'-0.575668\n' |
b'Evaluate 1*-5*(-20)/25.\n' | b'4\n' |
b'What is the value of 8/28 + (-13035)/57750?\n' | b'3/50\n' |
b'What is 11/5 of a hour in minutes?\n' | b'132\n' |
b'Simplify (z**2/z**(-13)*(z**(-1/5))**9)**(1/34) assuming z is positive.\n' | b'z**(33/85)\n' |
b'Find n, given that 2*n**4/15 - 704*n**3/5 + 79016*n**2/5 + 96512*n/3 = 0.\n' | b'-2, 0, 130, 928\n' |
b"What is the t'th term of -18952543, -18952534, -18952513, -18952474, -18952411, -18952318, -18952189?\n" | b't**3 + 2*t - 18952546\n' |
b'Calculate 172 divided by -1829.\n' | b'-172/1829\n' |
b'Let p(x) be the first derivative of -x**2/2 + 47. Let t(o) = -15*o. Determine p(t(j)).\n' | b'15*j\n' |
b'Let 2*s**5 - 2334*s**4 + 672724*s**3 + 4798148*s**2 + 7568778*s + 3445690 = 0. What is s?\n' | b'-5, -1, 587\n' |
b'Which is the seventh biggest value? (a) -2/11 (b) 67 (c) 0.3 (d) 5 (e) 6/11 (f) -15 (g) 0\n' | b'f\n' |
b'Three letters picked without replacement from syussgssnjj. What is prob of picking 1 g, 1 s, and 1 j?\n' | b'2/33\n' |
b'Let l = -40 - -58. Calculate the lowest common multiple of 23 and (l - 4)/2 + 3.\n' | b'230\n' |
b'Let w(f) = -23*f - 11 + 82*f - 49 - 42*f. Let y(g) = 1. Let t(q) = -w(q) + y(q). What is the first derivative of t(o) wrt o?\n' | b'-17\n' |
b'Let v(t) = -t**3 + 10*t**2 - 8*t - 7. Suppose -y + 11 - 2 = 0. Let n be v(y). What is the second derivative of -10*d + 28*d + 182*d**n - 200*d**2 wrt d?\n' | b'-36\n' |
b'Let y(q) = -4*q**2 + 5527*q - 6*q**2 - 5527*q. Let k(j) = 2*j + 2*j + 3*j - 4*j. Give y(k(l)).\n' | b'-90*l**2\n' |
b'Let m(k) = -k**3 + 2*k**2 + 5*k + 2. Let j be m(-4). What is the greatest common factor of 52 and j?\n' | b'26\n' |
b'Solve b + 77621 = 4*m + 77619, 0 = -5*b - 5*m - 10 for b.\n' | b'-2\n' |
b'Let f(r) be the first derivative of -r**4/6 + 2*r**3/3 - 2*r - 3. Let b(m) be the first derivative of f(m). What is the second derivative of b(z) wrt z?\n' | b'-4\n' |
b'Multiply -0.055 and -32.1883.\n' | b'1.7703565\n' |
b'Let p(z) = z**3 + 7*z**2 + z + 5. Let l = 48 + -45. Suppose 0 = -4*r + l*m - 16, 2*r - 2*m - 1 = r. Let w be p(r). Sort 3, -4, w in decreasing order.\n' | b'3, w, -4\n' |
b'What are the prime factors of 102627?\n' | b'3, 7, 181\n' |
b"What is the b'th term of -57998, -57738, -57298, -56672, -55854, -54838, -53618, -52188?\n" | b'b**3 + 84*b**2 + b - 58084\n' |
b'Let f be (18/7)/((-63)/(-63) - 34/28). Sort 10, 2, f in decreasing order.\n' | b'10, 2, f\n' |
b'Which is the nearest to 1/3? (a) 5 (b) -0.13 (c) -3/5\n' | b'b\n' |
b'Let b = 6 - 4. Let c = b + 4. Solve l = c*l - 10 for l.\n' | b'2\n' |
b'Let d(o) = o**3 - 8*o**2 + 9455*o - 85174. Give d(9).\n' | b'2\n' |
b'Let x(t) be the third derivative of -7*t**2 + 0*t**3 + 0*t + 0 - 1/360*t**6 + 0*t**5 + 1/210*t**7 + 0*t**4. Factor x(d).\n' | b'd**3*(3*d - 1)/3\n' |
b'Collect the terms in -n + 2*n - 2*n - 48 + 10*n**2 + 3*n**2 + 15*n**2.\n' | b'28*n**2 - n - 48\n' |
b'Let u = -212 - -213. Let s be (u - 1)/(-1 - -3). Let x(y) = -y - 25. Give x(s).\n' | b'-25\n' |
b'Calculate 2080/64*(-4)/25*10.\n' | b'-52\n' |
b'Let i = -71711/30 + 17944/15. Let c = -1197 - i. Find the common denominator of c and -39/16.\n' | b'80\n' |
b'Put 1, -3, 98427 in increasing order.\n' | b'-3, 1, 98427\n' |
b'Calculate -146 divided by -20161.\n' | b'146/20161\n' |
b'Expand 30*v - 2 - 30*v - v**3 + 2*v**4 - 2*v**4 + 4*v - 4*v + (-3*v - 3*v + 5*v)*(-3*v**3 - 2*v**3 + 3*v**3) - 27*v**2 - 13*v**4 + 27*v**2.\n' | b'-11*v**4 - v**3 - 2\n' |
b'What is the remainder when 389 is divided by 44/3 - (492/36 + -13)?\n' | b'11\n' |
b'What is the third derivative of -10113462*r**3 - 2821118*r**2?\n' | b'-60680772\n' |
b'Simplify (r**(8/9))**(-46)*(r**(-1/8)/r**(-2/13))/(r**(5/6)/r**(2/11)) assuming r is positive.\n' | b'r**(-427403/10296)\n' |
b'Let a(t) = 24*t**2 - 2*t - 2. Let h be a(-1). Calculate the highest common divisor of 8 and h.\n' | b'8\n' |
b'Does 1194 divide 262680?\n' | b'True\n' |
b'Let y be 2/(-9) + -2 + 2. Let t = 43084 - 43047. Which is smaller: y or t?\n' | b'y\n' |
b'What is 3 divided by 3162246?\n' | b'1/1054082\n' |
b'Put -9, -3, 1, -57 in descending order.\n' | b'1, -3, -9, -57\n' |
b'Solve -8*i + 7*i = -2*v, -2*v = 2*i - 6 for i.\n' | b'2\n' |
b'Let j(s) = -8*s**2 + 6*s + 22. Let h(x) = x**2 - x - 1. Suppose 3*a + 2*u + 9 = 0, 2*a = 114*u - 110*u + 26. Give a*j(f) + 6*h(f).\n' | b'-2*f**2 + 16\n' |
b'Solve -q + 8 = -5*s + 7, -5*q + 4*s = 16 for q.\n' | b'-4\n' |
b'Convert 69891 (base 11) to base 2.\n' | b'11000101000011101\n' |
b'Calculate the lowest common multiple of 74547 and 16566.\n' | b'149094\n' |
b'Is 1934816399 a prime number?\n' | b'False\n' |
b'Let b = 67 - 37. Let p = b - 28. What is the second derivative of p*d + 0*d**2 + 6*d + 7*d**2 + 5*d**2 wrt d?\n' | b'24\n' |
b'Solve -2*t + 23*t = 0 for t.\n' | b'0\n' |
b'Suppose -10*p + 6*p + 140 = 0. Let b = p - 20. What are the prime factors of b?\n' | b'3, 5\n' |
b'What is the next term in 17875, 35684, 53483, 71272, 89051?\n' | b'106820\n' |
b'Does 11 divide ((-220)/(-40))/(6/2748)?\n' | b'True\n' |
b'Let y = -28/3 + 208/21. Let l = 1452 - 1465. Which is the nearest to l? (a) y (b) -1 (c) -3\n' | b'c\n' |
b'Find t, given that 8*t**3 - 6766*t**2/3 - 566*t/3 + 188 = 0.\n' | b'-1/3, 1/4, 282\n' |
b'Two letters picked without replacement from {r: 2, a: 10, n: 7}. Give prob of picking 1 r and 1 a.\n' | b'20/171\n' |
b'Let a(r) = -9*r**2 + 66*r - 42. Let u = 48 - 15. Calculate the remainder when a(5) is divided by u.\n' | b'30\n' |
b'Round 0.00203217561 to five decimal places.\n' | b'0.00203\n' |
b'Convert 6a053 (base 11) to base 4.\n' | b'120231132\n' |
b'Two letters picked without replacement from {k: 2, r: 5, m: 5, a: 2, t: 2, q: 2}. What is prob of picking 1 t and 1 a?\n' | b'4/153\n' |
b'Let i be 2/7 + 80376/8960. Let p be (-330)/224*(-3 - 13/26). Let h = i - p. What is the common denominator of 43/6 and h?\n' | b'30\n' |
b'In base 6, what is -24 - -105433125?\n' | b'105433101\n' |
b'Collect the terms in -5287*j + 15892*j - 5291*j - 13*j**2 - 5314*j.\n' | b'-13*j**2\n' |
b'Let l = -14.1 + 1.2. Let j = -13.9 - l. Which is the nearest to j? (a) -0.01 (b) 5 (c) 2/13\n' | b'a\n' |
b'Suppose 3*i + 4*s = -61, -3*s = 2 + 1. Suppose 4*f - 6 - 2 = 3*k, 10 = -2*k + 5*f. Put k, i, -1, -5 in ascending order.\n' | b'i, -5, -1, k\n' |
b'Collect the terms in -768*k**2 + 3904*k**2 + 7840*k**2 + 437*k**2.\n' | b'11413*k**2\n' |
b'Let w = -104676885.00634 + 104675837. Let o = -1058.0063401 - w. Let n = -10 - o. Round n to 6 decimal places.\n' | b'0\n' |
b'Suppose 5*f - 10*t = -5*t + 165, f - 5*t - 29 = 0. Find the first derivative of -f - 123 + 21 - 136*p wrt p.\n' | b'-136\n' |
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