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math_dataset

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b'Let r(x) = -834*x + 3. Let j be r(-1). Let i = j + -166565/199. Let k = i - 991/398. Which is the biggest value? (a) k (b) 1.8 (c) 0.5\n'

b'b\n'

b'What is 252.9765 grams in milligrams?\n'

b'252976.5\n'

b'Evaluate 44/6 - (-20)/30.\n'

b'8\n'

b'Is 995 a factor of 17246181?\n'

b'False\n'

b'Calculate the remainder when 895 is divided by ((33/(-275))/((-2)/10))/((-23)/(-2645)).\n'

b'67\n'

b'Suppose 0 = 4*n - g - 119, 0 = 3*n - 0*n - 3*g - 78. Let k = n + -25. Let y = k + 9. Is 6 a factor of y?\n'

b'False\n'

b'53a234 (base 14) to base 16\n'

b'2b3776\n'

b'Product of -0.01377 and 11.\n'

b'-0.15147\n'

b"What is the c'th term of -1466216, -2932453, -4398684, -5864909, -7331128, -8797341, -10263548?\n"

b'3*c**2 - 1466246*c + 27\n'

b'Factor 2*s**3 - 28*s**2 - 18*s + 252.\n'

b'2*(s - 14)*(s - 3)*(s + 3)\n'

b'Calculate 5 divided by -279926.\n'

b'-5/279926\n'

b'What is the hundreds digit of 559?\n'

b'5\n'

b'Which is the third biggest value? (a) 0.0564 (b) -4 (c) -1/168\n'

b'b\n'

b'Let k = -21/10 - -167/70. Let m = -508/91 - -80/13. Factor -2/7*c**2 - k*c + m.\n'

b'-2*(c - 1)*(c + 2)/7\n'

b'Suppose n - 1 = 25. Suppose 6 = 4*t + n. Let m(y) = -y**3 - 4*y**2 + 8*y + 4. Calculate m(t).\n'

b'-11\n'

b'Suppose 4*b + 5*g - 110 = 0, -b + 77 = 2*b + g. Suppose -b = -3*k + 4*f + 302, 2*f = 5*k - 531. List the prime factors of k.\n'

b'3, 5, 7\n'

b'Simplify (1 + -2 + sqrt(605)*1)**2.\n'

b'-22*sqrt(5) + 606\n'

b'0.090947 times -0.1\n'

b'-0.0090947\n'

b'List the prime factors of 400725.\n'

b'3, 5, 13, 137\n'

b'Let g(m) = -88*m - 13. Let a be ((-2)/(-4) - (-11)/66)*-15. Let y be g(a). Let p be ((-34)/y)/((-3)/(18/(-14))). Is p smaller than 0?\n'

b'True\n'

b'Multiply 2 and -45050.\n'

b'-90100\n'

b'Calculate 134976*1.1.\n'

b'148473.6\n'

b'Suppose 3*g - 4 = 5*g, -m + 1 = g. Suppose m*p + 0*p = -2*b + 197, b = -5*p + 319. Suppose -h - l + p = -6*l, -5*h = -l - 363. List the prime factors of h.\n'

b'73\n'

b'Find the third derivative of -805*x**5 + x**2 - 72*x wrt x.\n'

b'-48300*x**2\n'

b'Multiply 43 and -20.7.\n'

b'-890.1\n'

b'Let u(j) = 1. Let f(h) = h**2 + 5*h + 10. Let c(b) = -f(b) + 6*u(b). Let l be c(-4). Suppose l = -5*n + 3*n. Round n to the nearest 100000.\n'

b'0\n'

b'Let t(x) be the third derivative of x**5/60 + x**4/8 + 20*x**2. Let j(n) be the third derivative of -n**5/30 - n**4/6 - 11*n**2. What is 3*j(s) + 4*t(s)?\n'

b'-2*s**2\n'

b'Simplify (b*b**(-5)*b)/(b*b**(-1/7)/b*b) assuming b is positive.\n'

b'b**(-27/7)\n'

b'What is the second derivative of -7305*f + 3805*f - 5826*f + 8931*f**5 wrt f?\n'

b'178620*f**3\n'

b'Solve 9*z + 6 = 3*d - 8*z + 15*z, 2*z = -4*d + 8 for d.\n'

b'2\n'

b'Find the second derivative of 103522*l**2 - 31*l - 19107.\n'

b'207044\n'

b'Solve -8886*a - w = -8889*a + 20, 3*a = -60*w - 285 for a.\n'

b'5\n'

b'Suppose 9*o - 105 = 2*o. Solve -o = -2*a - a for a.\n'

b'5\n'

b'Let l(d) = -214*d**2 - 7*d + 2. Let q(n) = 428*n**2 + 14*n - 5. What is 9*l(c) + 4*q(c)?\n'

b'-214*c**2 - 7*c - 2\n'

b'Let k = 972 + -650. List the prime factors of k.\n'

b'2, 7, 23\n'

b'Let w = -251 - -234. Let h be (w - 1)*(-2 - (-5)/3). Sort -5, h, -19 in decreasing order.\n'

b'h, -5, -19\n'

b'Let y(b) = -2*b**3 - 5*b**2 + 2*b - 3. What is the tens digit of y(-4)?\n'

b'3\n'

b'How many minutes are there between 6:57 PM and 5:06 AM?\n'

b'609\n'

b'Let d = 56 - 37. What are the prime factors of (-1)/(-1)*d/((-95)/(-660))?\n'

b'2, 3, 11\n'

b'Solve -2711 = 173*q + 1100 + 687 for q.\n'

b'-26\n'

b'What is the tenth root of 2092845982 to the nearest integer?\n'

b'9\n'

b'Let y(t) = t**2 - 7*t + 6. Let a be y(5). Let f be (-3 - -1)*(-1)/(-2). What is the smallest value in f, a, 3?\n'

b'a\n'

b'Calculate the remainder when 28273 is divided by 3139.\n'

b'22\n'

b'0 (base 7) to base 10\n'

b'0\n'

b'What are the prime factors of 6279732246?\n'

b'2, 3, 149, 7024309\n'

b'What is 16259340 to the power of 1/5, to the nearest integer?\n'

b'28\n'

b'Let i(o) = o**3 - o**2 + o + 2. Let n be i(2). Let c be (36/60)/((-1)/5) + 3. Suppose 4*a + 45 - 93 = c. What is the greatest common divisor of n and a?\n'

b'4\n'

b'Find the first derivative of 2649*h*z**2 + 388*z**2 - 37*z + 1 wrt h.\n'

b'2649*z**2\n'

b'Let j = -24 - -26. Suppose -5*g = -2*z - 21, 5*g - 27 = -j*z + 6*z. Put -11, g, 4 in ascending order.\n'

b'-11, g, 4\n'

b'Simplify -2*(0 + ((sqrt(686)*-2 + sqrt(686))*1 - sqrt(686))/(sqrt(98) - (sqrt(98) - (-1*sqrt(98) + sqrt(98))) - sqrt(2) - -4*-2*sqrt(2)))**2.\n'

b'-2744/81\n'

b'Simplify (q**(-8)/(q*q*q/(q/(q**11*q)*q)))/(q**4*(q*q/((q/(q*q**(-4)*q))/q)*q*q)/q) assuming q is positive.\n'

b'q**(-26)\n'

b'Find the third derivative of 365520*h*t**3*x**3 - 1502633*h*t**3*x**2 - 31*t**3*x**3 - t**3 wrt x.\n'

b'2193120*h*t**3 - 186*t**3\n'

b'Let j = 20 + -34. Let c = 14 + j. Solve 3*b = -c*b + 9 for b.\n'

b'3\n'

b'Is 150697 composite?\n'

b'False\n'

b'Which is the closest to 2/7? (a) -3/59 (b) -3 (c) 5\n'

b'a\n'

b'Let v(l) = 132*l**3 - 7*l**2 - 311*l. Let m(g) = -263*g**3 + 12*g**2 + 618*g. Let a(c) = 3*m(c) + 5*v(c). Find the second derivative of a(z) wrt z.\n'

b'-774*z + 2\n'

b'Solve -a**5 - 6*a**4 + 39*a**3 - 16*a**2 - 60*a = 0 for a.\n'

b'-10, -1, 0, 2, 3\n'

b'Let w be -19 - -14 - -10 - (-4 + 0). Suppose 3*k = 14*r - w*r + 15309005, 3*r + 3 = 0. What is k rounded to the nearest one hundred thousand?\n'

b'5100000\n'

b'Let d(k) = -83*k**2 + 164*k + 5. Let i be d(2). Sort 4, -4, i, 16, -2 in descending order.\n'

b'16, 4, i, -2, -4\n'

b'Sort -8, -5, 99, -309, 0.\n'

b'-309, -8, -5, 0, 99\n'

b'Factor -5*p**2 + 3530*p - 3525.\n'

b'-5*(p - 705)*(p - 1)\n'

b'Evaluate 6*((55/30)/(-11))/((-8)/(-6)).\n'

b'-3/4\n'

b'Is 89673091 prime?\n'

b'True\n'

b'Let z(b) = 9*b**3 + 7*b**2 + 7*b. Let l(q) = -q**3 - q**2 - q. Suppose -5*m + 28 = 4*p + 3, -4*m + 5*p + 20 = 0. Give m*z(j) + 35*l(j).\n'

b'10*j**3\n'

b'Let p(k) = 4*k**2 - 2*k + 5. Suppose -2*l + 7*l = 2*o + 8, 4*o + 4*l - 12 = 0. Let y(r) = o + 0 - 4 - 2*r**2 + r. Let z = -8 - -15. Calculate z*y(m) + 4*p(m).\n'

b'2*m**2 - m - 1\n'

b'Let q = -11084 - -11084.023572. What is q rounded to two decimal places?\n'

b'0.02\n'

b'-4 * -15.997\n'

b'63.988\n'

b'Suppose -5*k + 2*r = -5, 0*r + 4 = k - r. Let c = 2 + -2. Which is greater: c or k?\n'

b'c\n'

b'Suppose -3*y + 10 = -5. Let k(c) = -3*c + y*c + 0*c. Let s(z) = 9*z - 4. Let l(w) = 10*w - 5. Let r(n) = 4*l(n) - 5*s(n). Give k(r(g)).\n'

b'-10*g\n'

b'Suppose 4*k + 6 = 34. Suppose -2*h = -k*h + 85. What is the second derivative of 24*q + 8*q**5 - h*q + 0*q**5 wrt q?\n'

b'160*q**3\n'

b'What is -12860 rounded to the nearest 1000?\n'

b'-13000\n'

b'Collect the terms in -z**2 + 130*z - 130*z.\n'

b'-z**2\n'

b'Find the second derivative of -106108*r**2 - 101*r - 537.\n'

b'-212216\n'

b'Two letters picked without replacement from {r: 1, y: 1, g: 2}. Give prob of picking 1 y and 1 r.\n'

b'1/6\n'

b'What are the prime factors of 120433?\n'

b'83, 1451\n'

b'Calculate the highest common divisor of 14 and 165634.\n'

b'14\n'

b'Suppose 131 = -26*d + 8*d + 761. Solve -2*t - 5*k + 14 = -7, 5*k - d = 5*t for t.\n'

b'-2\n'

b'What is 3001368210 to the power of 1/6, to the nearest integer?\n'

b'38\n'

b'Calculate prob of picking 1 s and 2 b when three letters picked without replacement from gzsfssbbtfbs.\n'

b'3/55\n'

b'Let i(a) = 20*a**2 + a - 2. Give i(1).\n'

b'19\n'

b'Let w(m) = -12*m - 1. Let p(o) = 1026*o + 3. Determine -p(n) - 2*w(n).\n'

b'-1002*n - 1\n'

b'What is the greatest common factor of 202 and 10706?\n'

b'202\n'

b'What is prob of picking 3 s and 1 e when four letters picked without replacement from seeeeeeeeeese?\n'

b'0\n'

b'Add together 3.1511163 and -97.97.\n'

b'-94.8188837\n'

b'Calculate the remainder when 3245195 is divided by 360574.\n'

b'29\n'

b'What is (32 - (17 + 10)) + (3 - -1)?\n'

b'9\n'

b'What are the prime factors of 217162910?\n'

b'2, 5, 21716291\n'

b'What are the prime factors of 746924?\n'

b'2, 29, 47, 137\n'

b'-0.001 + -288.8\n'

b'-288.801\n'

b'Let w(y) = 11*y**2 - 4*y + 14. Let p(q) = -3*q**3 - 139*q**2 - 46*q + 6. Let m be p(-46). Let d(x) = -4*x**2 + x - 5. What is m*w(u) + 17*d(u)?\n'

b'-2*u**2 - 7*u - 1\n'

b'Suppose -5*a = -3*a + 10, 3*l = -a + 4. Let j be (2 - 24/(-4)) + -2. Suppose -q - j = -15. Calculate the greatest common divisor of q and l.\n'

b'3\n'

b'Suppose 2*f = -2, -f - 39 = -d + 9. Suppose 0 = -4*x - 2*h + 51 + 23, h + d = 2*x. Let v = -10 + x. Calculate the least common multiple of 9 and v.\n'

b'99\n'

b'Let m(l) = l - 3. Calculate m(-3).\n'

b'-6\n'

b'Let t(x) = -11*x**2. Let z(o) = -390*o - 116 + 210 - 97 + 93*o. Calculate t(z(d)).\n'

b'-970299*d**2 - 19602*d - 99\n'

b'In base 11, what is 4 - 8660?\n'

b'-8657\n'

b'Let n(l) = -l**2 - 16*l - 30. Calculate n(-12).\n'

b'18\n'

b'Let x = 48 + -38. What is the greatest common factor of x and 10?\n'

b'10\n'

b'Let s = 121 - -6. Let m = s + -124. Let o(k) = -m + 2*k**2 + 5*k - 3*k**2 - 5*k. What is o(0)?\n'

b'-3\n'

b'Convert 0.2826468 nanometers to meters.\n'

b'0.0000000002826468\n'

b'Collect the terms in 8 - 14 + 3*t**2 + 6.\n'

b'3*t**2\n'