instruction_seed stringlengths 5 2.9k | response_seed stringlengths 3 9.55k | input stringclasses 1
value | _source stringclasses 1
value |
|---|---|---|---|
What is the remainder when (-35 - -316)*(0 + 1) + 1 is divided by 156?\n | 126\n | ibivibiv/math_instruct | |
Convert -1002121122 (base 3) to base 2.\n | -101010001010110\n | ibivibiv/math_instruct | |
Let b(o) = -4*o + 69. Let f be b(16). Let t be (f/(-10))/(4/(-24)). Solve 0 = -t*l - 4*s + 1, s = -l - 3 + 2 for l.\n | -5\n | ibivibiv/math_instruct | |
Collect the terms in 382858*i**2 + 81*i**3 - 765716*i**2 + 382858*i**2.\n | 81*i**3\n | ibivibiv/math_instruct | |
1748+1.072\n | 1749.072\n | ibivibiv/math_instruct | |
Suppose 81*o + 550*o = -73*o + 1051776. What is the greatest common factor of 36 and o?\n | 18\n | ibivibiv/math_instruct | |
Let r(o) = 3*o - 15. Let d be r(4). Let a = d - -26. Suppose a = 5*w - 27. What is the least common multiple of w and 60?\n | 60\n | ibivibiv/math_instruct | |
Let r(n) = -n**2 - 20*n + 44. Suppose 2*h + 0 = -8. Let x(s) = s**2 - s + 1. Let z(p) = h*x(p) - r(p). Suppose z(b) = 0. Calculate b.\n | 4\n | ibivibiv/math_instruct | |
Let f(l) = -l**3 - 5*l**2 - 6. Suppose -3*w + 7 = -2*h, 5*w + 23 = -4*h + 2*w. Calculate f(h).\n | -6\n | ibivibiv/math_instruct | |
What comes next: 716588, 1433136, 2149684, 2866232, 3582780?\n | 4299328\n | ibivibiv/math_instruct | |
Rearrange (0 + 0 + 2*t)*(t**3 - 1 + 1) + 126*t + 19*t**4 - 126*t to k*t**3 + z*t**2 + u*t + f + s*t**4 and give s.\n | 21\n | ibivibiv/math_instruct | |
What is 32 - (-16 - -31) - (11 + -1) - (-45 + 8)?\n | 44\n | ibivibiv/math_instruct | |
Find the first derivative of 39242520*c - 93696114.\n | 39242520\n | ibivibiv/math_instruct | |
Solve 8*t - 2 - 11 = -5*q + 6*t, 6*t + 4 = 2*t for q.\n | 3\n | ibivibiv/math_instruct | |
What is the greatest common factor of 50 and 80?\n | 10\n | ibivibiv/math_instruct | |
What is 0.000127141516 rounded to 5 dps?\n | 0.00013\n | ibivibiv/math_instruct | |
84466 (base 10) to base 9\n | 137771\n | ibivibiv/math_instruct | |
What is (-9*1/3)/((-2)/2)?\n | 3\n | ibivibiv/math_instruct | |
Let s = -1760.304 + 1776. Let w = s + 0.104. Let b = w + -22. Round b to zero decimal places.\n | -6\n | ibivibiv/math_instruct | |
Dick and Jane each saved $1000 in 1989. In 1990, Dick saved 15 percent more than in 1989, and together he and Jane saved a certain amount. Jane saved approximately 15 percent less in 1990 than in 1989. How much did Dick and Jane save together in 1990? | Let's calculate how much Dick saved in 1990 first. He saved 15 percent more than in 1989, so:
Dick's savings in 1990 = $1000 + (15/100 * $1000)
Dick's savings in 1990 = $1000 + $150
Dick's savings in 1990 = $1150
Now let's calculate how much Jane saved in 1990. She saved approximately 15 percent less than in 1989, so... | ibivibiv/math_instruct | |
Put -18, -1, -4, -2 in decreasing order.\n | -1, -2, -4, -18\n | ibivibiv/math_instruct | |
Let a(f) = 0*f + 11*f - 20*f + 5*f. Let b(l) = 12*l. Let i = 20 + -3. Let q(w) = i*a(w) + 6*b(w). Let m(p) = p. What is m(q(z))?\n | 4*z\n | ibivibiv/math_instruct | |
Let l = 0.21 + -0.41. What is the smallest value in l, 2/11, 3?\n | l\n | ibivibiv/math_instruct | |
Let x = -272 + 276. Let p = 31 + -10. List the prime factors of x/6 - (-238)/p.\n | 2, 3\n | ibivibiv/math_instruct | |
Let x(l) = 3*l. Let f = -25 - -20. Let m(k) = -6*k + 1. What is f*x(q) - 2*m(q)?\n | -3*q - 2\n | ibivibiv/math_instruct | |
((-2990)/2691)/((-2)/(-18))\n | -10\n | ibivibiv/math_instruct | |
Let o(q) = q**2 - 8*q + 9. Let s be o(7). Find the second derivative of 2 + 1 - 3 - 3*p - 3*p**s wrt p.\n | -6\n | ibivibiv/math_instruct | |
Let u = -0.46 - -0.06. Let g = 4 - 3.95. Let j = g + 1.95. What is the third smallest value in -1, u, j?\n | j\n | ibivibiv/math_instruct | |
Simplify ((n**(1/4)/n)/(n*(n*n**(-2))/n)*(n/n**5)/((n/n**(-9/4))/n))**(-46) assuming n is positive.\n | n**276\n | ibivibiv/math_instruct | |
What is the third biggest value in -0.1, 3, -1143?\n | -1143\n | ibivibiv/math_instruct | |
Let d(c) = -7*c**2 - 8*c. Let w be d(-4). Let j be (-484)/(-10) - (-32)/w. Calculate the greatest common divisor of 36 and j.\n | 12\n | ibivibiv/math_instruct | |
Multiply 14384 and 49.\n | 704816\n | ibivibiv/math_instruct | |
Let g be 0 + 1 - (-2)/(-6). Let u = -2329/7 + 333. Sort 2, u, g in decreasing order.\n | 2, g, u\n | ibivibiv/math_instruct | |
Convert a04 (base 14) to base 13.\n | b81\n | ibivibiv/math_instruct | |
Let m = -306803 - -539088. Is m a composite number?\n | True\n | ibivibiv/math_instruct | |
Let w(v) be the second derivative of -v**4/3 - 7*v**3/6 - 5*v**2/2 + 2*v + 13. Let l(m) = -9*m**2 - 15*m - 11. Give -6*l(y) + 13*w(y).\n | 2*y**2 - y + 1\n | ibivibiv/math_instruct | |
Four letters picked without replacement from ssttssttvvsssp. What is prob of sequence psvv?\n | 1/1716\n | ibivibiv/math_instruct | |
Simplify 1 + (sqrt(84)*1*-5 + 6*(sqrt(84) - sqrt(84)*-2) + sqrt(84))/(2*sqrt(847)*4).\n | 7*sqrt(3)/22 + 1\n | ibivibiv/math_instruct | |
Let j = 8 + 0. Let m(l) = -10 + 16*l - 18*l - 8. What is the lowest common multiple of m(-14) and j?\n | 40\n | ibivibiv/math_instruct | |
What comes next: 16, 41, 82, 139, 212, 301, 406?\n | 527\n | ibivibiv/math_instruct | |
Find the common denominator of -61/318 and -101/14.\n | 2226\n | ibivibiv/math_instruct | |
-0.055798*0\n | 0\n | ibivibiv/math_instruct | |
Convert 0.6059017 kilograms to grams.\n | 605.9017\n | ibivibiv/math_instruct | |
Suppose 2*q + 16 = 5*k + 5, 3*q + 9 = 5*k. Suppose -5*j + 1 = -k*f, 3*j - 4 = 3*f + j. Let u = -2 - f. What is the smallest value in u, -5, 3/4?\n | -5\n | ibivibiv/math_instruct | |
Expand (43*k - 9*k**2 - 43*k)*(k**2 + k - k) - 2*k**4 - 2*k**4 + 3*k**4.\n | -10*k**4\n | ibivibiv/math_instruct | |
What is the hundreds digit of 1550?\n | 5\n | ibivibiv/math_instruct | |
What is the hundreds digit of 25862?\n | 8\n | ibivibiv/math_instruct | |
Is 69596869 prime?\n | True\n | ibivibiv/math_instruct | |
Let d(r) = 2*r - 6. Suppose -44 = 5*b - 59. Suppose 0 = -5*l + y - 279, l - 7*y + 52 = -b*y. Let j be (-18)/81 + (l/(-9) - 1). Calculate d(j).\n | 4\n | ibivibiv/math_instruct | |
Let l(f) = 2*f**2 - 78*f + 74. Let z be l(38). Let m(v) = -13*v - 15. Let a(o) = 3*o + 4. Give z*m(g) - 9*a(g).\n | -g - 6\n | ibivibiv/math_instruct | |
Suppose 1 = -u - 5*i, -43 = -2*u - 0*u - i. What is the first derivative of -26 - 49 + u - 18 + 39*t wrt t?\n | 39\n | ibivibiv/math_instruct | |
Which is the closest to 1? (a) -5 (b) -4/9 (c) -222 (d) -2/21 (e) 1.3\n | e\n | ibivibiv/math_instruct | |
Is (-9)/(-36) - 190/(-8) a multiple of 14?\n | False\n | ibivibiv/math_instruct | |
Sort 469, -36, 4, -1 in ascending order.\n | -36, -1, 4, 469\n | ibivibiv/math_instruct | |
What is 481 minutes before 7:31 PM?\n | 11:30 AM\n | ibivibiv/math_instruct | |
What is the greatest common factor of 183 and 207?\n | 3\n | ibivibiv/math_instruct | |
Calculate the remainder when 4444 is divided by 4.\n | 0\n | ibivibiv/math_instruct | |
Let j = -10 - -40. Let l be (-10)/25 + 44/10. Suppose l*u - 66 = j. What is the greatest common factor of 12 and u?\n | 12\n | ibivibiv/math_instruct | |
What is 4 - (-5 + (1 - (1 + -4)))?\n | 5\n | ibivibiv/math_instruct | |
Solve 51*u = 50*u + 8*o - 12*o - 38, -4 + 65 = -2*u - 5*o for u.\n | -18\n | ibivibiv/math_instruct | |
Suppose 2*r + 58 = 348. Let h = 2768 + -2515. Let c = h - r. Is c a multiple of 36?\n | True\n | ibivibiv/math_instruct | |
Collect the terms in -5963*k - 5974*k - 14 - 5978*k + 17916*k + 14.\n | k\n | ibivibiv/math_instruct | |
Calculate 1184 divided by 6.\n | 592/3\n | ibivibiv/math_instruct | |
Let l(n) = 12*n**2 + 1. Let m be l(1). What is the second derivative of 11*d**4 - 4*d - m*d**4 + 3*d wrt d?\n | -24*d**2\n | ibivibiv/math_instruct | |
Let b = -270 + 270.444. Let t = b - 0.444. Let a be (3/4)/((-2)/8). What is the nearest to 2 in a, 5, t?\n | t\n | ibivibiv/math_instruct | |
Convert 0 (base 10) to base 12.\n | 0\n | ibivibiv/math_instruct | |
What is the nearest to -0.2 in 4, 0.846, 5, 211?\n | 0.846\n | ibivibiv/math_instruct | |
Is 1554337 a prime number?\n | False\n | ibivibiv/math_instruct | |
Let c = 39 + -36. Suppose -c*z = 2*z - 5. Solve -2*o = 2, x - 5*o - z = 5*x for x.\n | 1\n | ibivibiv/math_instruct | |
What is the second biggest value in -0.4, -48, -1?\n | -1\n | ibivibiv/math_instruct | |
Let b(c) be the first derivative of c**2/2 + 40*c + 2541. Let u(n) = -2*n**2 - 2*n. What is u(b(g))?\n | -2*g**2 - 162*g - 3280\n | ibivibiv/math_instruct | |
Let t be 2*1 + 36/(-21). Which is the smallest value? (a) -0.4 (b) -1 (c) t\n | b\n | ibivibiv/math_instruct | |
Calculate the least common multiple of 2020284 and 2020284.\n | 2020284\n | ibivibiv/math_instruct | |
Is (42/(-28))/((-239)/238 + 1) a multiple of 21?\n | True\n | ibivibiv/math_instruct | |
Let w = -0.138655 - -12.019105. Let l = w - 11.9. Round l to 4 decimal places.\n | -0.0196\n | ibivibiv/math_instruct | |
What is the result of the following expression?
53.552 % -97.917 | -44.3650 | ibivibiv/math_instruct | |
Suppose 3*u = -b + 11, 0 = 3*b - 3*u + 17 - 74. What is the remainder when b is divided by (3/4)/((-5)/(-60))?\n | 8\n | ibivibiv/math_instruct | |
What is 203.166 - -527.271?\n | 730.437\n | ibivibiv/math_instruct | |
Suppose 3*i + 1 = -4*v - 9, -5*i = 4*v + 6. Let x be (4/(-10))/(2/10). Let r be ((-14 + 8)/(3/x))/i. Solve -5*b - 3*y = 2*y, -r*b + 12 = -y for b.\n | 4\n | ibivibiv/math_instruct | |
Find c such that 25*c**3 + 95785*c**2 + 420895*c - 287025 = 0.\n | -3827, -5, 3/5\n | ibivibiv/math_instruct | |
What is the tens digit of 2299?\n | 9\n | ibivibiv/math_instruct | |
2*(-7)/(-14)*1\n | 1\n | ibivibiv/math_instruct | |
Calculate prob of picking 1 w and 1 g when two letters picked without replacement from mgngwgnngn.\n | 4/45\n | ibivibiv/math_instruct | |
Let y = -66 - -2. Let k be (13 - 13)/((-1)/(-1)). Let p = k - y. Is 8 a factor of p?\n | True\n | ibivibiv/math_instruct | |
Calculate prob of sequence fgjs when four letters picked without replacement from {s: 1, g: 1, j: 1, f: 2}.\n | 1/60\n | ibivibiv/math_instruct | |
Suppose -4*b = -2*b + 10, 0 = -2*t + 5*b + 29. Let l(g) = 2*g**2 - 13*g + 2. Let c(k) = 2*k**2 - 13*k + 3. Calculate t*c(f) - 3*l(f).\n | -2*f**2 + 13*f\n | ibivibiv/math_instruct | |
What is the smallest common multiple of 2812 and 8?\n | 5624\n | ibivibiv/math_instruct | |
What is the value of 0/(((-126)/(-70))/(9/(-30)))?\n | 0\n | ibivibiv/math_instruct | |
Let c be 9/(36/(-8)) - -2*8. Calculate the highest common factor of 63 and c.\n | 7\n | ibivibiv/math_instruct | |
What is the thousands digit of 30671097?\n | 1\n | ibivibiv/math_instruct | |
Express -200*y**2 + 68316*y - 68316*y + (4*y - 4*y + 2*y)*(-y - 4*y + 4*y) + 2*y**2 + y**2 - 7*y**2 as u*y + n*y**2 + w and give n.\n | -206\n | ibivibiv/math_instruct | |
In base 6, what is -1 + 22544?\n | 22543\n | ibivibiv/math_instruct | |
Work out 6215674 + 375.\n | 6216049\n | ibivibiv/math_instruct | |
Work out -11923 * 14.94.\n | -178129.62\n | ibivibiv/math_instruct | |
Let n(c) = c**2 + 4*c + 3. Let l be n(-3). Suppose -7*q + p = -4*q - 13, l = -5*q - 3*p + 17. Calculate the highest common divisor of q and 44.\n | 4\n | ibivibiv/math_instruct | |
What is 82433.95 tonnes in milligrams?\n | 82433950000000\n | ibivibiv/math_instruct | |
Collect the terms in -1444 + 4*i + i**2 - 4*i + 1444.\n | i**2\n | ibivibiv/math_instruct | |
List the prime factors of 6333.\n | 3, 2111\n | ibivibiv/math_instruct | |
Let f be (-12)/(-18)*15/2. Suppose 4*c + 3*g - 23 = 0, 5*c + f*g - g = 30. What is the second derivative of -3*l**c + 2*l**2 - 6*l + 9*l**2 wrt l?\n | 16\n | ibivibiv/math_instruct | |
Let u(s) = -2*s**2 - 257*s - 1353. What is u(-123)?\n | 0\n | ibivibiv/math_instruct |
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