question stringlengths 9 165 | answer stringlengths 6 35 |
|---|---|
b'What is the hundreds digit of 22582?\n' | b'5\n' |
b'Suppose 3*y + 2*p = 6*p - 5, -3*y = -p + 8. Let w(d) = d**3 + 5*d**2 + 2*d - 3. Give w(y).\n' | b'9\n' |
b'Which is the closest to 2? (a) 95488 (b) -4 (c) 4\n' | b'c\n' |
b'What is prob of picking 2 e and 1 d when three letters picked without replacement from keeeedeeeeee?\n' | b'9/44\n' |
b'Sort -5, 5, 0.3, -180/37, -4.\n' | b'-5, -180/37, -4, 0.3, 5\n' |
b'Let v(b) = -b**2 + 7*b + 4. Let t be v(7). Suppose t*j + n = j + 1, -n + 1 = -3*j. Solve -2*h + j = 8 for h.\n' | b'-4\n' |
b'What is the next term in -1268, -5078, -11428, -20318, -31748, -45718, -62228?\n' | b'-81278\n' |
b'What is -1 less than 39801607?\n' | b'39801608\n' |
b'What is the ten millions digit of 92738149?\n' | b'9\n' |
b'Let f(b) = 0*b + 0*b**2 - 5*b - 1 + 4 + b**3 - 5*b**2. Let i be f(6). Let o = -3 + i. Is 3 a factor of o?\n' | b'True\n' |
b'Which is the third biggest value? (a) -3/2 (b) 0.7 (c) 435834\n' | b'a\n' |
b'Let v = 244 + -200. Let u = 43.6 - v. Let f(r) = -r**3 + 4*r**2 + 2*r - 4. Let i be f(3). Which is the smallest value? (a) i (b) -1 (c) u\n' | b'b\n' |
b'What is 50.37783 rounded to one dp?\n' | b'50.4\n' |
b'Let u(w) = -2097*w**4 - 1155*w + 30. Let o(p) = -4193*p**4 - 2311*p + 66. Let b(t) = 5*o(t) - 11*u(t). What is the second derivative of b(f) wrt f?\n' | b'25224*f**2\n' |
b'Let k(u) = 14*u - 1. Let a(o) = o. What is 5*a(r) - k(r)?\n' | b'-9*r + 1\n' |
b'Let u = 1.4 + 0.6. Let n = u - 3. Which is the closest to 0? (a) -2 (b) n (c) 3\n' | b'b\n' |
b'What is 7 + -3 + -1 + 1 + 0?\n' | b'4\n' |
b'Collect the terms in 3*b - 4*b - 3*b.\n' | b'-4*b\n' |
b'Suppose 0 = c - 3*x - 638, 21*c + 4*x - 1296 = 19*c. What is the highest common divisor of 84 and c?\n' | b'28\n' |
b'What is 707 minutes after 12:16 PM?\n' | b'12:03 AM\n' |
b'Let h = -30 - -30.0068. Let c = h - -0.067. Round c to two dps.\n' | b'0.07\n' |
b'Which is the biggest value? (a) -0.2 (b) -4 (c) -0.5 (d) -10341\n' | b'a\n' |
b'Let c(g) be the second derivative of 109*g**5/20 + g**4/6 + g**3/6 - 14*g. Let u be c(-1). Let a = u + 193. Is a a multiple of 17?\n' | b'True\n' |
b'Let f(i) = 4*i**2 - 707*i - 15982. What is f(197)?\n' | b'-25\n' |
b'Let k(a) = a**3 + 16*a**2 + 16*a - 5. Let u be k(-15). Let b = u + 28. Suppose 0 = -2*h + b + 2. Solve 2*y = -4*n + 16, 3*y = -2*n + h + 3 for y.\n' | b'0\n' |
b'Let u be 19 - (4 - 2)/(-2). Suppose 5*g - u = g. Solve g*m + 3 = 8 for m.\n' | b'1\n' |
b'Simplify 4 + ((0 + sqrt(243) + 0)*-3 - (-5 + sqrt(243) + sqrt(243) + (sqrt(243) - (sqrt(243) + (0 + sqrt(243))*5 + sqrt(243)))**2))*-6.\n' | b'270*sqrt(3) + 52462\n' |
b'22489630 divided by 31855\n' | b'706\n' |
b'Simplify -5*2*(2 + -4 + sqrt(80)*-2 + -3)**2.\n' | b'-3450 - 800*sqrt(5)\n' |
b'Evaluate ((-6)/10*15/(-42))/((-492)/(-287)).\n' | b'1/8\n' |
b'Let -3*j**3 - 10460304*j**2/5 - 1823630570811*j/5 + 729453901974/5 = 0. What is j?\n' | b'-348677, 2/5\n' |
b'What is the remainder when 1436928 is divided by 179616?\n' | b'0\n' |
b'Sort 411717, -1/4, -34 in descending order.\n' | b'411717, -1/4, -34\n' |
b'Let f(d) = 3*d - 1. Let h be (-28)/12*(0/(-4) - -3). Let t(m) = -m + 5. Let s(q) = -q - 1 + 4 + 1. Let v(o) = -5*s(o) + 4*t(o). What is h*v(u) + 3*f(u)?\n' | b'2*u - 3\n' |
b'What is next in 2118, 2161, 2172, 2103, 1906, 1533, 936, 67?\n' | b'-1122\n' |
b'Factor c**2/6 - 10589*c/3 - 233321/2.\n' | b'(c - 21211)*(c + 33)/6\n' |
b'Let b(w) be the first derivative of 1/2*w**2 + 0*w + 173 + 2/15*w**3. Factor b(r).\n' | b'r*(2*r + 5)/5\n' |
b'Solve w + 95 = 26*w + 345 for w.\n' | b'-10\n' |
b'Are -76/786821 and -1 nonequal?\n' | b'True\n' |
b'Let l be -4*(2 + -1) + -1. Let s = l - -5. Suppose s = 5*j - 7*j + 116. Is j a multiple of 6?\n' | b'False\n' |
b'Find l such that -4*l**2 - 516396*l + 516400 = 0.\n' | b'-129100, 1\n' |
b'Three letters picked without replacement from iiiaiiaii. Give prob of sequence aii.\n' | b'1/6\n' |
b'Suppose 110*w - 268 = 282. Solve 0 = 2*v + 5*a + 10 + 5, w*a = v - 30 for v.\n' | b'5\n' |
b'Let m = 1.4806 - -0.0364. Let z = -1.5 + m. What is z rounded to 2 decimal places?\n' | b'0.02\n' |
b'Let t(x) be the second derivative of x**8/1680 - x**7/315 + x**6/180 + 61*x**4/12 + 49*x. Let p(n) be the third derivative of t(n). Suppose p(m) = 0. What is m?\n' | b'0, 1\n' |
b'Let v(w) = -23 - 10 + 83*w + 2 - 84*w. What is v(0)?\n' | b'-31\n' |
b'Find the third derivative of 2*h**3*t**3 + 66*h**3 - 2*h**2*t + 2*h*t**3 - 919*h*t**2 + 2*h*t + 36281*t**3 - t**2 wrt t.\n' | b'12*h**3 + 12*h + 217686\n' |
b'Solve -v + 4*t = 20, -840*v + 839*v + 2*t - 18 = 0 for v.\n' | b'-16\n' |
b'Let u(p) = p**2 - p - 5. Let k be 7*(4 + (0 - 3)). Let b be u(k). Let v = b - 17. Does 18 divide v?\n' | b'False\n' |
b'What is the hundreds digit of 406171785?\n' | b'7\n' |
b'In base 11, what is -2 - -160aa8?\n' | b'160aa6\n' |
b'Let m = -4120 - -4394. Solve m = 5*w + 289 for w.\n' | b'-3\n' |
b'Suppose -150 = -3*h + 3*m, -h - 3*m = -11 - 19. Suppose -h = -u - w, -5*u - w + 139 = -90. Let g = 76 - u. Is 15 a factor of g?\n' | b'True\n' |
b'Calculate 326 divided by 5.\n' | b'326/5\n' |
b'Let w(f) = f - 1. Let b(z) = 1503*z - 38. Let y(o) = b(o) - 5*w(o). Let m be y(17). Suppose -m = 2*r - 67433. Round r to the nearest 10000.\n' | b'20000\n' |
b'What is 12754623 to the power of 1/2, to the nearest integer?\n' | b'3571\n' |
b'Let l = 1506 + 4782. Is l a multiple of 24?\n' | b'True\n' |
b'Suppose 0 = -f - f. Solve j - 6*j + 25 = f for j.\n' | b'5\n' |
b'Which is the third smallest value? (a) 0.7 (b) 72/43 (c) 101\n' | b'c\n' |
b'Find the first derivative of -n**2 - 1981646*n + 15759616 wrt n.\n' | b'-2*n - 1981646\n' |
b'In base 5, what is 20011 + -414?\n' | b'14042\n' |
b'Suppose 3*k - 4*y - 17 = 11, 4*k - 5*y - 36 = 0. Let v be 84/21*17*1. Suppose v = 2*u - k*x, -3*u - 5*x + 95 = -u. What is the tens digit of u?\n' | b'4\n' |
b'190755*15\n' | b'2861325\n' |
b'Put -3, -4, 1, 86, 4, 148, -1 in decreasing order.\n' | b'148, 86, 4, 1, -1, -3, -4\n' |
b'Let f(s) = -3*s**2 - 3*s - 33. Let g = -46 - -58. Let b(a) = a + a**2 + 0*a + 0*a**2 + 4 + g. Let z(k) = -13*b(k) - 6*f(k). Suppose z(j) = 0. What is j?\n' | b'-2, 1\n' |
b'Calculate -1*-2511421.\n' | b'2511421\n' |
b'Let f(m) = -5016*m + 20 + 10 + 16703*m + 51316*m. Let p be -8 - (2 + (-2 - -2)). Let w be f(p). What is w rounded to the nearest one hundred thousand?\n' | b'-600000\n' |
b'What is thirteen halves of a microgram in nanograms?\n' | b'6500\n' |
b'What is (-19)/((-209)/(-2))*22/(-12)?\n' | b'1/3\n' |
b'Four letters picked without replacement from {h: 3, i: 1}. Give prob of sequence hihh.\n' | b'1/4\n' |
b'Let q(p) = 19*p + 19. Let m be q(9). Let i be (-1 + (-2)/4)/((-114)/5776). Calculate the highest common divisor of m and i.\n' | b'38\n' |
b'What is the biggest value in -3, 1.7, -43/60, 3?\n' | b'3\n' |
b'Expand (2*l - l**2 - 40 + 40)*(791 + 160*l**2 - 791).\n' | b'-160*l**4 + 320*l**3\n' |
b'What is the least common multiple of 123 and 1401?\n' | b'57441\n' |
b'List the prime factors of 436274894.\n' | b'2, 11, 19830677\n' |
b'Let f(d) be the first derivative of 0*d + 22 + 2/39*d**3 + 1/26*d**4 - 2/13*d**2. Let f(o) = 0. What is o?\n' | b'-2, 0, 1\n' |
b'Let u(t) = 2*t**2. Let m(r) = -11*r**2 - 3*r. Let n(o) = -o. Let f(j) = m(j) - 3*n(j). Give u(f(h)).\n' | b'242*h**4\n' |
b'List the prime factors of 77125932.\n' | b'2, 3, 13, 18311\n' |
b'What is the highest common divisor of 161028 and 3479?\n' | b'497\n' |
b'Suppose -11*j - 53 = -12*j. Is j a prime number?\n' | b'True\n' |
b'Let u(o) = -5*o - 3. Let t(b) be the first derivative of -b**3/3 + 1. Give u(t(j)).\n' | b'5*j**2 - 3\n' |
b'Suppose 69779 = 44*v - 588857. What is the thousands digit of v?\n' | b'4\n' |
b'What is the smallest common multiple of 572044 and 128?\n' | b'18305408\n' |
b'Let l(b) be the first derivative of b**3/3 - 3*b**2/2 - 14*b + 9. Does 8 divide l(-5)?\n' | b'False\n' |
b'Which is bigger: 1 or -3024/36847?\n' | b'1\n' |
b'Let l(u) = -9*u - 1. Let c = 2803 + -832. Let r(j) = -j**2 + c - 1971. Determine r(l(z)).\n' | b'-81*z**2 - 18*z - 1\n' |
b'Which is the nearest to 41522? (a) 1/2 (b) -5/6 (c) 12 (d) 0.2 (e) -0.3\n' | b'c\n' |
b'Suppose -5*d + 2*s = 15, -2*s - 3 = d - 7*s. Let w = 31 + -19. Let h = 7 - w. Put d, h, 0.4 in ascending order.\n' | b'h, d, 0.4\n' |
b'What is the common denominator of 31/48 and -7/8?\n' | b'48\n' |
b'What is -204984.943 rounded to the nearest one hundred?\n' | b'-205000\n' |
b'Let g(i) = -1856*i**3 + 12*i**2 + 152*i - 5. Let d(n) = 927*n**3 - 5*n**2 - 78*n + 2. Let q(a) = 5*d(a) + 2*g(a). What is the third derivative of q(w) wrt w?\n' | b'5538\n' |
b'What is -27199.731 rounded to the nearest ten thousand?\n' | b'-30000\n' |
b'Let r(i) = -276*i - 48. Let p be 44/66*45/(-6). Let m(b) = -29*b - 5. What is p*r(x) + 48*m(x)?\n' | b'-12*x\n' |
b'Let a = 4.7 - 5. Let q = 275 - 149. Let o = 126.5 - q. What is the nearest to 1 in a, o, 0.03?\n' | b'o\n' |
b'What is the smallest value in 1, 2/41, -0.1, 5, 8?\n' | b'-0.1\n' |
b'What is -1469 divided by -1527?\n' | b'1469/1527\n' |
b'Simplify (2*(sqrt(76)*-1 + sqrt(76))*2*-4)/((-2*sqrt(112))/((sqrt(28)/sqrt(2) + sqrt(14))/sqrt(2))).\n' | b'0\n' |
b'Suppose 5*s = -5*m, -3*s - s - 36 = -5*m. Suppose 5*w - 18 = 2*x, 2 + 6 = w + 4*x. What is the highest common factor of w and m?\n' | b'4\n' |
b'Collect the terms in -4*m**3 + 6*m**3 - 3*m**3 - 5*m**3 + 2*m - 5*m**3.\n' | b'-11*m**3 + 2*m\n' |
b'Solve -132*b + 1876 = 70*b + 66*b for b.\n' | b'7\n' |
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