question stringlengths 9 165 | answer stringlengths 6 35 |
|---|---|
b'Let g(i) = 5*i + 2*i - 11*i + 35 + 33. Let r(x) = 6*x - 68. Let a(m) = 6*g(m) + 5*r(m). Find the first derivative of a(p) wrt p.\n' | b'6\n' |
b'Suppose 0 = -3*j + 184 - 145. Suppose -4*i - 1 = -j. Solve -5*r = 4*b - 0 + 5, 3*r = -i*b - 3 for r.\n' | b'-1\n' |
b'Expand ((4*r + 5*r - 3*r)*(-11*r - 3*r - 2*r) - 4*r**2 + 6*r**2 + r**2)*(3*r**2 - 6*r**2 + r**2).\n' | b'186*r**4\n' |
b'What is 149.93744 minus -49.98?\n' | b'199.91744\n' |
b'Work out 22.7 * -4.\n' | b'-90.8\n' |
b'Put 4, -0.150286, -3/7, 0.3 in increasing order.\n' | b'-3/7, -0.150286, 0.3, 4\n' |
b'Which is the nearest to 2? (a) 1 (b) -0.0252 (c) 0.1 (d) -5\n' | b'a\n' |
b'Is 3537229 prime?\n' | b'False\n' |
b'19 + (-4 - -47) - 21\n' | b'41\n' |
b'Let g = -15.99 + 15.4. Let h = g + 0.29. Put h, -4, 5, -0.2 in descending order.\n' | b'5, -0.2, h, -4\n' |
b'Let d(z) = -2132*z**2 + 3*z. Let k(l) = -7*l**2 + l. Calculate -d(t) + 3*k(t).\n' | b'2111*t**2\n' |
b'Calculate (-120)/(-15) - (-501)/(-63).\n' | b'1/21\n' |
b'Let q(x) = 7*x - 11. Let o(n) = -4392*n - 1 - 2 + 4394*n. Let j be ((-12)/2)/(7/7). What is j*q(i) + 22*o(i)?\n' | b'2*i\n' |
b'Simplify (((w**(-2/53))**(-8))**(-12/13))**(-3/41) assuming w is positive.\n' | b'w**(576/28249)\n' |
b'Evaluate (9/(-24)*(-1)/(-3)*2)/((-2009)/(-1148)).\n' | b'-1/7\n' |
b'Let a(z) = z - 5. Let w be a(5). Let k(o) = o + 13. Let q be k(-11). Suppose -v + q = -w*v. Sort -2, v, 4.\n' | b'-2, v, 4\n' |
b'Convert 252555 (base 7) to base 2.\n' | b'1011010111111110\n' |
b'Solve -g - 10 = 4*l, -2*l = -5*g + 10737 - 10721 for l.\n' | b'-3\n' |
b'Suppose -138*y = -136*y - 18. Solve 19*f = 28*f - y for f.\n' | b'1\n' |
b'What is 154 minutes after 7:41 PM?\n' | b'10:15 PM\n' |
b'Simplify (sqrt(27)/(-3*sqrt(54)/sqrt(6)))**2.\n' | b'1/3\n' |
b'Suppose f + 5*z + 3 = 0, f + 0*f - 6 = 4*z. Which is the nearest to -0.1? (a) -5 (b) -4 (c) f (d) 0.1\n' | b'd\n' |
b'What is the nearest to 1/3 in -49, 0.189, 0.2, -3/4?\n' | b'0.2\n' |
b'Solve 2*r - 6 = 4*j, 12*r - 81 = 5*j + 52 - 40 for r.\n' | b'9\n' |
b'Let z = -38 + 22. Let d be 1/((-3 + (-42)/(-18))/2). Let h = d - z. Solve -2*w = 4*v + 16 + 2, 3*w = 2*v + h for w.\n' | b'1\n' |
b'Calculate (7/((-224)/4))/(90/72)*118.\n' | b'-59/5\n' |
b'Calculate the remainder when 146 is divided by (1*(-15)/6 - -3)*(108 - 8).\n' | b'46\n' |
b'Which is the second biggest value? (a) 1.71 (b) 0.4 (c) 5 (d) 0.23 (e) 16/7\n' | b'e\n' |
b'Find f such that 5*f**4/4 - 27375*f**3/4 + 1087365*f**2/4 - 1983205*f/4 - 1548975/2 = 0.\n' | b'-1, 3, 38, 5435\n' |
b'Suppose -5*t = 5*j - 700, -268 = -22*j + 20*j + 4*t. Suppose -2*v - i + 139 = 0, i - 3*i + j = 2*v. Calculate the highest common divisor of v and 10.\n' | b'10\n' |
b'Suppose 16 = 4*d, 3*d = 2*x + 5 - 1. Let g(w) = -w**3 - 8*w**2 + w - 20. Let v be g(-9). Calculate the highest common divisor of x and v.\n' | b'4\n' |
b'Let j = 12.53 + -23.718. Round j to one dp.\n' | b'-11.2\n' |
b'Divide -1910 by 618.\n' | b'-955/309\n' |
b'Let y be (116/2 - (-15 - -12))*3. Suppose 3*c + 5*r - y = 6811, 2*c - 4*r = 4670. Is c composite?\n' | b'False\n' |
b'Let p = 142 - 853/6. Suppose -4*o - 4 = 5*w - 52, 0 = 5*w - 2*o - 36. Let j = -10 + w. What is the nearest to j in p, -0.2, 1/7?\n' | b'-0.2\n' |
b'Is 962507551 composite?\n' | b'True\n' |
b'Calculate 34 + -28 - (5 + (2 - 4)).\n' | b'3\n' |
b'What is prob of sequence jkx when three letters picked without replacement from kxkjsj?\n' | b'1/30\n' |
b'What is the second derivative of 17*i**2*y**2 - 24367*i**2*y - 580*i*y**4 wrt y?\n' | b'34*i**2 - 6960*i*y**2\n' |
b'Suppose 0 = 13*t - 12138 - 58179. What are the prime factors of t?\n' | b'3, 601\n' |
b'What are the prime factors of 91201?\n' | b'11, 8291\n' |
b'Suppose -52 = -y + 5*m + 125, -795 = -5*y - 5*m. Calculate the lowest common multiple of y and 6.\n' | b'162\n' |
b'Let p(w) = -4*w**2 + w + 6. Let g(b) = -3 + b**2 - 2 + 4. Suppose 0 = u + 355*t - 353*t + 16, -4*t - 50 = 5*u. Determine u*g(x) - p(x).\n' | b'-2*x**2 - x\n' |
b'Let t(l) = 50*l**4 + 8*l**3 - 2*l**2 - 172. Let p(b) = -96*b**4 - 17*b**3 + 4*b**2 + 345. Let d(o) = 4*p(o) + 9*t(o). Find the third derivative of d(j) wrt j.\n' | b'1584*j + 24\n' |
b'Let v(k) = k**3 + k**2 - 203*k + 3. Give v(-12).\n' | b'855\n' |
b'What is the hundreds digit of 59387477?\n' | b'4\n' |
b'What is the next term in -422, -494, -596, -722, -866, -1022?\n' | b'-1184\n' |
b'Suppose 3*i + 5*k = 159, 6*k - 2*k - 104 = -2*i. Suppose -274 + i = -9*v. List the prime factors of v.\n' | b'2, 3\n' |
b'What is 15 (base 11) in base 5?\n' | b'31\n' |
b'What is 120132123 (base 4) in base 15?\n' | b'1ea86\n' |
b'Let x(a) = -434*a - 2169. Let f be x(-5). Solve n = -2*o - f, -32*n = -31*n + 3*o + 2 for n.\n' | b'1\n' |
b'Suppose 19 = 3*w - 2*q, -2*w - 5*q - 29 = -10. Suppose 0*n + 8 = -n - 2*f, -2*f - 8 = -3*n. Sort w, -3, n in increasing order.\n' | b'-3, n, w\n' |
b'Suppose 0 = -f - 3*i - 15, 7*f - 9*f = -5*i - 25. Sort f, 1/8, -12.\n' | b'-12, f, 1/8\n' |
b'What is -1.85047407 rounded to 3 dps?\n' | b'-1.85\n' |
b'Calculate the highest common divisor of 124 and 6076.\n' | b'124\n' |
b'Suppose 4*k - 16 = -6*b + 2*b, 2*k = -3*b + 9. Suppose 5*t + b = -d, 4*d - t - 14 = 3. Let c be (1*6)/((-6)/(-15)). Solve -y - c = -d*y for y.\n' | b'5\n' |
b'Rearrange (-2*t**2 + t**2 + 3*t**2)*(-6*t + t + t) + 4*t**3 - 3*t**3 + 0*t**3 to c + d*t + g*t**2 + i*t**3 and give i.\n' | b'-7\n' |
b'Expand (2 + 109*q + 8 - 108*q)*(-11*q**3 - 4*q**3 + 3*q**3).\n' | b'-12*q**4 - 120*q**3\n' |
b'Put 4, 5, 13, -340, -31 in ascending order.\n' | b'-340, -31, 4, 5, 13\n' |
b'Let a(d) = -d**2 + 13*d + 24. Calculate a(15).\n' | b'-6\n' |
b'Let w = 2981012 + -238496347/80. Let k be (-1)/(-4) - (-7786)/(-40). Let g = w - k. Calculate the common denominator of -101/76 and g.\n' | b'304\n' |
b'In base 2, what is 11101111111 - 1100100010010?\n' | b'-1000110010011\n' |
b'In base 7, what is 60 + -2164263?\n' | b'-2164203\n' |
b'Find the common denominator of 43/56410 and -13/5.\n' | b'56410\n' |
b'What are the prime factors of 31796128?\n' | b'2, 7, 13, 61, 179\n' |
b'Round 2.3443825 to the nearest integer.\n' | b'2\n' |
b'Solve -v - 1 = 2*k + 11, -2*k - 3*v - 20 = 0 for k.\n' | b'-4\n' |
b'Simplify (a/(a*a/(a*a*a**(-1/3)*a*a))*a)**(-1/12)*(a**(-14)*a)/a**(-1/14) assuming a is positive.\n' | b'a**(-3335/252)\n' |
b'Let q be (-2)/5 + 42/5. Let t = 11472 - 11068. Suppose -q*b + 4*b = -t. What is the hundreds digit of b?\n' | b'1\n' |
b'What is 1 + (1 - 5 - -15) + 8?\n' | b'20\n' |
b'Let n(v) = -v**2 + 11*v - 10. Let g be n(10). Let q be g - (1/3 + (-296)/6). Let i = q + 47. What are the prime factors of i?\n' | b'2, 3\n' |
b'Let w(f) = -2*f**3 + 2 - 7*f**2 - f**2 + f**3 - 2*f**2. Let u(r) = -r**3 - 13*r**2 + 4*r + 42. Let b be u(-13). Calculate w(b).\n' | b'2\n' |
b'Sum -819 and -7.54.\n' | b'-826.54\n' |
b'Calculate the remainder when 52834 is divided by 20.\n' | b'14\n' |
b'Round -0.0000285381623 to 7 decimal places.\n' | b'-0.0000285\n' |
b'What is the third root of 42882025 to the nearest integer?\n' | b'350\n' |
b'What is the tens digit of 1152?\n' | b'5\n' |
b'Differentiate -10990*c**2*j**2 + c**2 - 17*c*j**2 + 37*j**2 - 4945*j wrt c.\n' | b'-21980*c*j**2 + 2*c - 17*j**2\n' |
b'Express -122 - u - 105 + 28 + 10 + u**2 in the form q + d*u + v*u**2 and give v.\n' | b'1\n' |
b'Round -0.0065180385 to 3 dps.\n' | b'-0.007\n' |
b'Expand (2 - 5 + 1)*(-2*h - 16 + 42 - 13)*(1 - 2*h - h - 4).\n' | b'-12*h**2 + 66*h + 78\n' |
b'Calculate the highest common factor of 1647 and 933666.\n' | b'183\n' |
b'Factor 3*k**3/5 - 3453*k**2/5 + 991872*k/5 + 995328/5.\n' | b'3*(k - 576)**2*(k + 1)/5\n' |
b'Let j = -4 + 2. Is 4*((-142)/(-8) - j) a prime number?\n' | b'True\n' |
b'Product of -0.02 and 66.992.\n' | b'-1.33984\n' |
b'Simplify (y**0/(y/(y/((y/y**(2/11))/y*y)))*y/(y/((y**(-2/7)*y)/y))*y**(-2/5)/y)/(y**(3/5)/y**(2/5)*y**(-1/5)/y**(-4)) assuming y is positive.\n' | b'y**(-2504/385)\n' |
b'Let b be (-2)/3 - 68/6. Suppose 0 = -c + 3*o - 2, -c + 5*o - 12 = -2. Let y be (b/10)/((-4)/c). Is 0 greater than or equal to y?\n' | b'False\n' |
b'What is 2068.0456 rounded to the nearest 10?\n' | b'2070\n' |
b'Express 2*v**3 + 17*v - 3*v - 8*v - 5*v**3 - 3*v**2 + 3*v**2 + (v - 2 + 2)*(-3 + 3 + v**2) in the form y*v**2 + s*v**3 + k*v + l and give s.\n' | b'-2\n' |
b'Which is the fifth biggest value? (a) 0.1 (b) -711 (c) 0.4 (d) -2/77 (e) -2\n' | b'b\n' |
b'How many millimeters are there in 3/50 of a kilometer?\n' | b'60000\n' |
b'Let v = 0.0722 + -68.4722. Let r = v + 100.5. Let t = -32 + r. Which is the nearest to t? (a) -2 (b) 0.2 (c) -5\n' | b'b\n' |
b'Calculate the common denominator of 48/91 and -6/5243.\n' | b'68159\n' |
b"What is the l'th term of -39846, -159607, -359232, -638727, -998098?\n" | b'-l**3 - 39926*l**2 + 24*l + 57\n' |
b'Expand 0*j**2 + 2*j**3 + 0*j**2 + (3*j**2 + 0*j**2 - j**2)*(0 + 2*j + 0) + 0*j**3 - 2*j**3 + 5*j**3 + 660*j + 41*j**3 - 660*j.\n' | b'50*j**3\n' |
b'Let d(m) = 14*m**3 - 4*m**2 - 3*m - 8. Let l be d(4). Calculate the common denominator of -83/14 and ((-268)/10)/(l/(-145)).\n' | b'14\n' |
b'Convert 9914.467g to milligrams.\n' | b'9914467\n' |
b'Let r be (6/10)/((-8)/(-1160)). Suppose 4*p - p = -r. Let a = p + 64. Solve -2*y + 2*x = 5*x + 19, a = -4*y - 5*x for y.\n' | b'-5\n' |
b'Let m(i) = i**2 + 8*i + 3. What is m(-2)?\n' | b'-9\n' |
b'Does 12 divide 793488?\n' | b'True\n' |
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