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b'Is 361 at least 351?\n'
b'True\n'
b'Calculate -2 - 49 - -5 - (4 + (-14 - -3)) - 0.\n'
b'-39\n'
b'Suppose 187881 + 22967 = -2*h + 4*y, -5*y = -4*h - 421720. What is h rounded to the nearest 10000?\n'
b'-110000\n'
b'Solve -1384*l - 71799 = 457*l for l.\n'
b'-39\n'
b'Is 611711 bigger than 5505410/9?\n'
b'False\n'
b'What is 0.02441682 rounded to three decimal places?\n'
b'0.024\n'
b'What is the first derivative of 745*d**2 - 162 - 745*d**2 + 171*d**3 - d wrt d?\n'
b'513*d**2 - 1\n'
b'List the prime factors of 475.\n'
b'5, 19\n'
b'Let h(c) be the third derivative of -c**4/2 + 12*c**2. Let r(g) = -g**2. Give h(r(d)).\n'
b'12*d**2\n'
b'Simplify (b**(-5/2))**48/(b**(-1))**(-1/39) assuming b is positive.\n'
b'b**(-4681/39)\n'
b'Calculate the remainder when 961494 is divided by 237.\n'
b'222\n'
b'Let k be (18/(-12) + 6)*(-8)/(-6). Suppose 3*u + 4*p + k = 0, u = 4*u - p - 9. Suppose t = u, -317 = -4*d + 2*t - 25. What is the units digit of d?\n'
b'4\n'
b'Calculate 4*-2463154.\n'
b'-9852616\n'
b'What comes next: -10093, -10103, -10117, -10135, -10157?\n'
b'-10183\n'
b'Let r(i) = 6*i**2. Let c(y) = y**2. Let d(m) = -33*c(m) + 6*r(m). Let s be d(-1). Solve 0 = -s*b + 1 + 14 for b.\n'
b'5\n'
b'346432 (base 8) to base 5\n'
b'12234132\n'
b'Let h(i) = 2*i**3 + 12*i**2 + 10*i + 54. Let f be h(-5). Solve -1148*j = -1139*j + f for j.\n'
b'-6\n'
b'Are 424833 and 424857 nonequal?\n'
b'True\n'
b'What is next in 0, -10, -30, -60, -100, -150, -210?\n'
b'-280\n'
b'Suppose -y - 1 = v, -3*y + 10 = -y - 2*v. Let n = -67 + 43. Let b = n - -25. What is the highest common divisor of b and y?\n'
b'1\n'
b'What is next in -5879, -11722, -17529, -23300, -29035?\n'
b'-34734\n'
b'Calculate (14/(-70)*5)/(7/((-70)/(-25))).\n'
b'-2/5\n'
b'What is the sixth root of 72648632 to the nearest integer?\n'
b'20\n'
b'Let a(c) = 86*c - 339. Let h be a(4). Solve 3*l = 3*n + 3, h*n - 10*l + 17 = -11*l for n.\n'
b'-3\n'
b'Collect the terms in -9*j**2 + 19*j**2 - 8*j**2 - 4*j**2 - 7*j**3.\n'
b'-7*j**3 - 2*j**2\n'
b'Let i = 0.01 + 0.34. Let o = 0.05 - i. Put -0.2, o, 1 in decreasing order.\n'
b'1, -0.2, o\n'
b'Let s(d) = -21*d. Let j = 3077 + -3092. Let w(t) = -84*t. Determine j*s(g) + 4*w(g).\n'
b'-21*g\n'
b'Let f be (-1)/(-5)*75/(-10). Let s(t) = t**2 - 10*t + 9. Let d be s(10). Let m = -4 + d. What is the third biggest value in m, f, -2/13?\n'
b'f\n'
b'Is 1351096309 a composite number?\n'
b'True\n'
b'Put 3, 81, 6, -3, 5 in increasing order.\n'
b'-3, 3, 5, 6, 81\n'
b'Let m = -2296 - -3062. What is the remainder when m is divided by 197?\n'
b'175\n'
b'Simplify ((u**(-6)/u)/u**(-1/9)*(u*(u**(-8)*u)/u)/(u**29/u))**(-25) assuming u is positive.\n'
b'u**(9425/9)\n'
b'Solve -118*o - 3004 - 2414 - 11173 = 235*o for o.\n'
b'-47\n'
b'What is 582 minutes after 3:26 AM?\n'
b'1:08 PM\n'
b'Let d(u) be the second derivative of -u**4/12 - u**3 + 16*u - 3. Suppose 13 - 41 = 4*n. Calculate d(n).\n'
b'-7\n'
b'What is the smallest common multiple of 1612497 and 219?\n'
b'1612497\n'
b'What is 411 minutes after 9:34 PM?\n'
b'4:25 AM\n'
b'Which is greater: -5/1881587 or -1?\n'
b'-5/1881587\n'
b'Express 55 + 44*n + 40*n + 39*n + 49*n - 171*n in the form y + t*n and give y.\n'
b'55\n'
b'Expand (0 - 1 + 0)*(-5*w + 0*w - 5*w + (-3 + 3 + 4)*(0*w - 3*w + 5*w))*(-8*w**3 + 24*w**2 - 24*w**2).\n'
b'-16*w**4\n'
b'What is 658 minutes after 7:27 PM?\n'
b'6:25 AM\n'
b'Add -0.0477 and -0.2713024706.\n'
b'-0.3190024706\n'
b'Calculate 6 - (-39 - -24) - 48 - (7 - 1).\n'
b'-33\n'
b'Let m(b) = 3*b. Let a be 708/20 + (-2)/5. Let v = 141 + -106. Let j(u) = a + 2*u - v. Determine m(j(q)).\n'
b'6*q\n'
b'Evaluate (174/435)/((-3)/5).\n'
b'-2/3\n'
b'What is the value of -45 - (-17 - -14 - (12 + -9 + 3))?\n'
b'-36\n'
b'Let s(v) = 3*v**2 - 2*v - 3. Let a be 10/(-35) - (-99)/(-21). Let r be (8/a)/((-4)/(-10)). What are the prime factors of s(r)?\n'
b'53\n'
b'Let j = 85 + -137. Let b = 1843 + -1892. Which is smaller: b or j?\n'
b'j\n'
b'Let j be 0/(8/(-4)) + 66/(-3). Let u(z) = z**3 + 20*z**2 - 44*z + 35. What is the remainder when 137 is divided by u(j)?\n'
b'32\n'
b'Factor -3*b**2/4 - 1239*b/4 + 663705/2.\n'
b'-3*(b - 490)*(b + 903)/4\n'
b'Let f = 3802 - 3802.0599925. Let p = f - -0.06. Round p to 6 dps.\n'
b'0.000008\n'
b'Let g(i) = i**3 - 8*i**2 + 57*i + 5. Let y = 87 - 80. What are the prime factors of g(y)?\n'
b'5, 71\n'
b'54/(-3) + (-62 - (8 - -9))\n'
b'-97\n'
b'How many minutes are there between 4:45 AM and 12:24 PM?\n'
b'459\n'
b'Calculate the greatest common divisor of 3 and 159.\n'
b'3\n'
b'What is 0.0224408274 rounded to 5 decimal places?\n'
b'0.02244\n'
b'Let l be 4/(-22) + 62/(-22) + 1207. Suppose 371*p - l = 367*p. Calculate the greatest common divisor of 7 and p.\n'
b'7\n'
b'Solve -n + 12*w - 18 = 0, -105 + 101 = -2*w for n.\n'
b'6\n'
b'Let r(b) = b**2 - 1. Let o be 66/18 - (-2)/6. Is 6 a factor of r(o)?\n'
b'False\n'
b'Calculate the greatest common factor of 32 and 893324.\n'
b'4\n'
b'Let j(u) be the third derivative of 0 + 1/24*u**4 + 8*u**3 + 55*u**2 + 0*u**6 + 0*u + 0*u**5 + 11/210*u**7. Differentiate j(g) wrt g.\n'
b'44*g**3 + 1\n'
b'Suppose -l + 68 = 65. Let b = 3 + -5. Let o = b - -3. Which is smaller: o or l?\n'
b'o\n'
b'Is 66 at least as big as 35438/547?\n'
b'True\n'
b'How many minutes are there between 1:03 AM and 11:04 AM?\n'
b'601\n'
b'Sort 4, 77706, -1, -15 in ascending order.\n'
b'-15, -1, 4, 77706\n'
b'Simplify ((2 + sqrt(13) + 1)*5 - (5 + (sqrt(13) - (sqrt(13) + 0)))*5)**2*-3.\n'
b'-1275 + 300*sqrt(13)\n'
b'What is the value of ((33/30)/(-11))/((-132)/(-5775)*7)?\n'
b'-5/8\n'
b'What is 26/5 of a millennium in decades?\n'
b'520\n'
b'What is 7187795 to the power of 1/5, to the nearest integer?\n'
b'24\n'
b'What is -102022021 (base 3) in base 2?\n'
b'-10000000110010\n'
b'Rearrange -10*q**3 + 12*q**3 + 8*q + 2*q**2 - 16*q to t*q**3 + j*q**2 + n + a*q and give a.\n'
b'-8\n'
b'Let f(a) be the first derivative of 1/6*a**3 + 2*a - 9 + a**2. Solve f(h) = 0.\n'
b'-2\n'
b'Solve 0 = -5*h - 4*b + 56, 2949*b = -16*h + 2952*b + 37 for h.\n'
b'4\n'
b'Let n(b) = -b**3 + 2*b**2 + 48*b + 62. Let p be n(-6). Calculate the highest common divisor of 1922 and p.\n'
b'62\n'
b'Sort -878, 2, -7, -227, 1, 4 in decreasing order.\n'
b'4, 2, 1, -7, -227, -878\n'
b'Let u(b) = -b**2 + 11*b - 3. Let k be u(7). Calculate the highest common factor of 75 and k.\n'
b'25\n'
b"What is the z'th term of -19576, -19607, -19654, -19723, -19820?\n"
b'-z**3 - 2*z**2 - 18*z - 19555\n'
b'Round 0.00000313719 to 7 dps.\n'
b'0.0000031\n'
b'Is 0.03512 at least 1/15?\n'
b'False\n'
b'Let d(w) = -w. Let a(n) = -7510163*n. Calculate d(a(v)).\n'
b'7510163*v\n'
b'What is 4044047134 take away -10?\n'
b'4044047144\n'
b'Factor 2*n**2/7 - 48190*n/7 + 240600.\n'
b'2*(n - 24060)*(n - 35)/7\n'
b'What is the least common multiple of 534 and 96?\n'
b'8544\n'
b'Simplify 2 + -4 + sqrt(190)/(sqrt(10) + sqrt(360)*-2) + sqrt(76)*-1 + -2.\n'
b'-23*sqrt(19)/11 - 4\n'
b'Find the common denominator of -81/1232 and 93/1082816.\n'
b'11910976\n'
b'Two letters picked without replacement from {u: 4, e: 1, j: 1, m: 8, l: 3}. Give prob of sequence lj.\n'
b'3/272\n'
b'Simplify (4 + ((sqrt(2548) + 2 - sqrt(2548)) + 3 - -1*(sqrt(2548) + 1)))*2.\n'
b'20 + 28*sqrt(13)\n'
b'Suppose 120*n = 115*n + 5*j + 45, -5*n - j + 63 = 0. Solve -3*u + 3*s = -21, -7*u + n*u + 5 = -5*s for u.\n'
b'3\n'
b'What is (-500)/75*(-12)/10?\n'
b'8\n'
b'In base 7, what is -3525220 - 1154?\n'
b'-3526404\n'
b'Round -24967.23662 to the nearest one thousand.\n'
b'-25000\n'
b'Suppose 3*z + 720 = 2*w, 4*z + 349 = w + 8*z. Let y(u) = -u**2 - w*u + 369*u - 2*u**2. Let n(g) be the second derivative of -g**3/6 + 33*g. What is n(y(f))?\n'
b'3*f**2 - 12*f\n'
b'What comes next: -33, -42, -53, -66, -81?\n'
b'-98\n'
b'Three letters picked without replacement from {g: 2, m: 6, b: 8}. Give prob of sequence mgm.\n'
b'1/56\n'
b'Let t = 15380 - 9802. Is t prime?\n'
b'False\n'
b'Factor 3362*h**2 - 92332*h/3 + 633938/9.\n'
b'2*(123*h - 563)**2/9\n'
b'What is the value of (36 - 10192/168)/((-4)/(-6))?\n'
b'-37\n'
b'What comes next: 1072, 2138, 3204, 4270, 5336, 6402?\n'
b'7468\n'
b'Calculate the highest common factor of 255 and 3485.\n'
b'85\n'
b'What comes next: 6662, 13314, 19994, 26714, 33486, 40322?\n'
b'47234\n'