/80 - q**4/4 + 7*q**3/6 + 2*q - 335. Let r(a) = 0. Calculate a.
-14, 0, 2
Let n = 3526 - 1493. Let 4*z**3 + 2033 - 4*z - n = 0. Calculate z.
-1, 0, 1
Let d be 4*(-14)/(-4)*(-2)/(-6). Let q = 6 - d. Factor q*h + 4/3 - h**2.
-(h - 2)*(3*h + 2)/3
Let q(p) = -11*p**2 + 5*p - 4. Let a(f) = -14*f**2 + 6*f - 4. Let n(i) = 5*a(i) - 6*q(i). Factor n(t).
-4*(t - 1)*(t + 1)
Suppose 0 = 2*x - 20*x + 197 - 161. Factor -2/3*t + 0 - 1/3*t**x + 1/3*t**4 + 2/3*t**3.
t*(t - 1)*(t + 1)*(t + 2)/3
Factor 6/7*z**2 + 636/7*z - 642/7.
6*(z - 1)*(z + 107)/7
Suppose 2*r - 4 = r. Factor 4 - 20*h**2 - r + 2*h + 0.
-2*h*(10*h - 1)
Let c(y) be the third derivative of 1/60*y**5 - 1/3*y**3 + 0*y - 6*y**2 + 0 - 1/24*y**4. Suppose c(w) = 0. What is w?
-1, 2
Suppose -4*l + l - 30 = 0. Let h be (-2)/4 + (l - -12). Factor -23/4*t - h - 7/4*t**2.
-(t + 3)*(7*t + 2)/4
Let p = -509/7 + 73. Let a = 242 + -239. Let 0 + 0*b + 2/7*b**a + p*b**2 = 0. What is b?
-1, 0
Let x(y) be the third derivative of -7/15*y**5 - 4/3*y**3 - 3/2*y**4 + 11*y**2 + 0 + 0*y. Determine z so that x(z) = 0.
-1, -2/7
Factor -1/2*z**3 - z**2 - 5 + 13/2*z.
-(z - 2)*(z - 1)*(z + 5)/2
Let d be 6/(-15)*30/(-1). Let -d*c**2 + 9*c + 4*c**3 + 0*c**3 - 9*c = 0. What is c?
0, 3
Suppose 0 = -3*i + 8*i - 15, 0 = -o - i + 6. Let p(n) be the first derivative of 0*n**2 + o - 3/2*n + 1/2*n**3. Let p(l) = 0. Calculate l.
-1, 1
Let t(w) be the first derivative of -w**4/24 - w**3/6 - w**2/6 + 57. Suppose t(i) = 0. Calculate i.
-2, -1, 0
Suppose -25*o = 8*o. Let y(i) be the third derivative of o*i**3 + 0*i - 1/105*i**7 - 1/12*i**4 - 1/20*i**6 + 9*i**2 - 1/10*i**5 + 0. Factor y(t).
-2*t*(t + 1)**3
Suppose 0 = 3*k + b - 13, 38*b - 35*b = 2*k - 5. Factor 16/3*u - 4/3*u**2 - k.
-4*(u - 3)*(u - 1)/3
Let q = -7037/9 - -782. Let u(l) be the second derivative of 1/6*l**2 - q*l**3 - 1/15*l**5 + 0 - 7/36*l**4 - 11*l. Solve u(m) = 0.
-1, 1/4
Let l = -25 + 27. Let f + 1 + 3*f**3 - f**3 + 0*f**4 - 4*f**l + 3*f**4 - 3*f = 0. Calculate f.
-1, 1/3, 1
Let l be (-2 + 0)/((-2)/(-4) - 1). Suppose j + 5*a = 0, -4*a = l*j - 3*j. Factor 3/5*y**5 + j - 3/5*y**4 + 3/5*y**2 + 0*y - 3/5*y**3.
3*y**2*(y - 1)**2*(y + 1)/5
Suppose 2*g = g + 10. Suppose -8*r = -g*r + 8. Factor -4*m + r*m**3 - 4*m**2 + 4*m - 8*m**3.
-4*m**2*(m + 1)
Let u(d) be the first derivative of -20 - 40/3*d + 4/3*d**2 + 10/3*d**3 + 1/3*d**4 - 2/15*d**5. Let u(p) = 0. Calculate p.
-2, 1, 5
Let z(t) be the second derivative of -t**4/6 - 94*t**3/3 - 2209*t**2 + 246*t. Determine b, given that z(b) = 0.
-47
Let b(r) = -71*r**2 - 4*r + 61*r**2 + r**3 + 4*r + 2. Let k be b(10). Factor -17 + 0*t**2 + 2*t**k + 17 - 2*t**4.
-2*t**2*(t - 1)*(t + 1)
Let w(g) be the second derivative of -g**5/160 + g**4/16 + 5*g**3/16 - 17*g**2/2 + 25*g. Let n(x) be the first derivative of w(x). Let n(c) = 0. What is c?
-1, 5
Let h be (208/182 - 36/7)/((-9)/1). Let f = 9901/9 - 1099. Factor f*j**3 - 2*j**2 - 2/9*j**4 - h + 14/9*j.
-2*(j - 2)*(j - 1)**3/9
Let j(q) = -4*q**2 + 18*q - 24. Let x(g) = 2*g**2 - 10*g + 12. Let l(w) = 2*j(w) + 5*x(w). Solve l(c) = 0.
1, 6
Factor -41/5 + 8*o + 1/5*o**2.
(o - 1)*(o + 41)/5
Let u(i) be the second derivative of -i**4/3 - 56*i**3/3 + 58*i**2 + 432*i. Find h, given that u(h) = 0.
-29, 1
Let s be (2/((-4)/17))/(135/(-30)). Let k = s + -11/9. Factor 2/3 - 2/3*u**2 + k*u**3 - 2/3*u.
2*(u - 1)**2*(u + 1)/3
Let b = 26 - 22. Let f(v) be the second derivative of -3*v**2 + 4*v - v**b + 5/2*v**3 + 0 + 3/20*v**5. Suppose f(i) = 0. Calculate i.
1, 2
Let m(f) be the first derivative of -f**6/2 + 6*f**5 - 33*f**4/2 + 4*f**3 + 69*f**2/2 - 42*f + 106. Find t, given that m(t) = 0.
-1, 1, 2, 7
Let i be 5/(-10) + 71/2. Let d = i + -20. Factor -j**4 - d*j**3 + 24*j**3 + j**5 - 10*j**3 + j**2.
j**2*(j - 1)**2*(j + 1)
Let -9 - 107/3*l + 4/3*l**3 - 104/3*l**2 = 0. What is l?
-1/2, 27
Let o(f) be the third derivative of f**10/30240 + f**9/12096 + 7*f**5/10 + 43*f**2. Let n(k) be the third derivative of o(k). Find a, given that n(a) = 0.
-1, 0
Suppose 10 = 2*c + 2*o - 0, 5*c - 4*o + 2 = 0. Factor -c*m**2 - 4 + 13 - 3 - 4*m.
-2*(m - 1)*(m + 3)
Suppose 2*m - 70*m = -340. Let x(y) be the second derivative of 0 - 2/15*y**4 - 2/5*y**2 + 6*y - 1/50*y**m - 1/3*y**3. Factor x(o).
-2*(o + 1)**2*(o + 2)/5
Let n(l) = l**3 - 18*l**2 - 63*l + 2. Let d be n(21). Find u, given that 3/8*u - 3/4 + 3/8*u**d = 0.
-2, 1
Solve -961/9*r**4 - 4/9 - 1213/9*r**2 + 682/3*r**3 + 44/3*r = 0 for r.
2/31, 1
Let g(j) be the second derivative of 2*j**6/25 + 11*j**5/100 - 13*j**4/60 - 11*j**3/30 + j**2/10 + 229*j. Find h, given that g(h) = 0.
-1, 1/12, 1
Let s be (-1060)/(-8)*(-5)/((-75)/12). Let p = 215/2 - s. Determine c so that -c**2 + 0*c - p*c**3 + 3/2*c**5 + c**4 + 0 = 0.
-1, -2/3, 0, 1
Let z(g) be the second derivative of g**8/8400 - g**6/225 + g**4/4 - 24*g. Let u(t) be the third derivative of z(t). Factor u(d).
4*d*(d - 2)*(d + 2)/5
Let b(l) = -3*l**3 + 7*l**2 - 2*l + 2. Let y = 51 + -54. Let g(k) = 4*k**3 - 8*k**2 + 3*k - 3. Let u(h) = y*b(h) - 2*g(h). Determine c, given that u(c) = 0.
0, 5
Let q(d) be the first derivative of 5*d**4/4 - 145*d**3/3 - 255. Solve q(f) = 0 for f.
0, 29
Let z(i) be the third derivative of i**7/42 - 3*i**6/20 + 17*i**5/60 - 2*i**3/3 - 221*i**2. Let z(y) = 0. What is y?
-2/5, 1, 2
Let w(r) be the first derivative of -r**3/9 + 9*r**2 - 243*r + 66. Factor w(n).
-(n - 27)**2/3
Let l(c) = 4*c + 12. Let p be l(4). Let g be 46/p - (-12)/(-24). Determine r, given that 64/7*r - 22*r**2 + 14*r**3 - g = 0.
2/7, 1
Let r = -1506/65 + 309/13. Let y(j) be the first derivative of -3/20*j**4 - r*j + 1/5*j**3 + 3/10*j**2 + 3. Factor y(q).
-3*(q - 1)**2*(q + 1)/5
Let m be (11594/(-308))/31*2/(-1). Let 6/7 - m*n - n**3 + 17/7*n**2 + 1/7*n**4 = 0. What is n?
1, 2, 3
Let z(f) be the first derivative of -64*f**3/3 + 31*f**2 + 2*f + 135. Determine n, given that z(n) = 0.
-1/32, 1
Let d(a) = 66*a**3 - 298*a**2 + 840*a - 557. Let l(p) = -23*p**3 + 99*p**2 - 280*p + 186. Let q(s) = 6*d(s) + 17*l(s). Factor q(n).
5*(n - 18)*(n - 2)*(n - 1)
Let y(n) = 5*n**2 + 22*n + 4. Let g be y(-10). Suppose -g*p**2 - 4*p**3 - 24 + 28*p + 284*p**2 = 0. Calculate p.
-3, 1, 2
Let p(j) be the third derivative of j**6/360 + 17*j**5/180 + j**2 + 43. What is y in p(y) = 0?
-17, 0
Let l(z) be the third derivative of z**8/112 - z**7/175 - 3*z**6/40 - z**5/25 + z**4/10 + 11*z**2 + 6*z. Solve l(s) = 0.
-1, 0, 2/5, 2
Let u(n) be the first derivative of 5*n**3/3 - 55*n**2/2 + 50*n - 185. Find r such that u(r) = 0.
1, 10
Determine c so that -13/3*c**2 - 8/3*c + 2/3*c**3 + 7/3 = 0.
-1, 1/2, 7
Let v = -24/5 + 5. Let z(w) be the first derivative of 2 - v*w**5 - 3*w**3 - 5/4*w**4 - 2*w - 7/2*w**2. Factor z(n).
-(n + 1)**3*(n + 2)
Suppose 5*x - 3*s = -6*s + 22, -18 = -5*x - 2*s. Determine j so that -2*j + 3*j + 0*j + 2*j**2 - 3*j**x = 0.
0, 1
Let b(h) be the third derivative of h**7/2100 + 11*h**6/1800 - h**5/75 - 7*h**4/12 - 5*h**2. Let s(v) be the second derivative of b(v). Factor s(t).
2*(t + 4)*(3*t - 1)/5
Suppose 0 = -4543*u + 4553*u - 160. Let n(m) be the first derivative of 10/3*m**3 + 8*m - 7 + 25/2*m**4 - u*m**2. Determine g so that n(g) = 0.
-1, 2/5
Let r(w) be the second derivative of -w**6/10 - 3*w**5/20 + 9*w**4/4 - 11*w**3/2 + 6*w**2 + 225*w. Find d, given that r(d) = 0.
-4, 1
Let 0*n - 1 - 142 - 23 - 3*n**2 - 54*n - 77 = 0. What is n?
-9
Let s be 7/28*-8 - -4. Solve 0*k + 0 - 2/5*k**4 + 0*k**3 + 0*k**s = 0.
0
Solve 2/3*k**4 + 1/3*k**5 - 8/3*k**2 - 2/3 - 2/3*k**3 - 7/3*k = 0 for k.
-1, 2
Let w be (0 + -2*1)*120/(-600). Let f(t) = t + 10. Let s be f(-8). Let 4/5*d - 6/5 + w*d**s = 0. What is d?
-3, 1
Let j(d) = 6*d**2 - 23*d + 5. Suppose -40 = 4*h - 2*u, 28 = 4*h - 5*h - 4*u. Let p(c) = -15*c**2 + 57*c - 12. Let x(o) = h*j(o) - 5*p(o). Factor x(t).
3*t*(t - 3)
Let t(h) = -4*h**3 - 35*h**2 + 62*h - 28. Let m(b) = -3*b**3 - 35*b**2 + 63*b - 29. Let x(a) = -5*m(a) + 4*t(a). Factor x(r).
-(r - 33)*(r - 1)**2
Let t(k) be the second derivative of -11*k**4/42 + 89*k**3/42 - 2*k**2/7 - 2*k + 5. Factor t(p).
-(p - 4)*(22*p - 1)/7
Let z be (-204 + 207)/((-1)/(2/3)). Let m be 14*(-1)/z*6/21. Factor -4 + m*l + 1/4*l**3 + 7/4*l**2.
(l - 1)*(l + 4)**2/4
Let s(h) be the second derivative of h**7/189 + h**6/27 + h**5/15 - h**4/27 - 7*h**3/27 - h**2/3 + 17*h. 