Suppose 4*o - 35 = 5*f, 4*o - 2*f + 4*f - 42 = 0. Let d be (6/(-14))/(o + 129/(-12)). Factor 0 - 2/7*c**4 + d*c**2 - 3/7*c**3 + 4/7*c + 1/7*c**5.

Let l(f) be the second derivative of f⁷⁄₇₃₅ + f⁶⁄₁₄₀ + f⁵⁄₁₀₅ - 23*f2 + 25*f. Let d(p) be the first derivative of l(p). Suppose d(g) = 0. Calculate g.

-2, -1, 0

Solve 1778*l3 - 3865*l + 2903 + 1940*l2 - 973 - 3559*l3 + 1776*l3 = 0 for l.

1, 386

Let n(f) = -2*f2 + 2*f + 28. Let q(s) = 4*s2 - 4*s - 57. Let j be -3*16/(-6) + (18 - 22). Let a(i) = j*q(i) + 9*n(i). Factor a(t).

-2(t - 4)(t + 3)

Let y be ((-476)/(-42) + -13)*(-9)/60. Suppose -y*u4 + 10*u + ⁵⁄₂*u3 - 4 - ³³⁄₄*u**2 = 0. Calculate u.

1, 4

Let n(m) be the second derivative of -11*m⁶⁄₇₅ - m⁵⁄₅₀ + 22*m⁴⁄₁₅ + 4*m³⁄₁₅ + 21*m. Suppose n(h) = 0. What is h?

-2, -¹⁄₁₁, 0, 2

Let y = ⁷⁷⁰⁶⁄₄₂₇₇ + -²²⁸⁄₆₁₁. Factor ²⁄₇*s3 - ⁴⁄₇ - y*s + ²⁄₇*s4 - ⁶⁄₇*s**2.

2(s - 2)(s + 1)**³⁄₇

Let y® = -2*r - 14. Let a be y(-10). Let m be (-1*8/a)/((-12)/72). Factor -3*x + m*x4 - 3*x + 13*x2 - 20*x3 + 2*x + 3*x2.

4x(x - 1)*2(2*x - 1)

Let h(j) be the third derivative of -j⁷⁄₂₃₁₀ + j⁶⁄₆₆₀ + j⁵⁄₂₂₀ - j⁴⁄₆₆ - 2*j³⁄₃₃ + 1368*j2. Factor h(s).

-(s - 2)2*(s + 1)²⁄₁₁

Let j® be the third derivative of r⁵⁄₄ + 5*r⁴⁄₂ + 21*r2. Let c(p) = 6*p + 5 - 3*p2 - 5 - 18*p. Let b(w) = 21*c(w) + 4*j(w). Solve b(o) = 0 for o.

-4, 0

Let h(f) = 8*f4 - 1614*f3 + 484814*f2 - 64964808*f + 3264481600. Let s(u) = -3*u4 + 3*u3 - u2 + 1. Let v(p) = -h(p) - 2*s(p). What is q in v(q) = 0?

201