Suppose 0*q + 2*q - 10 = 0. Factor -9 + 11*j**3 - 37*j - 9*j**3 - q*j**3 - 31*j**2.

Let a(g) be the first derivative of 0*g3 - 2 + 0*g4 - 3*g2 - ¹⁄₃₃₀*g5 + 0*g. Let b(x) be the second derivative of a(x). Solve b(l) = 0.

0

Let h be (-1)/(226/(-296) + (-6)/(-8)). Factor 5*t + 36*t2 + 33*t2 - h*t**2 + 5 + 5.

-5(t - 2)(t + 1)

Let r(d) be the first derivative of ³⁄₁₇*d2 + ⁸⁄₁₇*d3 - ⁴⁄₁₇*d + 58 + ⁷⁄₃₄*d**4. Factor r(z).

2*(z + 1)*2(7*z - 2)/17

Let z(w) be the first derivative of 5*w³⁄₃ - 275*w2 - 1120*w - 1635. Determine p so that z(p) = 0.

-2, 112

Let w = ⁴⁸⁸¹⁰⁸⁄₅ + -97618. Let -w*b**2 - ⁴⁄₅*b + 0 = 0. Calculate b.

-²⁄₉, 0

Let r(k) be the second derivative of k⁴⁄₈₄ - 16*k³⁄₂₁ + 30*k**²⁄₇ + k + 430. Let r(s) = 0. What is s?

2, 30

Let p be 4 + (4 + (-7 - 7) - -8). Let t(b) be the first derivative of -9 - 5*bp - 15*b + ⁵⁄₃*b3. Suppose t(w) = 0. What is w?

-1, 3

Let p be (-184)/(-96) + (-48)/(-576). Suppose ¹⁄₅*u**2 + 5 - p*u = 0. What is u?

5

Let d = -⁹¹⁄₁₅ + ³²⁄₅. Let l be (1/(-3))/(12/(-48)). Factor -⁴⁄₃*z + l + d*z**2.

(z - 2)**²⁄₃

Let u(t) be the first derivative of -t⁴⁄₃₂ - 13*t³⁄₁₆ + 21*t**²⁄₈ - 2*t + 56. Let v(m) be the first derivative of u(m). Factor v(x).

-3(x - 1)(x + 14)/8