Let l(y) = 8*y + 3*y**2 - 11 + 0*y**2 + 5*y. Let t(f) = -2*f**2 - 7*f + 6. Suppose 35*a - 40 = 43*a. Let d(k) = a*t(k) - 3*l(k). Factor d(v).

Let o = -10 - -14. Let g = 2530 + -2527. What is s in s + o*sg - 9*s2 - s + 3*s4 + 2*s3 = 0?

-3, 0, 1

Let v be ((-2)/(-8))/((-337)/(-2696)). Solve 0 + 0*i - ²⁄₇*i4 + ¹⁄₇*i5 - ¹⁄₇*i3 + ²⁄₇*iv = 0.

-1, 0, 1, 2

Let x = -3167 + 3167. Let f(z) be the third derivative of x*z3 - ¹⁄₅₄₀*z6 + 0*z + 0*z4 + 0 + 2*z2 + ¹⁄₁₃₅*z**5. Suppose f(n) = 0. What is n?

0, 2

Let h(p) = 3*p2 - 36*p - 22. Let g be h(13). Suppose -g - 2 - 33*u + 45*u2 - 39*u4 + 33*u3 + 13 = 0. What is u?

-1, -²⁄₁₃, 1

Factor -³⁄₂ + ¹²⁵⁄₄*z - ⁴¹⁄₄*z**2.

-(z - 3)*(41*z - 2)/4

Let z(p) be the second derivative of -p⁵⁄₃₅ - 4*p⁴⁄₇ + 86*p³⁄₂₁ - 60*p²⁄₇ - 1168*p. What is t in z(t) = 0?

-15, 1, 2

Let ⁴¹⁄₂*u**2 + ³⁹⁄₂*u - 1 = 0. Calculate u.

-1, ²⁄₄₁

Let x(q) be the second derivative of ²⁄₃*q3 - ¹⁄₆*q4 - ⁸⁄₇*q2 + 2*q + ¹⁄₇₀*q5 + 0. Factor x(z).

2(z - 4)(z - 2)*(z - 1)/7

Determine w, given that 104*w - 3*w4 - ²⁶⁸⁄₃*w2 - ¹⁄₃*w5 - ¹²⁸⁄₃ + ⁹⁴⁄₃*w3 = 0.

-16, 1, 2

Find u, given that -3*u2 - ⁵⁄₄ + ⁷⁄₂*u + ¹⁄₂*u3 + ¹⁄₄*u**4 = 0.

-5, 1