Let w(b) be the first derivative of -2*b**6/3 - 532*b**5/5 - 132*b**4 - 1108. Find o such that w(o) = 0.

Let o(f) be the third derivative of f⁵⁄₃₀ - 3*f⁴⁄₂ + 24*f3 - 1246*f2 + 2. What is c in o© = 0?

6, 12

Let t(j) = 3*j2 - 3*j - 22. Let q be ³⁴⁄₈ - ((-124)/16 - -8). Let d(h) = 15*h2 - 15*h - 111. Let v(y) = q*d(y) - 21*t(y). Factor v(i).

-3(i - 3)(i + 2)

Let k(i) be the first derivative of -i⁶⁄₄₈ - 3*i⁵⁄₁₀ - 25*i⁴⁄₁₆ - 11*i³⁄₃ - 69*i**²⁄₁₆ - 5*i/2 + 162. Factor k(y).

-(y + 1)*3(y + 4)*(y + 5)/8

Let u(d) = 2*d4 + 2*d3 - 22*d2 + 36*d - 14. Let m = -119 + 116. Let f(o) = -o4 - 3*o3 + 21*o2 - 38*o + 15. Let x(k) = m*u(k) - 2*f(k). Factor x(z).

-4*(z - 1)*3(z + 3)

Let y = ²⁷⁷⁄₁₁₂₄ - -¹⁄₂₈₁. Let o(l) be the first derivative of -¹⁄₆*l3 + y*l2 - 14 + ¹⁄₂*l - ¹⁄₈*l**4. Find t such that o(t) = 0.

-1, 1

Let o be (0 - 2) + 0 + (-38)/7 - -8. Factor -²⁄₇*g + 0 - ²⁄₇*g3 - o*g2.

-2g(g + 1)**²⁄₇

Determine v, given that -110*v - 15*v2 + 168 - 48 + 1689274*v3 - 1689269*v**3 = 0.

-4, 1, 6

Let d be -7 + 4 + 1 + 5. Suppose p + 8 = 2*l, l = -4*p - 16 + 2. Solve -¹⁄₇ - ³⁄₇*xl + ¹⁄₇*xd + ³⁄₇*x = 0 for x.

1

Let u(g) = g2 - 57*g + 110. Let y be u(2). Let j(a) be the second derivative of 0 + 0*a3 - ²⁄₁₅*a6 - ¹⁄₄*a5 - 2*a + y*a2 - ¹⁄₁₂*a4. Factor j(n).

-n*2(n + 1)*(4*n + 1)

Suppose 74*g + 32 - 218 = -19*g. Find y, given that 2*y + ⁴⁄₃ - ²⁄₃*y4 - ²⁄₃*yg - 2*y**3 = 0.

-2, -1, 1