Let o = -10 - -14. Let g = 2530 + -2527. What is s in s + o*s**g - 9*s**2 - s + 3*s**4 + 2*s**3 = 0?

Let h(w) be the second derivative of w⁴⁄₄₂ - 10*w³⁄₂₁ + 3*w**2 - 598*w. Let h(l) = 0. What is l?

3, 7

Let o(z) = -3*z2 - 66*z + 51. Let i(b) be the third derivative of b⁵⁄₆₀ + 4*b⁴⁄₃ - 25*b³⁄₆ - 2*b**2 + 6. Let c(x) = -9*i(x) - 4*o(x). Factor c(v).

3(v - 7)(v - 1)

Let x(g) = 3*g2 - 22*g - 52. Let m(u) be the first derivative of -u3 + 21*u**²⁄₂ + 51*u - 2. Let p(o) = 4*m(o) + 3*x(o). Factor p(h).

-3(h - 8)(h + 2)

Let i(s) = s2 + 22*s + 99. Let o be i(-16). Suppose 15*z = -o + 3. Factor -j3 + ¹⁄₂*j**2 + z*j + 0.

-j*2(2*j - 1)/2

Find s such that 144*s2 + 42025*s - 554*s2 - 673*s3 + 674*s3 = 0.

0, 205

Let f(i) be the third derivative of -i⁶⁄₂₄₀ - 7*i⁵⁄₁₀ + i⁴⁄₄₈ + 7*i3 - 1122*i**2. Factor f(n).

-(n - 1)(n + 1)(n + 84)/2

Let w = -⁹⁰⁹⁰⁸⁸⁄₃ - -303042. Let t = ⁵⁸⁴⁄₁₅ - ¹⁶⁸⁄₅. Suppose ¹⁴⁄₃*b3 - ⁸⁄₃ + w*b2 + t*b = 0. What is b?

-2, -1, ²⁄₇

Suppose 3*m = -2*r - 5, 0 = 3*r - 3*m - 0*m - 30. Factor -75*i + r*i5 - 13*i3 - 16*i3 - 21*i3 - 100*i**2 - 20.

5(i - 4)(i + 1)**4

Let f(b) be the second derivative of -2*b⁶⁄₁₅ - 7*b⁵⁄₅ + 6*b**4 - 774*b. Determine g so that f(g) = 0.

-9, 0, 2

Let h(p) = 3*p5 + 2*p4 - 4*p3 + p + 4. Let f(y) = -1 + 87*y4 - 177*y4 + 4*y - y5 - 3*y - y2 + 89*y4. Let j© = -2*f© - h©. Factor j(t).

-(t - 2)(t - 1)(t + 1)**3