Let g be (-2088)/(-4060)*((-4)/(-22) - (-460)/11). Solve 64/5 + g*j**2 - 4/5*j**4 - 152/5*j - 16/5*j**3 = 0 for j.

Let c be (-15 + 12)*144/(-240). Factor 0 - ²⁄₅*f + c*f**2.

f*(9*f - 2)/5

Let g(j) be the first derivative of -³⁄₂₈*j4 - 1 + ⁶⁄₇*j3 + ¹⁸⁄₇*j - ³³⁄₁₄*j**2. Factor g(b).

-3(b - 3)(b - 2)*(b - 1)/7

Let o be (432/(-2))/((-260)/(-90) - 3). Factor 7835 - 3*n3 + 5*n3 + 3829 + 108*n**2 + o*n.

2*(n + 18)**3

Let o(x) be the first derivative of -x⁴⁄₃₂ - x³⁄₂ + 15*x**²⁄₄ - 8*x - 1385. Factor o(t).

-(t - 2)*2(t + 16)/8

Let c = ³⁄₃₄₉₄ - ³¹⁷⁵⁄_1663144. Let v = ¹⁶³³⁄₉₅₂ + c. Factor v*n - ⁶⁄₇*n**2 + 0.

-6n(n - 2)/7

Let l(d) = -d3 + 22*d2 - d + 24. Suppose -2*k - z - 17 = -60, 3*k = -4*z + 62. Let j be l(k). Factor -f3 - 1 - 3 + 4*fj + 0*f3 + 7*f3 - 6*f.

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

Let j = ⁶¹⁵⁰⁄₁₉ + -⁴⁹¹⁴³⁄₁₅₂. What is x in -j*x3 + ¹⁄₈*x5 + 0 + ¹⁄₈*x4 + ¹⁄₄*x - ¹⁄₈*x2 = 0?

-2, -1, 0, 1

Let x = 35863 + -⁷¹⁷²³⁄₂. Factor 0*k + x*k**2 + 0.

3*k**²⁄₂

Let j = 45179 - 45177. Find q such that ¹⁄₇*q3 - ¹²⁄₇*q + ⁴⁄₇*qj + 0 = 0.

-6, 0, 2

Let n = 14 - -4. Let h be ((-18)/(-105))/(n/30). Factor 0 - ⁴⁄₇*o + h*o2 + ²⁄₇*o3.

2o(o - 1)*(o + 2)/7