x=(a^3+a^2b)(b^3-ab^2)

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Solution for x=(a^3+a^2b)(b^3-ab^2) equation: 


Simplifying
x = (a3 + a2b)(b3 + -1ab2)

Reorder the terms:
x = (a2b + a3)(b3 + -1ab2)

Reorder the terms:
x = (a2b + a3)(-1ab2 + b3)

Multiply (a2b + a3) * (-1ab2 + b3)
x = (a2b(-1ab2 + b3) + a3(-1ab2 + b3))
x = ((-1ab2 * a2b + b3 * a2b) + a3(-1ab2 + b3))

Reorder the terms:
x = ((a2b4 + -1a3b3) + a3(-1ab2 + b3))
x = ((a2b4 + -1a3b3) + a3(-1ab2 + b3))
x = (a2b4 + -1a3b3 + (-1ab2 * a3 + b3 * a3))

Reorder the terms:
x = (a2b4 + -1a3b3 + (a3b3 + -1a4b2))
x = (a2b4 + -1a3b3 + (a3b3 + -1a4b2))

Combine like terms: -1a3b3 + a3b3 = 0
x = (a2b4 + 0 + -1a4b2)
x = (a2b4 + -1a4b2)

Solving
x = a2b4 + -1a4b2

Solving for variable 'x'.

Move all terms containing x to the left, all other terms to the right.

Simplifying
x = a2b4 + -1a4b2

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