y=(x-5)(x^2+5x+25)

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Solution for y=(x-5)(x^2+5x+25) equation: 


Simplifying
y = (x + -5)(x2 + 5x + 25)

Reorder the terms:
y = (-5 + x)(x2 + 5x + 25)

Reorder the terms:
y = (-5 + x)(25 + 5x + x2)

Multiply (-5 + x) * (25 + 5x + x2)
y = (-5(25 + 5x + x2) + x(25 + 5x + x2))
y = ((25 * -5 + 5x * -5 + x2 * -5) + x(25 + 5x + x2))
y = ((-125 + -25x + -5x2) + x(25 + 5x + x2))
y = (-125 + -25x + -5x2 + (25 * x + 5x * x + x2 * x))
y = (-125 + -25x + -5x2 + (25x + 5x2 + x3))

Reorder the terms:
y = (-125 + -25x + 25x + -5x2 + 5x2 + x3)

Combine like terms: -25x + 25x = 0
y = (-125 + 0 + -5x2 + 5x2 + x3)
y = (-125 + -5x2 + 5x2 + x3)

Combine like terms: -5x2 + 5x2 = 0
y = (-125 + 0 + x3)
y = (-125 + x3)

Solving
y = -125 + x3

Solving for variable 'y'.

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

Simplifying
y = -125 + x3

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