x^2-15xy+56y^2=(L)(x-8y)

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Solution for x^2-15xy+56y^2=(L)(x-8y) equation:


Simplifying
x2 + -15xy + 56y2 = (L)(x + -8y)

Reorder the terms:
-15xy + x2 + 56y2 = (L)(x + -8y)
-15xy + x2 + 56y2 = (x * L + -8y * L)
-15xy + x2 + 56y2 = (xL + -8yL)

Solving
-15xy + x2 + 56y2 = xL + -8yL

Solving for variable 'x'.

Reorder the terms:
-1xL + -15xy + x2 + 8yL + 56y2 = xL + -8yL + -1xL + 8yL

Reorder the terms:
-1xL + -15xy + x2 + 8yL + 56y2 = xL + -1xL + -8yL + 8yL

Combine like terms: xL + -1xL = 0
-1xL + -15xy + x2 + 8yL + 56y2 = 0 + -8yL + 8yL
-1xL + -15xy + x2 + 8yL + 56y2 = -8yL + 8yL

Combine like terms: -8yL + 8yL = 0
-1xL + -15xy + x2 + 8yL + 56y2 = 0

The solution to this equation could not be determined.

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