A(y+c)=b(y-c)fory

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Solution for A(y+c)=b(y-c)fory equation:


Simplifying
A(y + c) = b(y + -1c) * fory

Reorder the terms:
A(c + y) = b(y + -1c) * fory
(c * A + y * A) = b(y + -1c) * fory
(cA + yA) = b(y + -1c) * fory

Reorder the terms:
cA + yA = b(-1c + y) * fory

Reorder the terms for easier multiplication:
cA + yA = b * fory(-1c + y)

Multiply b * fory
cA + yA = bfory(-1c + y)
cA + yA = (-1c * bfory + y * bfory)
cA + yA = (-1bcfory + bfory2)

Solving
cA + yA = -1bcfory + bfory2

Solving for variable 'c'.

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

Add 'bcfory' to each side of the equation.
cA + bcfory + yA = -1bcfory + bcfory + bfory2

Reorder the terms:
bcfory + cA + yA = -1bcfory + bcfory + bfory2

Combine like terms: -1bcfory + bcfory = 0
bcfory + cA + yA = 0 + bfory2
bcfory + cA + yA = bfory2

Add '-1yA' to each side of the equation.
bcfory + cA + yA + -1yA = bfory2 + -1yA

Combine like terms: yA + -1yA = 0
bcfory + cA + 0 = bfory2 + -1yA
bcfory + cA = bfory2 + -1yA

Reorder the terms:
bcfory + -1bfory2 + cA + yA = bfory2 + -1yA + -1bfory2 + yA

Reorder the terms:
bcfory + -1bfory2 + cA + yA = bfory2 + -1bfory2 + -1yA + yA

Combine like terms: bfory2 + -1bfory2 = 0
bcfory + -1bfory2 + cA + yA = 0 + -1yA + yA
bcfory + -1bfory2 + cA + yA = -1yA + yA

Combine like terms: -1yA + yA = 0
bcfory + -1bfory2 + cA + yA = 0

The solution to this equation could not be determined.

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