k(x-1)*2=kx-1+(x-1)(x+1)k

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Solution for k(x-1)*2=kx-1+(x-1)(x+1)k equation:


Simplifying
k(x + -1) * 2 = kx + -1 + (x + -1)(x + 1) * k

Reorder the terms:
k(-1 + x) * 2 = kx + -1 + (x + -1)(x + 1) * k

Reorder the terms for easier multiplication:
2k(-1 + x) = kx + -1 + (x + -1)(x + 1) * k
(-1 * 2k + x * 2k) = kx + -1 + (x + -1)(x + 1) * k
(-2k + 2kx) = kx + -1 + (x + -1)(x + 1) * k

Reorder the terms:
-2k + 2kx = kx + -1 + (-1 + x)(x + 1) * k

Reorder the terms:
-2k + 2kx = kx + -1 + (-1 + x)(1 + x) * k

Reorder the terms for easier multiplication:
-2k + 2kx = kx + -1 + k(-1 + x)(1 + x)

Multiply (-1 + x) * (1 + x)
-2k + 2kx = kx + -1 + k(-1(1 + x) + x(1 + x))
-2k + 2kx = kx + -1 + k((1 * -1 + x * -1) + x(1 + x))
-2k + 2kx = kx + -1 + k((-1 + -1x) + x(1 + x))
-2k + 2kx = kx + -1 + k(-1 + -1x + (1 * x + x * x))
-2k + 2kx = kx + -1 + k(-1 + -1x + (1x + x2))

Combine like terms: -1x + 1x = 0
-2k + 2kx = kx + -1 + k(-1 + 0 + x2)
-2k + 2kx = kx + -1 + k(-1 + x2)
-2k + 2kx = kx + -1 + (-1 * k + x2 * k)
-2k + 2kx = kx + -1 + (-1k + kx2)

Reorder the terms:
-2k + 2kx = -1 + -1k + kx + kx2

Solving
-2k + 2kx = -1 + -1k + kx + kx2

Solving for variable 'k'.

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

Add 'k' to each side of the equation.
-2k + k + 2kx = -1 + -1k + kx + k + kx2

Combine like terms: -2k + k = -1k
-1k + 2kx = -1 + -1k + kx + k + kx2

Reorder the terms:
-1k + 2kx = -1 + -1k + k + kx + kx2

Combine like terms: -1k + k = 0
-1k + 2kx = -1 + 0 + kx + kx2
-1k + 2kx = -1 + kx + kx2

Add '-1kx' to each side of the equation.
-1k + 2kx + -1kx = -1 + kx + -1kx + kx2

Combine like terms: 2kx + -1kx = 1kx
-1k + 1kx = -1 + kx + -1kx + kx2

Combine like terms: kx + -1kx = 0
-1k + 1kx = -1 + 0 + kx2
-1k + 1kx = -1 + kx2

Add '-1kx2' to each side of the equation.
-1k + 1kx + -1kx2 = -1 + kx2 + -1kx2

Combine like terms: kx2 + -1kx2 = 0
-1k + 1kx + -1kx2 = -1 + 0
-1k + 1kx + -1kx2 = -1

Reorder the terms:
1 + -1k + 1kx + -1kx2 = -1 + 1

Combine like terms: -1 + 1 = 0
1 + -1k + 1kx + -1kx2 = 0

The solution to this equation could not be determined.

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