j=g(a)+k(k+j)+jc

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Solution for j=g(a)+k(k+j)+jc equation:


Simplifying
j = g(a) + k(k + j) + jc

Multiply g * a
j = ag + k(k + j) + jc

Reorder the terms:
j = ag + k(j + k) + jc
j = ag + (j * k + k * k) + jc
j = ag + (jk + k2) + jc

Reorder the terms:
j = ag + cj + jk + k2

Solving
j = ag + cj + jk + k2

Solving for variable 'j'.

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

Add '-1cj' to each side of the equation.
-1cj + j = ag + cj + jk + -1cj + k2

Reorder the terms:
-1cj + j = ag + cj + -1cj + jk + k2

Combine like terms: cj + -1cj = 0
-1cj + j = ag + 0 + jk + k2
-1cj + j = ag + jk + k2

Add '-1jk' to each side of the equation.
-1cj + j + -1jk = ag + jk + -1jk + k2

Combine like terms: jk + -1jk = 0
-1cj + j + -1jk = ag + 0 + k2
-1cj + j + -1jk = ag + k2

Reorder the terms:
-1ag + -1cj + j + -1jk + -1k2 = ag + k2 + -1ag + -1k2

Reorder the terms:
-1ag + -1cj + j + -1jk + -1k2 = ag + -1ag + k2 + -1k2

Combine like terms: ag + -1ag = 0
-1ag + -1cj + j + -1jk + -1k2 = 0 + k2 + -1k2
-1ag + -1cj + j + -1jk + -1k2 = k2 + -1k2

Combine like terms: k2 + -1k2 = 0
-1ag + -1cj + j + -1jk + -1k2 = 0

The solution to this equation could not be determined.

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