Log[g](x-6)+log[g](x+6)=2

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Solution for Log[g](x-6)+log[g](x+6)=2 equation: 


Simplifying
Log[g](x + -6) + log[g](x + 6) = 2

Reorder the terms:
goL * g(-6 + x) + log[g](x + 6) = 2

Multiply goL * g
g2oL(-6 + x) + log[g](x + 6) = 2
(-6 * g2oL + x * g2oL) + log[g](x + 6) = 2
(-6g2oL + g2oxL) + log[g](x + 6) = 2

Reorder the terms:
-6g2oL + g2oxL + glo * g(6 + x) = 2

Multiply glo * g
-6g2oL + g2oxL + g2lo(6 + x) = 2
-6g2oL + g2oxL + (6 * g2lo + x * g2lo) = 2
-6g2oL + g2oxL + (6g2lo + g2lox) = 2

Reorder the terms:
6g2lo + g2lox + -6g2oL + g2oxL = 2

Solving
6g2lo + g2lox + -6g2oL + g2oxL = 2

Solving for variable 'g'.

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

Reorder the terms:
-2 + 6g2lo + g2lox + -6g2oL + g2oxL = 2 + -2

Combine like terms: 2 + -2 = 0
-2 + 6g2lo + g2lox + -6g2oL + g2oxL = 0

The solution to this equation could not be determined.

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