log(2)(x+3)+log(2)(x+1)=5

Solution for log(2)(x+3)+log(2)(x+1)=5 equation:

Simplifying
log(2)(x + 3) + log(2)(x + 1) = 5

Reorder the terms:
glo * 2(3 + x) + log(2)(x + 1) = 5

Reorder the terms for easier multiplication:
2glo(3 + x) + log(2)(x + 1) = 5
(3 * 2glo + x * 2glo) + log(2)(x + 1) = 5
(6glo + 2glox) + log(2)(x + 1) = 5

Reorder the terms:
6glo + 2glox + glo * 2(1 + x) = 5

Reorder the terms for easier multiplication:
6glo + 2glox + 2glo(1 + x) = 5
6glo + 2glox + (1 * 2glo + x * 2glo) = 5
6glo + 2glox + (2glo + 2glox) = 5

Reorder the terms:
6glo + 2glo + 2glox + 2glox = 5

Combine like terms: 6glo + 2glo = 8glo
8glo + 2glox + 2glox = 5

Combine like terms: 2glox + 2glox = 4glox
8glo + 4glox = 5

Solving
8glo + 4glox = 5

Solving for variable 'g'.

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

Reorder the terms:
-5 + 8glo + 4glox = 5 + -5

Combine like terms: 5 + -5 = 0
-5 + 8glo + 4glox = 0

The solution to this equation could not be determined.