g+g+(g*g)=(1+g)*(1+g)

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Solution for g+g+(g*g)=(1+g)*(1+g) equation: 


Simplifying
g + g + (g * g) = (1 + g)(1 + g)

Multiply g * g
g + g + (g2) = (1 + g)(1 + g)
g + g + g2 = (1 + g)(1 + g)

Combine like terms: g + g = 2g
2g + g2 = (1 + g)(1 + g)

Multiply (1 + g) * (1 + g)
2g + g2 = (1(1 + g) + g(1 + g))
2g + g2 = ((1 * 1 + g * 1) + g(1 + g))
2g + g2 = ((1 + 1g) + g(1 + g))
2g + g2 = (1 + 1g + (1 * g + g * g))
2g + g2 = (1 + 1g + (1g + g2))

Combine like terms: 1g + 1g = 2g
2g + g2 = (1 + 2g + g2)

Add '-2g' to each side of the equation.
2g + -2g + g2 = 1 + 2g + -2g + g2

Combine like terms: 2g + -2g = 0
0 + g2 = 1 + 2g + -2g + g2
g2 = 1 + 2g + -2g + g2

Combine like terms: 2g + -2g = 0
g2 = 1 + 0 + g2
g2 = 1 + g2

Add '-1g2' to each side of the equation.
g2 + -1g2 = 1 + g2 + -1g2

Combine like terms: g2 + -1g2 = 0
0 = 1 + g2 + -1g2

Combine like terms: g2 + -1g2 = 0
0 = 1 + 0
0 = 1

Solving
0 = 1

Couldn't find a variable to solve for.

This equation is invalid, the left and right sides are not equal, therefore there is no solution.

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