(2g^4-3g+9)+(-g^3+12g)=2g^4-g^3+9g+9

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Solution for (2g^4-3g+9)+(-g^3+12g)=2g^4-g^3+9g+9 equation: 


Simplifying
(2g4 + -3g + 9) + (-1g3 + 12g) = 2g4 + -1g3 + 9g + 9

Reorder the terms:
(9 + -3g + 2g4) + (-1g3 + 12g) = 2g4 + -1g3 + 9g + 9

Remove parenthesis around (9 + -3g + 2g4)
9 + -3g + 2g4 + (-1g3 + 12g) = 2g4 + -1g3 + 9g + 9

Reorder the terms:
9 + -3g + 2g4 + (12g + -1g3) = 2g4 + -1g3 + 9g + 9

Remove parenthesis around (12g + -1g3)
9 + -3g + 2g4 + 12g + -1g3 = 2g4 + -1g3 + 9g + 9

Reorder the terms:
9 + -3g + 12g + -1g3 + 2g4 = 2g4 + -1g3 + 9g + 9

Combine like terms: -3g + 12g = 9g
9 + 9g + -1g3 + 2g4 = 2g4 + -1g3 + 9g + 9

Reorder the terms:
9 + 9g + -1g3 + 2g4 = 9 + 9g + -1g3 + 2g4

Add '-9' to each side of the equation.
9 + 9g + -1g3 + -9 + 2g4 = 9 + 9g + -1g3 + -9 + 2g4

Reorder the terms:
9 + -9 + 9g + -1g3 + 2g4 = 9 + 9g + -1g3 + -9 + 2g4

Combine like terms: 9 + -9 = 0
0 + 9g + -1g3 + 2g4 = 9 + 9g + -1g3 + -9 + 2g4
9g + -1g3 + 2g4 = 9 + 9g + -1g3 + -9 + 2g4

Reorder the terms:
9g + -1g3 + 2g4 = 9 + -9 + 9g + -1g3 + 2g4

Combine like terms: 9 + -9 = 0
9g + -1g3 + 2g4 = 0 + 9g + -1g3 + 2g4
9g + -1g3 + 2g4 = 9g + -1g3 + 2g4

Add '-9g' to each side of the equation.
9g + -1g3 + -9g + 2g4 = 9g + -1g3 + -9g + 2g4

Reorder the terms:
9g + -9g + -1g3 + 2g4 = 9g + -1g3 + -9g + 2g4

Combine like terms: 9g + -9g = 0
0 + -1g3 + 2g4 = 9g + -1g3 + -9g + 2g4
-1g3 + 2g4 = 9g + -1g3 + -9g + 2g4

Reorder the terms:
-1g3 + 2g4 = 9g + -9g + -1g3 + 2g4

Combine like terms: 9g + -9g = 0
-1g3 + 2g4 = 0 + -1g3 + 2g4
-1g3 + 2g4 = -1g3 + 2g4

Add 'g3' to each side of the equation.
-1g3 + g3 + 2g4 = -1g3 + g3 + 2g4

Combine like terms: -1g3 + g3 = 0
0 + 2g4 = -1g3 + g3 + 2g4
2g4 = -1g3 + g3 + 2g4

Combine like terms: -1g3 + g3 = 0
2g4 = 0 + 2g4
2g4 = 2g4

Add '-2g4' to each side of the equation.
2g4 + -2g4 = 2g4 + -2g4

Combine like terms: 2g4 + -2g4 = 0
0 = 2g4 + -2g4

Combine like terms: 2g4 + -2g4 = 0
0 = 0

Solving
0 = 0

Couldn't find a variable to solve for.

This equation is an identity, all real numbers are solutions.

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