g(x)=[log(4X^3-3X^2)]

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Solution for g(x)=[log(4X^3-3X^2)] equation: 


Simplifying
g(x) = [log(4X3 + -3X2)]

Multiply g * x
gx = [log(4X3 + -3X2)]

Reorder the terms:
gx = [glo(-3X2 + 4X3)]
gx = [(-3X2 * glo + 4X3 * glo)]
gx = [(-3gloX2 + 4gloX3)]
gx = [-3gloX2 + 4gloX3]

Remove brackets around [-3gloX2 + 4gloX3]
gx = -3gloX2 + 4gloX3

Solving
gx = -3gloX2 + 4gloX3

Solving for variable 'g'.

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

Add '3gloX2' to each side of the equation.
3gloX2 + gx = -3gloX2 + 3gloX2 + 4gloX3

Combine like terms: -3gloX2 + 3gloX2 = 0
3gloX2 + gx = 0 + 4gloX3
3gloX2 + gx = 4gloX3

Add '-4gloX3' to each side of the equation.
3gloX2 + -4gloX3 + gx = 4gloX3 + -4gloX3

Combine like terms: 4gloX3 + -4gloX3 = 0
3gloX2 + -4gloX3 + gx = 0

Factor out the Greatest Common Factor (GCF), 'g'.
g(3loX2 + -4loX3 + x) = 0


Subproblem 1
Set the factor 'g' equal to zero and attempt to solve:

Simplifying
g = 0

Solving
g = 0

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

Simplifying
g = 0

Subproblem 2
Set the factor '(3loX2 + -4loX3 + x)' equal to zero and attempt to solve:

Simplifying
3loX2 + -4loX3 + x = 0

Solving
3loX2 + -4loX3 + x = 0

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

Add '-3loX2' to each side of the equation.
3loX2 + -4loX3 + -3loX2 + x = 0 + -3loX2

Reorder the terms:
3loX2 + -3loX2 + -4loX3 + x = 0 + -3loX2

Combine like terms: 3loX2 + -3loX2 = 0
0 + -4loX3 + x = 0 + -3loX2
-4loX3 + x = 0 + -3loX2
Remove the zero:
-4loX3 + x = -3loX2

Add '4loX3' to each side of the equation.
-4loX3 + 4loX3 + x = -3loX2 + 4loX3

Combine like terms: -4loX3 + 4loX3 = 0
0 + x = -3loX2 + 4loX3
x = -3loX2 + 4loX3

Add '-1x' to each side of the equation.
x + -1x = -3loX2 + 4loX3 + -1x

Combine like terms: x + -1x = 0
0 = -3loX2 + 4loX3 + -1x

Simplifying
0 = -3loX2 + 4loX3 + -1x

The solution to this equation could not be determined.

This subproblem is being ignored because a solution could not be determined.
Solution
g = {0}

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