2(3x+2y)(z-4)=0

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Solution for 2(3x+2y)(z-4)=0 equation:


Simplifying
2(3x + 2y)(z + -4) = 0

Reorder the terms:
2(3x + 2y)(-4 + z) = 0

Multiply (3x + 2y) * (-4 + z)
2(3x * (-4 + z) + 2y * (-4 + z)) = 0
2((-4 * 3x + z * 3x) + 2y * (-4 + z)) = 0
2((-12x + 3xz) + 2y * (-4 + z)) = 0
2(-12x + 3xz + (-4 * 2y + z * 2y)) = 0
2(-12x + 3xz + (-8y + 2yz)) = 0
2(-12x + 3xz + -8y + 2yz) = 0
(-12x * 2 + 3xz * 2 + -8y * 2 + 2yz * 2) = 0
(-24x + 6xz + -16y + 4yz) = 0

Solving
-24x + 6xz + -16y + 4yz = 0

Solving for variable 'x'.

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

Add '16y' to each side of the equation.
-24x + 6xz + -16y + 16y + 4yz = 0 + 16y

Combine like terms: -16y + 16y = 0
-24x + 6xz + 0 + 4yz = 0 + 16y
-24x + 6xz + 4yz = 0 + 16y
Remove the zero:
-24x + 6xz + 4yz = 16y

Add '-4yz' to each side of the equation.
-24x + 6xz + 4yz + -4yz = 16y + -4yz

Combine like terms: 4yz + -4yz = 0
-24x + 6xz + 0 = 16y + -4yz
-24x + 6xz = 16y + -4yz

Reorder the terms:
-24x + 6xz + -16y + 4yz = 16y + -16y + -4yz + 4yz

Combine like terms: 16y + -16y = 0
-24x + 6xz + -16y + 4yz = 0 + -4yz + 4yz
-24x + 6xz + -16y + 4yz = -4yz + 4yz

Combine like terms: -4yz + 4yz = 0
-24x + 6xz + -16y + 4yz = 0

Factor out the Greatest Common Factor (GCF), '2'.
2(-12x + 3xz + -8y + 2yz) = 0

Ignore the factor 2.

Subproblem 1

Set the factor '(-12x + 3xz + -8y + 2yz)' equal to zero and attempt to solve: Simplifying -12x + 3xz + -8y + 2yz = 0 Solving -12x + 3xz + -8y + 2yz = 0 Move all terms containing x to the left, all other terms to the right. Add '8y' to each side of the equation. -12x + 3xz + -8y + 8y + 2yz = 0 + 8y Combine like terms: -8y + 8y = 0 -12x + 3xz + 0 + 2yz = 0 + 8y -12x + 3xz + 2yz = 0 + 8y Remove the zero: -12x + 3xz + 2yz = 8y Add '-2yz' to each side of the equation. -12x + 3xz + 2yz + -2yz = 8y + -2yz Combine like terms: 2yz + -2yz = 0 -12x + 3xz + 0 = 8y + -2yz -12x + 3xz = 8y + -2yz The solution to this equation could not be determined. This subproblem is being ignored because a solution could not be determined. The solution to this equation could not be determined.

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