2(m-8)=4(m+6)whatism

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Solution for 2(m-8)=4(m+6)whatism equation: 


Simplifying
2(m + -8) = 4(m + 6) * whatism

Reorder the terms:
2(-8 + m) = 4(m + 6) * whatism
(-8 * 2 + m * 2) = 4(m + 6) * whatism
(-16 + 2m) = 4(m + 6) * whatism

Reorder the terms:
-16 + 2m = 4(6 + m) * whatism

Reorder the terms for easier multiplication:
-16 + 2m = 4ahimstw(6 + m)
-16 + 2m = (6 * 4ahimstw + m * 4ahimstw)
-16 + 2m = (24ahimstw + 4ahim2stw)

Solving
-16 + 2m = 24ahimstw + 4ahim2stw

Solving for variable 'm'.

Reorder the terms:
-16 + -24ahimstw + -4ahim2stw + 2m = 24ahimstw + 4ahim2stw + -24ahimstw + -4ahim2stw

Reorder the terms:
-16 + -24ahimstw + -4ahim2stw + 2m = 24ahimstw + -24ahimstw + 4ahim2stw + -4ahim2stw

Combine like terms: 24ahimstw + -24ahimstw = 0
-16 + -24ahimstw + -4ahim2stw + 2m = 0 + 4ahim2stw + -4ahim2stw
-16 + -24ahimstw + -4ahim2stw + 2m = 4ahim2stw + -4ahim2stw

Combine like terms: 4ahim2stw + -4ahim2stw = 0
-16 + -24ahimstw + -4ahim2stw + 2m = 0

Factor out the Greatest Common Factor (GCF), '2'.
2(-8 + -12ahimstw + -2ahim2stw + m) = 0

Ignore the factor 2.

Subproblem 1
Set the factor '(-8 + -12ahimstw + -2ahim2stw + m)' equal to zero and attempt to solve:

Simplifying
-8 + -12ahimstw + -2ahim2stw + m = 0

Solving
-8 + -12ahimstw + -2ahim2stw + m = 0

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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