16-(s^2-4s)=(s^2-4s)-(4S-16)

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Solution for 16-(s^2-4s)=(s^2-4s)-(4S-16) equation: 


Simplifying
16 + -1(s2 + -4s) = (s2 + -4s) + -1(4S + -16)

Reorder the terms:
16 + -1(-4s + s2) = (s2 + -4s) + -1(4S + -16)
16 + (-4s * -1 + s2 * -1) = (s2 + -4s) + -1(4S + -16)
16 + (4s + -1s2) = (s2 + -4s) + -1(4S + -16)

Reorder the terms:
16 + 4s + -1s2 = (-4s + s2) + -1(4S + -16)

Remove parenthesis around (-4s + s2)
16 + 4s + -1s2 = -4s + s2 + -1(4S + -16)

Reorder the terms:
16 + 4s + -1s2 = -4s + s2 + -1(-16 + 4S)
16 + 4s + -1s2 = -4s + s2 + (-16 * -1 + 4S * -1)
16 + 4s + -1s2 = -4s + s2 + (16 + -4S)

Reorder the terms:
16 + 4s + -1s2 = 16 + -4S + -4s + s2

Add '-16' to each side of the equation.
16 + 4s + -16 + -1s2 = 16 + -4S + -4s + -16 + s2

Reorder the terms:
16 + -16 + 4s + -1s2 = 16 + -4S + -4s + -16 + s2

Combine like terms: 16 + -16 = 0
0 + 4s + -1s2 = 16 + -4S + -4s + -16 + s2
4s + -1s2 = 16 + -4S + -4s + -16 + s2

Reorder the terms:
4s + -1s2 = 16 + -16 + -4S + -4s + s2

Combine like terms: 16 + -16 = 0
4s + -1s2 = 0 + -4S + -4s + s2
4s + -1s2 = -4S + -4s + s2

Solving
4s + -1s2 = -4S + -4s + s2

Solving for variable 's'.

Reorder the terms:
4S + 4s + 4s + -1s2 + -1s2 = -4S + -4s + s2 + 4S + 4s + -1s2

Combine like terms: 4s + 4s = 8s
4S + 8s + -1s2 + -1s2 = -4S + -4s + s2 + 4S + 4s + -1s2

Combine like terms: -1s2 + -1s2 = -2s2
4S + 8s + -2s2 = -4S + -4s + s2 + 4S + 4s + -1s2

Reorder the terms:
4S + 8s + -2s2 = -4S + 4S + -4s + 4s + s2 + -1s2

Combine like terms: -4S + 4S = 0
4S + 8s + -2s2 = 0 + -4s + 4s + s2 + -1s2
4S + 8s + -2s2 = -4s + 4s + s2 + -1s2

Combine like terms: -4s + 4s = 0
4S + 8s + -2s2 = 0 + s2 + -1s2
4S + 8s + -2s2 = s2 + -1s2

Combine like terms: s2 + -1s2 = 0
4S + 8s + -2s2 = 0

Factor out the Greatest Common Factor (GCF), '2'.
2(2S + 4s + -1s2) = 0

Ignore the factor 2.

Subproblem 1
Set the factor '(2S + 4s + -1s2)' equal to zero and attempt to solve:

Simplifying
2S + 4s + -1s2 = 0

Solving
2S + 4s + -1s2 = 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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