(n^2+8n+16)(n+4-11)=63

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Solution for (n^2+8n+16)(n+4-11)=63 equation: 


Simplifying
(n2 + 8n + 16)(n + 4 + -11) = 63

Reorder the terms:
(16 + 8n + n2)(n + 4 + -11) = 63

Reorder the terms:
(16 + 8n + n2)(4 + -11 + n) = 63

Combine like terms: 4 + -11 = -7
(16 + 8n + n2)(-7 + n) = 63

Multiply (16 + 8n + n2) * (-7 + n)
(16(-7 + n) + 8n * (-7 + n) + n2(-7 + n)) = 63
((-7 * 16 + n * 16) + 8n * (-7 + n) + n2(-7 + n)) = 63
((-112 + 16n) + 8n * (-7 + n) + n2(-7 + n)) = 63
(-112 + 16n + (-7 * 8n + n * 8n) + n2(-7 + n)) = 63
(-112 + 16n + (-56n + 8n2) + n2(-7 + n)) = 63
(-112 + 16n + -56n + 8n2 + (-7 * n2 + n * n2)) = 63
(-112 + 16n + -56n + 8n2 + (-7n2 + n3)) = 63

Combine like terms: 16n + -56n = -40n
(-112 + -40n + 8n2 + -7n2 + n3) = 63

Combine like terms: 8n2 + -7n2 = 1n2
(-112 + -40n + 1n2 + n3) = 63

Solving
-112 + -40n + 1n2 + n3 = 63

Solving for variable 'n'.

Reorder the terms:
-112 + -63 + -40n + 1n2 + n3 = 63 + -63

Combine like terms: -112 + -63 = -175
-175 + -40n + 1n2 + n3 = 63 + -63

Combine like terms: 63 + -63 = 0
-175 + -40n + 1n2 + n3 = 0

The solution to this equation could not be determined.

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