0=(n-9)(n^2+6n+56)

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Solution for 0=(n-9)(n^2+6n+56) equation:


Simplifying
0 = (n + -9)(n2 + 6n + 56)

Reorder the terms:
0 = (-9 + n)(n2 + 6n + 56)

Reorder the terms:
0 = (-9 + n)(56 + 6n + n2)

Multiply (-9 + n) * (56 + 6n + n2)
0 = (-9(56 + 6n + n2) + n(56 + 6n + n2))
0 = ((56 * -9 + 6n * -9 + n2 * -9) + n(56 + 6n + n2))
0 = ((-504 + -54n + -9n2) + n(56 + 6n + n2))
0 = (-504 + -54n + -9n2 + (56 * n + 6n * n + n2 * n))
0 = (-504 + -54n + -9n2 + (56n + 6n2 + n3))

Reorder the terms:
0 = (-504 + -54n + 56n + -9n2 + 6n2 + n3)

Combine like terms: -54n + 56n = 2n
0 = (-504 + 2n + -9n2 + 6n2 + n3)

Combine like terms: -9n2 + 6n2 = -3n2
0 = (-504 + 2n + -3n2 + n3)

Solving
0 = -504 + 2n + -3n2 + n3

Solving for variable 'n'.

Combine like terms: 0 + 504 = 504
504 + -2n + 3n2 + -1n3 = -504 + 2n + -3n2 + n3 + 504 + -2n + 3n2 + -1n3

Reorder the terms:
504 + -2n + 3n2 + -1n3 = -504 + 504 + 2n + -2n + -3n2 + 3n2 + n3 + -1n3

Combine like terms: -504 + 504 = 0
504 + -2n + 3n2 + -1n3 = 0 + 2n + -2n + -3n2 + 3n2 + n3 + -1n3
504 + -2n + 3n2 + -1n3 = 2n + -2n + -3n2 + 3n2 + n3 + -1n3

Combine like terms: 2n + -2n = 0
504 + -2n + 3n2 + -1n3 = 0 + -3n2 + 3n2 + n3 + -1n3
504 + -2n + 3n2 + -1n3 = -3n2 + 3n2 + n3 + -1n3

Combine like terms: -3n2 + 3n2 = 0
504 + -2n + 3n2 + -1n3 = 0 + n3 + -1n3
504 + -2n + 3n2 + -1n3 = n3 + -1n3

Combine like terms: n3 + -1n3 = 0
504 + -2n + 3n2 + -1n3 = 0

The solution to this equation could not be determined.

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