(n+2)x(n+1)=110

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Solution for (n+2)x(n+1)=110 equation:


Simplifying
(n + 2) * x(n + 1) = 110

Reorder the terms:
(2 + n) * x(n + 1) = 110

Reorder the terms:
(2 + n) * x(1 + n) = 110

Reorder the terms for easier multiplication:
x(2 + n)(1 + n) = 110

Multiply (2 + n) * (1 + n)
x(2(1 + n) + n(1 + n)) = 110
x((1 * 2 + n * 2) + n(1 + n)) = 110
x((2 + 2n) + n(1 + n)) = 110
x(2 + 2n + (1 * n + n * n)) = 110
x(2 + 2n + (1n + n2)) = 110

Combine like terms: 2n + 1n = 3n
x(2 + 3n + n2) = 110
(2 * x + 3n * x + n2 * x) = 110

Reorder the terms:
(3nx + n2x + 2x) = 110
(3nx + n2x + 2x) = 110

Solving
3nx + n2x + 2x = 110

Solving for variable 'n'.

Reorder the terms:
-110 + 3nx + n2x + 2x = 110 + -110

Combine like terms: 110 + -110 = 0
-110 + 3nx + n2x + 2x = 0

The solution to this equation could not be determined.

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