Sin^2(xy)+xy^2=x^3+1

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Solution for Sin^2(xy)+xy^2=x^3+1 equation: 


Simplifying
Sin2(xy) + xy2 = x3 + 1

Multiply in2S * xy
in2xyS + xy2 = x3 + 1

Reorder the terms:
in2xyS + xy2 = 1 + x3

Solving
in2xyS + xy2 = 1 + x3

Solving for variable 'i'.

Move all terms containing i to the left, all other terms to the right.

Add '-1xy2' to each side of the equation.
in2xyS + xy2 + -1xy2 = 1 + -1xy2 + x3

Combine like terms: xy2 + -1xy2 = 0
in2xyS + 0 = 1 + -1xy2 + x3
in2xyS = 1 + -1xy2 + x3

Divide each side by 'n2xyS'.
i = n-2x-1y-1S-1 + -1n-2yS-1 + n-2x2y-1S-1

Simplifying
i = n-2x-1y-1S-1 + -1n-2yS-1 + n-2x2y-1S-1

Reorder the terms:
i = n-2x-1y-1S-1 + n-2x2y-1S-1 + -1n-2yS-1

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