3(x^4)(y^2)+xtan(y)=y

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Solution for 3(x^4)(y^2)+xtan(y)=y equation: 


Simplifying
3(x4)(y2) + xtan(y) = y

Multiply x4 * y2
3x4y2 + xtan(y) = y

Multiply antx * y
3x4y2 + antxy = y

Reorder the terms:
antxy + 3x4y2 = y

Solving
antxy + 3x4y2 = y

Solving for variable 'a'.

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

Add '-3x4y2' to each side of the equation.
antxy + 3x4y2 + -3x4y2 = -3x4y2 + y

Combine like terms: 3x4y2 + -3x4y2 = 0
antxy + 0 = -3x4y2 + y
antxy = -3x4y2 + y

Divide each side by 'ntxy'.
a = -3n-1t-1x3y + n-1t-1x-1

Simplifying
a = -3n-1t-1x3y + n-1t-1x-1

Reorder the terms:
a = n-1t-1x-1 + -3n-1t-1x3y

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