f(x)=tan^2(3x-2)

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Solution for f(x)=tan^2(3x-2) equation: 


Simplifying
f(x) = tan2(3x + -2)

Multiply f * x
fx = tan2(3x + -2)

Reorder the terms:
fx = an2t(-2 + 3x)
fx = (-2 * an2t + 3x * an2t)
fx = (-2an2t + 3an2tx)

Solving
fx = -2an2t + 3an2tx

Solving for variable 'f'.

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

Divide each side by 'x'.
f = -2an2tx-1 + 3an2t

Simplifying
f = -2an2tx-1 + 3an2t

Reorder the terms:
f = 3an2t + -2an2tx-1

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