y=ln[tan^2(1-x)]

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Solution for y=ln[tan^2(1-x)] equation: 


Simplifying
y = ln[tan2(1 + -1x)]
y = ln[(1 * an2t + -1x * an2t)]
y = ln[(1an2t + -1an2tx)]
y = [1an2t * ln + -1an2tx * ln]
y = [1aln3t + -1aln3tx]

Solving
y = 1aln3t + -1aln3tx

Solving for variable 'y'.

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

Simplifying
y = 1aln3t + -1aln3tx

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