tan^dita (1+cot^ dota)
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LHS
1−cotθtanθ+1−tanθcotθ
=1−tanθ1tanθ+1−tanθtanθ1
=tanθtanθ−1tanθ+tanθ(1−tanθ)1
=tanθ−1tan2θ+tanθ(1−tanθ)1
=tanθ−1tan2θ−tanθ(tanθ−1)1
=tanθ(tanθ−1)tan3θ−1
=tanθ(tanθ−1)(tanθ−1)(tan2θ+tanθ+1)
=tanθtan2θ+tanθ+1
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