tan(2tan^-1(1/5+π/4))
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Using the identity:
2 tan^-1(x)=tan^-1(2x/1-x^2)
tan(2tan^-1(1/5+π/4))
Here, x=1/5+π/4
tan(tan^-1(2×{1/5+π/4}))
=tan(tan^-1(2×{4+5π}/20)
=tan(tan^-1{4+5π}/10)
Also, tan(tan^-1(x))=x
So the expression becomes:
(4+5π)/10
or 2/5+π/2
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