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Question Number 630 by 123456 last updated on 15/Feb/15

∫_(−(π/2)) ^(+(π/2)) ((sin x)/(cos x))dx  ∫_(−(π/2)) ^(+(π/2)) ((sin x)/(cos x))cos(2nx)dx  ∫_(−(π/2)) ^(+(π/2)) ((sin x)/(cos x))sin(2nx)dx  n∈N^∗

+π2π2sinxcosxdx+π2π2sinxcosxcos(2nx)dx+π2π2sinxcosxsin(2nx)dxnN

Commented by prakash jain last updated on 15/Feb/15

∫_(−(π/2)) ^(π/2) ((sin x)/(cos x)) dx=∫_(−(π/2) ) ^0 ((sin x)/(cos x)) dx+∫_0 ^(π/2) ((sin x)/(cos x))dx  both integral dont converge.

π2π2sinxcosxdx=π20sinxcosxdx+0π2sinxcosxdxbothintegraldontconverge.

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