int(x)/(1-x cot x)dx

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Integrate int(1)/(1+cot x)dx

inte^(x) ( 1- cot x + cot^(2) x) dx is eqal to

(i) int (1-tanx)/(1+tanx) dx (ii) int (1- cot x)/(1+ cot x) dx

int(dx)/(1+cot x)1+cot x

int(1-cot x)/(1+cot x)dx

The value of int e^(x)(1-cot x+cot^(2)x)dx is -

int(1)/(csc x-cot x)dx=

int e^(x)(1-cot x+cot^(2)x)dx=e^(x)cot x+C (b) e^(x)cot x+C(c)e^(x)cos ecx+C(d)e^(x)cos ecx+C