`int``cot^-1``x``dx`

Evaluate int\cot^2x\dx

int cot^6 x dx

int cot^3 x dx

int cot^2 x dx

The value of the integral underset(0)overset(1)int cot^(-1) (1-x+x^(2))dx , is

int_0^1cot^(- 1)(1-x+x^2)dx

Evaluate: int_0^1cot^(-1)(1-x+x^2)dx

The value of int_(-1)^1cot^-1((x+x^3+x^5)/(x^4+x^2+1)) dx is equal to

STATEMENT-1 : int_(-2pi)^(5pi)cot^(-1)(tanx)dx=7(pi^(2))/(2) and STATEMENT-2 : int_(a)^(b)f(x)dx=int_(a)^(c )f(x)dx+int_(c )^(b)f(x)dx , a lt c lt b

Evaluate: int_(-pi/2)^(2pi)[cot^(-1)x]dx , where [dot] denotes the greatest integer function