Consider `qquad I_(K)=int_(0)^(K)[Tan^(-1)x]dx`, where [.] denotes GIF function

int_(0)^(oo)[cot^(-1)x]dx (where [.] denotes the

int_(0)^(2)[x-1]dx= Where [x] denotes the

int_(0)^(1.5)[x^(2)]dx, where [.] denotes the greatestinteger function,equals

The value of int_(0)^(10pi)[tan^(-1)x]dx (where, [.] denotes the greatest integer functionof x) is equal to

int_(0)^(100)e^(x-[x])dx= (where [] is GIF )

The value of int_(0)^(100)[tan^(-1)x]dx is,(where [^(*)] denotes greatest integer function)

Let I=int_(0)^(n)[x]dx,n>0, where [] is G.I.F.

Evaluate int_(0)^(2)[x^(2)-x+1]dx, where [.] denotes the greatestinteger function.

Evaluate: int_(0)^(10 pi)[tan^(-1)x]dx, where [x] represents greatest integer function.