if `int_0^k (dx)/(2+8x^2)=pi/16` then find the value of `k`

If int_0^(k) (dx)/(2+8x^(2)) = pi/16 then k =

If int_0^k1/(2+8x^2)dx=pi/(16) ,find the value of k.

If int_(0)^(k)(1)/(2+8x^(2))dx=(pi)/(16), find the value of k

Evaluate the following: underset(0)overset(k)int(dx)/(2+8x^2)= pi/16 , find the value of 'k'.

If int_(0)^(k)(dx)/(2+18x^(2))=(pi)/(24) , then the value of k is

If int_(0)^(k)(dx)/(2+18x^(2))=(pi)/(24) , then the value of k is

If int_(0) ^(k) (dx)/(2+18 x^(2))=(pi)/(24), then the value of k is

If int_0^a1/(4+x^2)dx=pi/8 , find the value of adot

If int_0^a1/(4+x^2)dx=pi/8 , find the value of adot

If the value of int_0^pi(x/(1+sinx))^2dx=lambda , then find the value of the integral =int_0^pi[(2x^2*cos^2(x/2))/(1+sinx)^2]dx