" If "int(0)^(P)(OK)/(1+4x^(2))=(pi)/(8)...

" If "int_(0)^(P)(OK)/(1+4x^(2))=(pi)/(8)sec nP=

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Fundamental theorem of definite integral : If int_(0)^(k)(dx)/(1+4x^(2))=(pi)/(8) then k =……..

If int_(0)^(a)(1)/(1+4x^(2))dx=(pi)/(8) , then a =

int_(0)^(a)(dx)/(4+x^(2))=(pi)/(8) , find a

If int_(0)^(a) = ( 1)/( 4+x^(2))dx = ( pi)/( 8) then a is

int_(0)^( pi/8)(1)/(1+4x^(2))dx=?

int_(0)^((pi)/(2))((pi)/(2)-x)sec xdx is

If int_(0)^(a) (1)/(1+4x^(2)) dx = pi/8 , then a=

If int_(0)^(a) (1)/(1+4x^(2)) dx = pi/8 , then a=

If int_0^(a) (1)/(1+4x^(2)) dx = pi/8 then a =

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