int_(0)^( pi/2)(root(n)(sec x))/(root(n)(sec x)+root(n)(cos ecx))dx=

int _(0)^(pi //2)((root(n)(secx))/(root(n)(secx)+root(n)("cosec"x)))dx=

int_(0) ^( pi//2) (root(n)(secx))/(root(n) (secx )+ root (n) ("cosec "x)) dx=

int_(0) ^( pi//2) (root(n)(secx))/(root(n) (secx )+ root (n) ("cosec "x)) dx=

Evaluate the following : int_(0)^(pi//2)(root3(secx))/(root3(secx)+root3("cosec x"))dx

Evaluate the following definite integrals: \int_{0}^((pi)/2) frac {root(3)(sec x)}{root (3)(sec x) + sqrt cosec x} dx

int_(0)^( pi/2)cos^(3)x root(4)(sin x)dx

int(cos x)/(root(2)(cos(2x)))dx

int (sec x) / (1 + cos ecx) dx

Using properties of definite integration evaluate : int_(a)^(b) (root(n)x)/(root(n)x+root(n)(a+b-x))dx

int_(0)^( pi)(n tan x)/(sec x+cos x)dx