sqrt(sec x-1)

If y = sqrt((secx-1)/(sec x +1) ) then (dy)/(dx) =

(d)/(dx)(cos^(-1)sqrt(cos x)) is equal to (a) (1)/(2)sqrt(1+sec x)(b)sqrt(1+sec x)(c)-(1)/(2)sqrt(1+sec x)(d)-sqrt(1+sec x)

The domain of definition of f(x) = sqrt(sec^(-1){(1-|x|)/(2)}) is

The domain of definition of f(x) = sqrt(sec^(-1){(1-|x|)/(2)}) is

int_(0)^( Prove that )sqrt(1+sec x)dx=sin^(-1)(sqrt(2)sin((x)/(2)))

int sqrt(1+sec x)dx

if f(x)=sqrt(sec^(-1)((2-|x|)/(4))) then the domain of f(x) is

Find the domain of the function: f(x)=sqrt(sec^(-1)((2-|x|)/(4)))

Find the domain of the function: f(x)=sqrt(sec^(-1)((2-|x|)/4))

Find the domain of the function: f(x)=sqrt(sec^(-1)((2-|x|)/4))