4sqrt(4)sin(sin^(-1)(1)/(5)+cos^(-1)x)=1," at "x" an "417" zill on "7fr/41

int_(-1)^(1)(sin x)^(5)(cos x)^(4)dx=

cos^(-1)sqrt(1-x)+sin^(-1)sqrt(1-x)=

If (sin^(-1)x)^2 – (cos^(-1) x)^2 = api^2 then the range of 'a' is a) [-3/4,1/4] b) [-3/4,3/4] c) [-1,1] d) [-1,3/4]

3cos^(-1)x=sin^(-1)(sqrt(1-x^(2))(4x^(2)-1))

If y=(sqrt(1-sin4x)+1)/(sqrt(1+sin 4x)-1) , then y can be

If y=(sqrt(1-sin4x)+1)/(sqrt(1+sin 4x)-1) , then y can be

If y=(sqrt(1-sin4x)+1)/(sqrt(1+sin 4x)-1) , then y can be

(sin^(-1)sqrt(x)-cos^(-1)sqrt(x))/(sin^(-1)sqrt(x)+cos^(-1)sqrt(x)),x in[0,1]

int_(-1)^1 sin^5 x cos^4 x dx is :