" simplify "sin^(-1)((sin u+cos u)/(sqrt(2)))

Simplify each of the following: sin^(-1)((sin x+cos x)/(sqrt(2)))

Simplify: ^(*)sin^(^^)(-1)((sin x+cos x)/(sqrt(2))),backslash-pi/4

Simplify: (sin3A)/(sin A)+(cos3A)/(cos A)

intsqrt(1+cos e cx)dx e q u a l s 2sin^(-1)sqrt(sinx)+c (b) sqrt(2)cos^(-1)sqrt(cosx)+c c-2sin^(-1)(1-2sinx) cos^(-1)(1-2sinx)+c

Simplified value of sin [ (pi)/(2) - sin^(-1) (- (sqrt3)/(2)) ] is :

Simplify : tan^(-1)(1) - cos^(-1) ((-1)/2) +sin^(-1) ((-sqrt(3))/2)

Simplify and write the value of tan^(-1)[2sin[2cos^(-1)[(sqrt(3))/(2)]]]

Find the simplified value of the following expression: sin^(-1)[cos{sin^(-1)((sqrt(3))/2)}]

if int e^(2x)sin x cos xdx=(u)/(8)e^(2x)+c then u