" 3) "y=log sin(sqrt(x^(2)+1))

If y=log{sin(x+sqrt(x^(2)+1)}find(dy)/(dx)

If y= log (x + sqrt(x ^(2) -1)) then, y _(2) (sqrt2) =

If y = log (x + sqrt(x ^(2) + 1)) then y _(2)(1) =

The domain of f(x)=(log(sin^(-1)sqrt(x^(2)+x+1)))/(log(x^(2)-x+1)) is

The domain of f(x)=(log(sin^(-1)sqrt(x^(2)+x+1)))/(log(x^(2)-x+1)) is

The function f(x)= sin | log (x+ sqrt(x^(2) +1)) | is-

The function f(x)= sin | log (x+ sqrt(x^(2) +1)) | is-

Find the derivate of y = log(sin sqrt(1+x^2)) .

If y=(x^(2))/(2)+(x)/(2) sqrt(x^(2)+1)+log sqrt(x+sqrt(x^(2)+1)) , prove that, 2y=x (dy)/(dx)+log((dy)/(dx))