`y=sin^(-1)((5x+12sqrt(1-x^2))/(13))`

If y=sin^(-1){(5x+12 sqrt(1-x^(2)))/(13)}, find (dy)/(dx).

If y=sin^(-1)[((5x+12(sqrt(1-x^2)))/13)] then find (dy)/(dx) .

If y=sin^(-1){(5x+12 sqrt(1-x^(2)))/(13)}, find (dy)/(dx).

If y=sin^(-1) {(5x+12 sqrt(1-x^(2)))/(13)}, " find " (dy)/(dx)

y= sin^(-1) [(5x + 12 sqrt(1-x^(2)))/(13)] then find (dy)/(dx)

d/dx sin^(-1) (5x+12 sqrt(1-x^(2))/13) =

If y= sin^(-1) (frac{5x+ 12 sqrt (1-x^2)}{13}) , then (dy/dx) = .......... A) 0 B) frac {-1}{sqrt (1-x^2)} C) frac {1}{sqrt (1-x^2)} D) sqrt (1-x^2)