" 4."sin(tan^(-1)e^(-x))

Find the derivative of the function wrt x. sin (tan ^(-1) (e ^(-x)))

Find the derivatives of the function sin (tan ^(-1) (e ^(x)))

Find dy/dx : y = sin(tan^-1e^-x)

int(x^(3)sin[tan^(-1)(x^(4))])/(1+x^(8))dx is equal to : a) 1/4cos[tan^(-1)(x^(4))]+c b) 1/4sin[tan^(-1)(x^(4))]+c c) -1/4cos[tan^(-1)(x^(4))]+c d) 1/4sec^(-1)[tan^(-1)(x^(4))]+c

int(2e^(5x)+e^(4x)-4e^(3x)+4e^(2x)+2e^(x))/((e^(2x)+4)(e^(2x)-1)^(2))dx= a) "tan"^(-1)(e^(x))/(2)-(1)/(e^(2x)-1)+C b) "tan"^(-1)e^(x)-(1)/(2(e^(2x)-1))+C c) "tan"^(-1)(e^(x))/(2)-(1)/(2(e^(2x)-1))+C d) 1-"tan"^(-1)((e^(x))/(2))+(1)/(2(e^(2x)-1))+C

underset(xrarr0)(lim)(1)/(x^(2))|(1-cos3x,log_(e)(1+4x)),(sin^(-1)(e^(x)-1),tan^(-1)(2x))|

Find the derivative of y= sin[Tan^(-1) (e^x)]

If x=sin(2tan^(- 1)2), y=sin(1/2tan^(- 1)(4/3)) , then -