Find `(dy)/(dx)` for the function: `y=(log)_esqrt((1+sinx)/(1-sinx)),w h e r ex=pi/3`

Find (dy)/(dx) for the functions: y=(sinx)/(x+cosx)

Evaluate int(sinx)/(1+sinx)dx

Which of the following is/are true? (dy)/(dx)fory=sin^(-1)(cosx),w h e r ex in (0,pi),i s-1 (dy)/(dx)fory=sin^(-1)(cosx),w h e r ex in (0,2pi),i s1 (dy)/(dx)fory=cos^(-1)(sinx),w h e r ex in (-pi/2,pi/2),i s-1 (dy)/(dx)fory=cos^(-1)(sinx),w h e r ex in (pi/2,(3pi)/2),i s-1

Evaluate int(cosx)/((1-sinx)(2+sinx))dx

Integrate the functions e^(x)(sinx+cosx)dx

Find (dy)/(dx) for y=tan^(-1){(1-cosx)/(sinx)},-piltxltpi

Let x in (0,pi/2)dot Then find the domain of the function f(x)=1/sqrt((-(log)_(sinx)tanx))

Show that 2sinx+tanxgeq3x ,w h e r e0lt=x

Evaluate the following : int_(0)^(pi)(dx)/(1+sinx)