If `(d)/(dx)((x)/(sinx))=`

If u=(d)/(dx)(e^(sinx)),v=lim_(hrarr0) (e^(sin(x+h))-e^(sinx))/(h) and w=inte^(sinx)cosxdx, then

(d)/(dx)((sinx)/(1+cosx))=

Using the rule for differentiation for quotient of two functions, prove that d/(dx) ((sinx)/(cos x)) = sec^2 x

d/(dx)[(sinx)^(logx)]=

(d)/(dx)(sinx-(1)/(3)sin^(3)x)=

If u=(x)/(2)," then "(d)/(dx)[(2sinx-sin2x)/(2sinx+sin2x)]=

Using the rule for different for quotient of two functions,prove that frac(d)(dx)(frac(sinx)(cosx))=sec^2x .

d(x^sinx)/dx=