Differentiation of a constant function is zero i.e., `d/(dx)(c)=0.`

Theorem : (i)Differentiation of a constant function is 0 (ii) Let f(x) be the differentiable function and let c be a constant.Then cf(x) is also differentiable such that d(cf(x))/(dx)=cd((f(x))/(dx)

The differentiation of cotx with respect to x is -cosec^2x i.e. d/(dx)(cotx)=-cos e c^2x

Differentiate e^(ax) cos(bx + c) .

Differentiate R.B.C and W.B.C.

Differentiate the following functions w.r.t.x : e^(ax) cos (bx + c)

Differentiate the functions with respect to x sin(a x+b)/cos(c x+d)

The differentiation of cos e cx with respect to x i s c o s e cxcotxdot i.e. d/(dx)(cos e cx)=-cos e cxcotx

Differentiate the following functions w.r.t.x : (e^(ax))/(sin(bx+c))

Differentiate the following function with respect of x:(a+b sin x)/(c+d cos x)

Differentiate the following function with respect of x : f(x)=(a x+b)/(c x+d)