RD Sharma Solutions Class 12 Differentiation

RD Sharma Solutions Class 12 Chapter 11

In the previous chapter, we have learned about differentiability of a function at a point. The same was extended to the domain of a function. In case, a function is differentiable at every point of its domain, then each point in its domain can be associated with the derivative of the function at that point. Such a correspondence between points in the domain and the set of values of derivatives at those points defines a new function which is known as the derivative or differentiation of the given function. Here you will come across quotient and product rule in detail through solved examples.

In this chapter we will find derivatives or differentiations or differential coefficients of \(sin^{-1}x,cos^{-1}x,tan^{-1}x,sec^{-1}x,cosec^{-1}x\) and \(cot^{-1}x\) from first principles. Learn about how to solve a function inside a function using a chain rule by solving problems from basic to advanced level. Learn these concepts easily by practising the questions from the exercises given in RD Sharma solution for the chapter “Differentiation”.


Practise This Question

The sum of the first n terms is  1234781516 + .......... is