# RD Sharma Solutions for Class 11 Maths Chapter 30: Derivatives

By the end of this particular chapter, students will gain a basic understanding of derivatives. The rate of change of a function or quantity with relation to others is called a derivative. The following is the derivative formula:

f'(x)= (fx+a-f(x))/a

The sign f' stands for the derivative of a function f(x). According to the Product Rule, the derivative of a product of two functions is equal to the first function times the derivative of the second function plus the second equation times the derivative of the first function. When taking the derivative of a quotient of two functions, the Product Rule must be used. The denominator times the derivative of the numerator minus the numerator times the derivative of the denominator, all divided by the square of the denominator, is the derivative of a quotient, according to the Quotient Rule.

There are various exercises in Chapter 30 – Derivatives, which provide an ample number of questions for the students to grasp this important concept of differentiation. The main concepts covered in this chapter include the definition of differentiation, physical interpretation of a point's derivative, the geometrical interpretation of a point's derivative and a function's derivative. The chapter further goes into the applicative part where, as a rate measurer, derivatives are used. Differentiation from the fundamentals, differentiation laws, differentiation law for products, differentiation using the quotient law are also discussed in the chapter.

To assist students in acing the exams, a list of strategies is made available for every chapter and exercise. Students who want to do well in higher grade mathematics, especially college mathematics, and want to understand physics are recommended to understand this chapter. It is best to use the RD Sharma solutions by the Aakash Institute for the problems. The key goal of developing solutions is to assist the students in solving their questions and improving their logical understanding.