This chapter begins with an introduction to trace the origins of this theorem to the coefficients we obtain when we expand any binomial term raised to an integral power.Binomial Theorem, Positive Integral Index is discussed in the first section.The general term of expansion and binomial coefficients are explained in this section. The subject of the second section is Differentiation and Integration Techniques which enable us to sum a lot of series involving binomial coefficients.Some important miscellaneous techniques which are used to solve binomial co-efficients are dealt in the third section.The net section deals with Binomial Theorem applied to a general scenario and Rational Index.At the end of this section, we have a series of exercises to test your understanding of this chapter,solved examples, previous years’ IIT JEE questions pertaining to this chapter.
In addition to preparing for the JEE mains and advanced exams, Cuemath Founder Manan Khurma's study material is helpful for students who are appearing for CBSE, ICSE and other State board exams.
Basics of Binomial Theorem
- Introduction To Binomial Theorem
- Binomial Theorem For Positive Integer Indices
- Examples on Binomial Theorem For Positive Integer Indices
Advanced Applications of Binomial Theorem
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