NCERT Solution Class 11 Chapter 8- Binomial Theorem

NCERT Solutions For Class 11 Maths Chapter 8 PDF Free Download

The NCERT Solutions Class 11 Chapter 8 Binomial Theorem can be downloaded at BYJU’S without any hassle. Practising these solutions can help the students clearing their doubts as well as to solve the problems faster. Students can learn new tricks to answer a particular question in different ways giving them an edge with the exam preparation.

The concepts covered in Chapter 8 of the Maths textbook includes the study of essential topics such as Positive Integral Indices, Pascal’s Triangle, Binomial theorem for any positive integer and some special cases. Students can score high marks in the exams with ease by practising the NCERT Solutions for all the questions present in the textbook. Each solution is mounted step-by-step, considering the perception level of the students. So, it gets pretty apparent to understand the logic set behind each answer and develop a better comprehension of the concepts.

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NCERT Solutions for Class 11 Maths Chapter 8- Binomial Theorem

The Chapter 8 Binomial Theorem of NCERT Solutions for Class 11 covers the topics given below.

8.1 Introduction to Binomial Theorem 

8.2 Binomial Theorem for Positive Integral Indices 

Pascal’s Triangle 

8.2.1 Binomial theorem for any positive integer n, 

8.2.2 Some special cases

8.3 General and Middle Terms 

Exercise 8.1 Solutions 14 Questions

Exercise 8.2 Solutions 12 Questions

Miscellaneous Exercise On Chapter 8 Solutions 10 Questions

NCERT Solutions for Class 11 Maths Chapter 8- Binomial Theorem

The unit Algebra houses the chapter Binomial Theorem, adding up to 30 marks of the total 80 marks. A total of 3 exercises including the miscellaneous exercise is present in this chapter. Chapter 8 of NCERT Solutions for Class 11 Maths discusses the concepts provided underneath:

  1. The expansion of a binomial for any positive integral n is given by the Binomial Theorem, which is (a+b)n = nC0 an + nC1 an – 1b + nC2 an – 2b2 + …+ nCn – 1a.bn – 1 + nCn bn .
  2. The coefficients of the expansions are arranged in an array. This array is called Pascal’s triangle.
  3. The general term of an expansion (a + b)n is Tr + 1 = nCr an – r . br

Therefore, it is thus assured that a student thorough with the eighth chapter of class 11, the Binomial Theorem, will be well versed in the history of Binomial Theorem, statement and proof of the binomial theorem for positive integral indices, Pascal’s triangle, General and middle term in binomial expansion as well as simple applications of Binomial theorem.

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