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Chapter 8: Mathematical Inductions and Binomial Theorems (41 videos)
8.1: Introduction
  1. Introduction to Mathematical Induction
  2. Problem-Introduction to Mathematical Induction
8.2: Principle of Mathematical Induction
  1. Principle of Mathematical Induction DEMO
  2. More on Principle of Mathematical Induction
  3. Problem1-Principle of Mathematical Induction
  4. Problem2-Principle of Mathematical Induction
  5. Sum of Positive Integral Powers of Natural Numbers
8.3: Principle of Extended Mathematical Induction
  1. Principle of Extended Mathematical Induction
  2. Problem1-Principle of Extended Mathematical Induction
  3. Problem2-Principle of Extended Mathematical Induction
8.4: Binomial Theorem
  1. Introduction to Binomial Theorem DEMO
  2. Problem1-Introduction to Binomial Theorem
  3. Problem2-Introduction to Binomial Theorem
  4. Proof of Binomial Theorem
  5. More on Proof of Binomial Theorem
  6. Problem1-Proof of Binomial Theorem
  7. Problem2-Proof of Binomial Theorem
  8. Deductions From Binomial Theorem
  9. Problem1-Deductions From Binomial Theorem
  10. Problem2-Deductions From Binomial Theorem
  11. Some Important Observations
  12. Pascal's Triangle
  13. Problem1-Pascal's Triangle
  14. Problem2-Pascal's Triangle
  15. The Middle Term in the Expansion of ( a + x ) ^2
  16. Problem1-The Middle Term in the Binomial Expansion
  17. Problem2-The Middle Term in the Binomial Expansion
  18. More on Problem2-The Middle Term in the Binomial Expansion
  19. Problem3-The Middle Term in the Binomial Expansion
  20. Some Deductions From the Binomial Expansion of ( a + x ) ^n
  21. Problem1-Some Deductions From the Binomial Expansion
  22. Problem2-Some Deductions From the Binomial Expansion
  23. Problem3-Some Deductions From the Binomial Expansion
8.5: The Binomial Theorem When the Index n is a Negative Integer or a Fraction
  1. The Binomial Theorem When the Index n is a Negative Integer DEMO
  2. Problem-The Binomial Theorem With Negative Integer Index
  3. Some Particular Cases of the Expansion of ( 1 + x ) ^n, n < 0
  4. Problem-Some Particular Cases of the Binomial Expansion
8.6: Applications of the Binomial Theorem
  1. Applications of the Binomial Theorem DEMO
  2. More on Applications of the Binomial Theorem
  3. Problem1-Applications of the Binomial Theorem
  4. Problem2-Applications of the Binomial Theorem
 

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