Question No 06 | Exercise 7.1 | Chapter 7 | Mathematical Induction | Discrete Mathematics
Question No 06 | Exercise 7.1 | Chapter 7 | Mathematical Induction | Discrete Mathematics
Mathematical Induction And Binomial Theorem
Book Name :
Discrete Mathematics with Applications
By :
DR. Abdur Rehman
DR. Shahid Mubeen
DR. Muhammad Imran Chaudhary
Prof. Basit Rahman Mughal
Chapter Number : 07
Chapter Name : Mathematical Induction And Binomial Theorem
Lecture Number : 07
By (Name) : Awais Rasool
Exercise Number : 7.1
Question Number : 06
Example Number : 00
Awais Rasool Shah
Topics Name :
1)Mathematical Induction
2) Binomial Theorem
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Definition:
When proving a formula using mathematical induction, we use the following process:
First, show the formula works for 𝑛 = 1.
Next, assume the formula is true for the first 𝑘 terms.
Then, show that the formula is true for the first 𝑘+1 terms.
Question No.: 06
Use the mathematical induction to prove the following formulae for every position integer 𝑛.
5^𝑛−2^𝑛 𝑖𝑠 𝑑𝑖𝑣𝑖𝑠𝑖𝑏𝑙𝑒 𝑏𝑦 3.
Видео Question No 06 | Exercise 7.1 | Chapter 7 | Mathematical Induction | Discrete Mathematics канала Step by Step Maths
Mathematical Induction And Binomial Theorem
Book Name :
Discrete Mathematics with Applications
By :
DR. Abdur Rehman
DR. Shahid Mubeen
DR. Muhammad Imran Chaudhary
Prof. Basit Rahman Mughal
Chapter Number : 07
Chapter Name : Mathematical Induction And Binomial Theorem
Lecture Number : 07
By (Name) : Awais Rasool
Exercise Number : 7.1
Question Number : 06
Example Number : 00
Awais Rasool Shah
Topics Name :
1)Mathematical Induction
2) Binomial Theorem
..........................................................| |........................................................
📲 Facebook Profile Link:
https://www.facebook.com/awaisrasoolshah786/
📲 Instagram Profile Link:
https://www.instagram.com/awaisrasoolshah
📲 Linkedin Profile Link:
https://www.linkedin.com/in/
📲 WhatsApp contact:
+923160600073
..........................................................| Thanks |........................................................
Definition:
When proving a formula using mathematical induction, we use the following process:
First, show the formula works for 𝑛 = 1.
Next, assume the formula is true for the first 𝑘 terms.
Then, show that the formula is true for the first 𝑘+1 terms.
Question No.: 06
Use the mathematical induction to prove the following formulae for every position integer 𝑛.
5^𝑛−2^𝑛 𝑖𝑠 𝑑𝑖𝑣𝑖𝑠𝑖𝑏𝑙𝑒 𝑏𝑦 3.
Видео Question No 06 | Exercise 7.1 | Chapter 7 | Mathematical Induction | Discrete Mathematics канала Step by Step Maths
Discrete Mathematics with Application GCUF Government College University Faisalabad Awais Rasool Shah Fast maths club Step by Step Maths Discrete Mathematics Discrete Mathematics With Applications Mathematical Induction Mathematical Induction And Binomial Mathematical Induction And Binomial Theorem Chapter No 7 Exercise No 7.1 Binomial Theorem Theorem Binomial INduction Mathematical Question Step by Step math Question No 6 Question 6 Q No 6
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