| |
|
|
| |
 |
| Conclusion |
|
| Let n N and P(n) denote a certain statement or formula or theorem. Then P(n) holds good for every natural number n if |
| |
| (i) it holds for n = 1 and |
| |
| (ii) it holds for n = k+1 whenever it holds for n = k. |
| |
| Remember: |
| |
| Proof by mathematical induction requires the fulfilment of both the conditions (i) and (ii) as stated above. |
| |
| Condition (i) creates the basis for carrying out induction and condition (ii) gives us the right to make a general assertion or of an automatic extension. |
| |
|
|
| |
|
|
| |
|
|
|
|
|
(100% money-back guarantee)
Customer Care
Click to get customer service, technical support and subscription help.
Refer-A-Friend
Get One Month Free!
When you refer a friend
|
|
|
