longhauler
1 Answer
zenius
Its true that "Any number [ except 0] raised to the power zero is 1"
Here is the explanation for you
Consider, 2 ^ 0
= 2 ^ (1-1) [ 1 -1 = 0]
= 2^1 × 2^ ( -1) [ Multiplication law of indices]
= 2^1/ 2^1 [ Division law of indices]
= 1
But for 0 ^ 0
= = 0 ^ (1-1) [ 1 -1 = 0]
= 0^1 × 0^ ( -1) [ Multiplication law of indices]
= 0^1/ 0^1 [ Division law of indices]
= 0/0 [ indeterminate form]
= infinity [ value is undefined]
Hope this helped you to some extent. Now share the idea with your friends too.
| 13 years ago. Rating: 0 | |
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