show that 7^n cannot embid with the digit 0 for any natural number n
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i think the ans is 14
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Step-by-step explanation:
Given, 7^n ( where n is any natural no.)
If any no. is going to end with 0 , then they are divisible by 2 and 5
Therefore, in its prime factorization 2 and 5 should occur!
But, 7^n = (7×1)^n
Here, 2 and 5 are not occured.....
Therefore, 7^n never ends with 0
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