The last digit of 5^n is . . . . . . ,where | vedclass

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(C) For any natural number $n \in N$,the expression $5^n$ represents the product of $5$ multiplied by itself $n$ times.For $n = 1$,$5^1 = 5$.For $n =

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$5$

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(C) For any natural number $n \in N$,the expression $5^n$ represents the product of $5$ multiplied by itself $n$ times.For $n = 1$,$5^1 = 5$.For $n = 2$,$5^2 = 25$.For $n = 3$,$5^3 = 125$.For $n = 4$,$5^4 = 625$.As observed,the last digit of $5^n$ is always $5$ for any natural number $n$.

The last digit of $5^n$ is . . . . . . ,where $n \in N$.

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