The last digit of 2^5 cdot 5^5 is........ | vedclass

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(A) We are given the expression $2^5 \cdot 5^5$.Using the law of exponents $a^n \cdot b^n = (a \cdot b)^n$,we can rewrite the expression as:$2^5 \cdot

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$0$

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(A) We are given the expression $2^5 \cdot 5^5$.Using the law of exponents $a^n \cdot b^n = (a \cdot b)^n$,we can rewrite the expression as:$2^5 \cdot 5^5 = (2 \cdot 5)^5$$= 10^5$$= 100000$The last digit of $100000$ is $0$.

The last digit of $2^5 \cdot 5^5$ is........

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