5^n *5^3 = 625 find n
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Answered by
1
your ans
given:-
5^n×5^3=625
now we know that 625 can be written as 5^4 and no with same bases their powers get added
so
5^n+3=5^4. (5 gets cancelled from both sides)
n+3=4
n=1
given:-
5^n×5^3=625
now we know that 625 can be written as 5^4 and no with same bases their powers get added
so
5^n+3=5^4. (5 gets cancelled from both sides)
n+3=4
n=1
Answered by
2
hello mate!......
given........

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given........
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