show that 5^n cannot end with digit 2 for any natural number n
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Answered by
7
Solution :-
》given by :- the from 5^n
》according to question :-
》natural numbers (n= 0,1,2,3,4.....)
we have,
》if n=0 then 5^0 =1
》if n=1 then 5^1 = 5
》if n=2 then 5^2 =25
》similarly
》if n=3 then 5^3 =125
》here we fineded that evry condition 5^n cannot end with digit 2 for any natural number n.
☆i hope its help☆
》given by :- the from 5^n
》according to question :-
》natural numbers (n= 0,1,2,3,4.....)
we have,
》if n=0 then 5^0 =1
》if n=1 then 5^1 = 5
》if n=2 then 5^2 =25
》similarly
》if n=3 then 5^3 =125
》here we fineded that evry condition 5^n cannot end with digit 2 for any natural number n.
☆i hope its help☆
Answered by
10
Here is your answer user.
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