Show that 4^n can never end with digit zero for any belongs to natural number
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3
Step-by-step explanation:
4^n can be written as (2×2)^n
so to end with it should have both 2 an5 as factors
but it contains 2 only for any value of n
so 4^n cannot end with zero
sneha3922:
thank you so much
Answered by
1
as we know that
4power n has the factor
2power n * 2power n
so it will not end with digit 0
as we need factor as 2power a * 5 power m
welcome
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