show that 4n can never end with digital zero for any natural number
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For a digit to end with 0 it should have both 2 and 5 as a factor.
After factorizing 4 you get 4= 2*2
=2^2
Therefore 4^n= 2^2*n
It only has 2 as a factor and 5 is missing.
Hence any number of the form 4^n (where n is any natural number) cannot end with the digit zero.
Hope This Helps :)
Answered by
1
bcz in prime facrorisation of 4n we find that it does not end with the digit 5 or 0.
so therefore 4n cannot end wid digit 0
so therefore 4n cannot end wid digit 0
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