number of zeros,

\hspace{-16}$Is there is any Natural no. $\bf{n}$ which end with exactly ........\\\\ $\bf{(i)\;\; 2013-}$ zero,s.\\\\ $\bf{(ii)\; 2014-}$ zero,s.\\\\ $\bf{(iii)\; 2015-}$ zero,s.\\\\

2 Answers

1057
Ketan Chandak ·

we can use the fact that n! contains
[n/5]+[n/25]+[n/125]...... zeroes where [·] denotes G.I.F

865
Soumyadeep Basu ·

Is the question asking for natural numbers or any other type of number. You can put 2013 zeroes and put any number not ending with zero before it and get a required number. Am I missing anything?

Your Answer

Close [X]