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How many different 4-digit numerals can be made from the digits of 56987 if a digit can appear just once in a numeral?

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Answer: 120

Explanation:

Given : the total number of digits : 5

The number of permutations of n things taken r at a time is given by :-


(n!)/((n-r)!)

By using permutation, the number of different 4-digit numerals can be made from the digits of 56987 is given by :-


^5P_4=(5!)/((5-4)!)=5!=120

Hence, the number of different 4-digit numerals can be made from the digits of 56987 is 120 .

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