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How many distinct $9$-digit numbers can be formed by rearranging the digits of the number $223355888$ such that all odd digits occupy even positions?

There are $9$ balls to be placed in $9$ boxes. If $5$ of the balls cannot fit into $3$ specific small boxes,find the number of ways to arrange exactly one ball in each of the boxes.

In how many ways can $4$ letters be selected and arranged from the word $MATHEMATICS$?

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How many $5$-digit numbers can be formed using the digits $3, 4, 7$ once each and the digit $5$ twice?

If all the letters of the word $REPEAT$ are permuted in all possible ways and if the six-letter permutations thus formed are arranged in the dictionary order,then the rank of the word $REPEAT$ is:

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