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$8$-digit numbers are formed using the digits $1, 1, 2, 2, 2, 3, 4, 4$. The number of such numbers in which the odd digits do not occupy odd places is:

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In how many ways can $21$ books on Sanskrit and $19$ books on French be placed in a row on a shelf such that two books on French may not be together?

If ${}^n{P_5} = 20 \cdot {}^n{P_3}$,then $n = $

In how many ways can $10$ balls be divided between two boys,if one receives two balls and the other receives eight balls?

$\sum_{0 \le i < j \le n} i \binom{n}{j}$ is equal to

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