Question 1
The number of ways in which four particular persons $A, B, C, D$ and six more persons can stand in a queue so that $A$ always stands before $B$, $B$ always before $C$ and $C$ always before $D$ is

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The number of ways in which four particular persons $A, B, C, D$ and six more persons can stand in a queue so that $A$ always stands before $B$, $B$ always before $C$ and $C$ always before $D$ is
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