The number of ways in which 6 men can be arranged in a row so that three particular men are consecutive is `4!xx3!` b. `4!` c. `3!xx3!` d. none of these

Explanation

According to the question, 3 men have to be 'consecutive' means that they have to be considered as a single man.

But, these 3 men can be arranged among themselves in 3! ways.

And, the remaining 3 men, along with this group, can be arranged among themselves in 4! ways.

∴ Total number of arrangements `= 4! × 3!`

Answer is A