Math, asked by shreyvimal68041, 1 year ago

A family comprised of an old man 6 adults and 4 children is to be seated in a row with the condition that children would occupy both the ends and never occupy either side of the old man how many seating arrangements are possible

Answers

Answered by Shaizakincsem
3

The correct answer is 4! X 5! X 7!

Step-by-step explanation:

  • There are a total of 10 people and 10 seats out of them 6 are adults and 4 are children.

  • The children will be side seated in 2 ways.

  • On the other hand, the old man will take middle seats and they can not take 2nd and 10th seat.

  • Therefore, required number of ways .

  • = 4C2 x 2! x 7 x 6P2 x  6!

  • = 6x2x7x30x720

  • =1814400
Answered by ItzDeadDeal
3

Answer:

The correct answer is 4! X 5! X 7!

Step-by-step explanation:

There are a total of 10 people and 10 seats out of them 6 are adults and 4 are children.

The children will be side seated in 2 ways.

On the other hand, the old man will take middle seats and they can not take 2nd and 10th seat.

Therefore, required number of ways

.

= 4C2 x 2! x 7 x 6P2 x  6!

= 6x2x7x30x720

=1814400

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