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Question: The no. of ways in which 6 boys and 6 girls can be seated around a circular table so that all girls ...

The no. of ways in which 6 boys and 6 girls can be seated around a circular table so that all girls are together

A

6! 7!

B

6! 4!

C

6! 6!

D

6! 5!

Answer

6! 6!

Explanation

Solution

Consider all girls as one unit.

∴ Total no. of units =7

These 7 units can be arranged on a circular table in (7-1) ! = 6! ways. But 6 girls can arrange among themselves in 6! ways.

∴ Total no. of ways = 6! 6!.