6 friends (Andy, Bandy, Candy, Dandy, Endy and Fandy) are out to dinner. They will be seated in a circular table (with 6 seats). How many ways are there to seat them?
Details and assumptions
Rotations of the table will be considered the same way, but reflections will be considered different.
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The number of arrangements of 'n' distinct objects in a circle is given by (n-1)!
Hence, all 6 friends can be set in (6-1)!=120 ways.