(n-1)! ways
5 people, so 4! ways
I do not believe that answer is correct. Look at it this way:
Let the first person sit anywhere. Then the remaining 4 people can be seated in 4! (4 factorial = 4 * 3 * 2 * 1) Therefore 4! = 24 ways of seating 5 people around a circular table.
In slave people lived in many different ways the standard of living and lifestyle of enslaved people was dependent upon the slave owner. Many enslaved people had a very low standard of living while a few enslaved people lived quite well.
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Everyone uses the Internet in different ways. What's wrong in one persons eyes, isn't for another.
Cultural exchange involves two different cultures mingling and sharing their ideas, goods, and ways of living. In many cases, this leads to open-mindedness and new ways of understanding one another.
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In how many ways can five children sit at round table?
yes
in how many ways can a party of 8 people arrange themselves round a table?
720
The number of circular permutations of n objects is (n-1)! so in this case the answer is 7! =5040 way to sit 8 people around a table.
7!(6*2*5*4*3*2*1)
6
7!
5! * 7!
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211690
5 chairs x 5 people = 25 choices