In how many distinct ways can 5 people be seated around a circular table?
A$120$
B$60$
C$24$
D$5$
Answer & Solution
Correct answer: C. $24$
Distinct circular arrangements of n people = (n − 1)!. For n = 5: (5 − 1)! = 4! = 24.
Related questions
Hair colour, blood type and the car a person drives are all examples of:A software store interviewing whichever shoppers walk past its counter is using:Besides simple random sampling, other methods involving chance include stratified, clusterThe average amount spent by all first year students at a college this term would be a:Treating one maths class as a sample of all maths classes lets you compute a class averageA good sample should have the same characteristics as:When some members of a population are less likely to be chosen than others, the result is:Errors caused by the actual process of sampling, such as too small a sample, are: