Pls solve this Illustration 6 93 Find the number of ways in which six persons can be seated at a - Maths - Permutations and Combinations

Question

Pls solve this
Illustration 6 93 Find the number of ways in which six persons can
be seated at a round table, so that all shall not have the same
neighbors in any two arrangements

Lovina Kansal · Accepted Answer

Dear student
The number of ways seating 6 persons=5!But in clockwise and counter-clockwise arrangements same persons areneighbours and therefore, these two arrangements are the same
Hence the required number=12×5!=12×5×4×3×2=60
Regards

Pls solve this Illustration 6.93 Find the number of ways in which six persons can be seated at a round table, so that all shall not have the same neighbors in any two arrangements.

Pls solve this
Illustration 6.93 Find the number of ways in which six persons can be seated at a round table, so that all shall not have the same neighbors in any two arrangements.