Circular arrangements of n distinct people with rotations alike number which expression?
A(n - 1)!
Bn!
Cn!/2
D(n + 1)!
Answer & Solution
Correct answer: A. (n - 1)!
Rotating the whole circle gives n identical copies of each arrangement, so n!/n = (n - 1)!.
Keep practising Seating Arrangements
Browse all Seating Arrangements questions for CA Foundation, or explore more Quantitative Aptitude topics.
Related questions
A 4-seat bench holds 3 men and 1 woman, who must take an end seat. How many seatings?The number of ways to seat r of n distinct people in r chairs in a row isHow many ways can 7 distinct people queue in a line (the value of 7!)?Which feature makes a permutation differ from a combination?Which pairs of arrangements count as the same for beads on a bracelet?Eight students share a long bench and two named students must not be side by side. How manSix people queue and A must stand somewhere ahead of B. How many queues are possible?Five people queue and A must be ahead of B somewhere. How many queues?