Find the number of ways in which 4 people E, F, G, H, A, C can be seated at a round table, such that E and F must always sit together.

Find the number of ways in which 4 people E, F, G, H, A, C can be seated at a round table, such that E and F must always sit together. Correct Answer 48

E and F can sit together in all arrangements in 2! Ways. Now, the arrangement of the 5 people in a circle can be done in (5 – 1)! or 24 ways. Therefore, the total number of ways will be 24 x 2 = 48.

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