The number of ways in which six boys and six girls
can be seated in a row for a photograph so that no
two girls sit together is
(1) (6!)2 (2) 6! * 7P6 (3) 2(6!)
(4) 6! x 7 (5) None of these
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Answer:
6!x7
Step-by-step explanation:
We can initially arrange the six boys in 6! ways.
Having done this, now three are seven places and six girls to be arranged. This can be done in ⁷P₆ ways.
Hence required number of ways = 6! x ⁷
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