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?	Choose the correct option:  A) 8! * ⁷P₆  B) 6! * ⁷P₆  C) 9! * ⁷P₆  D) 5! * ⁷P₆  E) 2! * ⁷P₆
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! * ⁷P₆   Answer: 6! * ⁷P₆
<result>B</result>
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?