Question:medium

The number of ways in which 6 boys and 4 girls can be arranged in a row such that between any two girls there must be exactly 2 boys is

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When a problem specifies a strict relative positioning of two groups (like "exactly X items between any two items of another group"), first determine the required pattern. If the pattern is fixed, the problem simplifies to arranging the members of each group within their designated slots.
Updated On: Mar 30, 2026
  • $6!5!$
  • $(72)6!$
  • $(144)5!$
  • $4!7!$
Show Solution

The Correct Option is C

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