(8) people को round table पर बैठाना है और (A) तथा (B) adjacent न हों। Count कौन-सी है?
(8) people are seated around a round table and (A) and (B) are not adjacent. Which count is correct?
Explanation opens after your attempt
A. \(7!-2\cdot6!\)
Concept
Total circular arrangements are (7!), and the adjacent block occurs in \(2\cdot6!\) ways. In exams handle circular not-adjacent by complement.
Why this answer is correct
The correct answer is A. \(7!-2\cdot6!\). Total circular arrangements are (7!), and the adjacent block occurs in \(2\cdot6!\) ways. In exams handle circular not-adjacent by complement.
Exam Tip
Total circular arrangements (7!) हैं और adjacent block \(2\cdot6!\) ways में आता है। परीक्षा में circular not adjacent को complement से करें।
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