(7) people में से (3) को क्रम वाली queue में चुनने की count \(^{7}C_3\cdot3!\) क्यों है?

Why is the count for choosing (3) people from (7) into an ordered queue equal to \(^{7}C_3\cdot3!\)?

Explanation opens after your attempt
Correct Answer

A. पहले group चुनते हैं फिर उस group को order देते हैंFirst choose the group then order that group

Step 1

Concept

Order of selected people is meaningful in a queue. In exams derive ordered selection as combination times factorial.

Step 2

Why this answer is correct

The correct answer is A. पहले group चुनते हैं फिर उस group को order देते हैं / First choose the group then order that group. Order of selected people is meaningful in a queue. In exams derive ordered selection as combination times factorial.

Step 3

Exam Tip

Queue में selected people की order meaningful होती है। परीक्षा में ordered selection को combination times factorial से derive करें।

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Mathematics Answer, Explanation and Revision Hints

(7) people में से (3) को क्रम वाली queue में चुनने की count \(^{7}C_3\cdot3!\) क्यों है? / Why is the count for choosing (3) people from (7) into an ordered queue equal to \(^{7}C_3\cdot3!\)?

Correct Answer: A. पहले group चुनते हैं फिर उस group को order देते हैं / First choose the group then order that group. Explanation: Queue में selected people की order meaningful होती है। परीक्षा में ordered selection को combination times factorial से derive करें। / Order of selected people is meaningful in a queue. In exams derive ordered selection as combination times factorial.

Which concept should I revise for this Mathematics MCQ?

Order of selected people is meaningful in a queue. In exams derive ordered selection as combination times factorial.

What exam hint can help solve this Mathematics question?

Queue में selected people की order meaningful होती है। परीक्षा में ordered selection को combination times factorial से derive करें।