व्युत्पत्ति \(^{n}P_r=^{n}C_r r!\) से \(^{n}C_r\) का सही rearranged रूप क्या है?

From the derivation \(^{n}P_r=^{n}C_r r!\), what is the correct rearranged form of \(^{n}C_r\)?

Explanation opens after your attempt
Correct Answer

B. \(^{n}C_r=\frac{^{n}P_r}{r!}\)

Step 1

Concept

A permutation includes (r!) orders for each combination. In exams divide ordered count by (r!) to get unordered count.

Step 2

Why this answer is correct

The correct answer is B. \(^{n}C_r=\frac{^{n}P_r}{r!}\). A permutation includes (r!) orders for each combination. In exams divide ordered count by (r!) to get unordered count.

Step 3

Exam Tip

Permutation में हर combination के (r!) orders शामिल होते हैं। परीक्षा में unordered count पाने के लिए ordered count को (r!) से divide करें।

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Mathematics Answer, Explanation and Revision Hints

व्युत्पत्ति \(^{n}P_r=^{n}C_r r!\) से \(^{n}C_r\) का सही rearranged रूप क्या है? / From the derivation \(^{n}P_r=^{n}C_r r!\), what is the correct rearranged form of \(^{n}C_r\)?

Correct Answer: B. \(^{n}C_r=\frac{^{n}P_r}{r!}\). Explanation: Permutation में हर combination के (r!) orders शामिल होते हैं। परीक्षा में unordered count पाने के लिए ordered count को (r!) से divide करें। / A permutation includes (r!) orders for each combination. In exams divide ordered count by (r!) to get unordered count.

Which concept should I revise for this Mathematics MCQ?

A permutation includes (r!) orders for each combination. In exams divide ordered count by (r!) to get unordered count.

What exam hint can help solve this Mathematics question?

Permutation में हर combination के (r!) orders शामिल होते हैं। परीक्षा में unordered count पाने के लिए ordered count को (r!) से divide करें।