\({}^{n}C_0+{}^{n}C_1+\cdots+{}^{n}C_n\) में middle terms largest क्यों होते हैं?

Why are middle terms largest in \({}^{n}C_0+{}^{n}C_1+\cdots+{}^{n}C_n\)?

Explanation opens after your attempt
Correct Answer

A. क्योंकि consecutive ratio पहले (1) से बड़ा और बाद में (1) से छोटा होता हैBecause the consecutive ratio is first greater than (1) and later less than (1)

Step 1

Concept

The ratio \(\frac{n-r}{r+1}\) shows the transition. In exams check the trend of binomial coefficients by ratios.

Step 2

Why this answer is correct

The correct answer is A. क्योंकि consecutive ratio पहले (1) से बड़ा और बाद में (1) से छोटा होता है / Because the consecutive ratio is first greater than (1) and later less than (1). The ratio \(\frac{n-r}{r+1}\) shows the transition. In exams check the trend of binomial coefficients by ratios.

Step 3

Exam Tip

Ratio \(\frac{n-r}{r+1}\) transition दिखाता है। परीक्षा में binomial coefficient trend ratio से check करें।

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Mathematics Answer, Explanation and Revision Hints

\({}^{n}C_0+{}^{n}C_1+\cdots+{}^{n}C_n\) में middle terms largest क्यों होते हैं? / Why are middle terms largest in \({}^{n}C_0+{}^{n}C_1+\cdots+{}^{n}C_n\)?

Correct Answer: A. क्योंकि consecutive ratio पहले (1) से बड़ा और बाद में (1) से छोटा होता है / Because the consecutive ratio is first greater than (1) and later less than (1). Explanation: Ratio \(\frac{n-r}{r+1}\) transition दिखाता है। परीक्षा में binomial coefficient trend ratio से check करें। / The ratio \(\frac{n-r}{r+1}\) shows the transition. In exams check the trend of binomial coefficients by ratios.

Which concept should I revise for this Mathematics MCQ?

The ratio \(\frac{n-r}{r+1}\) shows the transition. In exams check the trend of binomial coefficients by ratios.

What exam hint can help solve this Mathematics question?

Ratio \(\frac{n-r}{r+1}\) transition दिखाता है। परीक्षा में binomial coefficient trend ratio से check करें।