यदि \(\alpha,\beta\) समीकरण \(3x^2-11x+6=0\) के मूल हैं, तो \(\alpha+\beta\) क्या है?

If \(\alpha,\beta\) are roots of \(3x^2-11x+6=0\), what is \(\alpha+\beta\)?

Explanation opens after your attempt
Correct Answer

A. \( \frac{11}{3}\)

Step 1

Concept

The sum of roots is \(-\frac{b}{a}=-\frac{-11}{3}=\frac{11}{3}\). In exams, keep the sign of (b) carefully.

Step 2

Why this answer is correct

The correct answer is A. \( \frac{11}{3}\). The sum of roots is \(-\frac{b}{a}=-\frac{-11}{3}=\frac{11}{3}\). In exams, keep the sign of (b) carefully.

Step 3

Exam Tip

मूलों का योग \(-\frac{b}{a}=-\frac{-11}{3}=\frac{11}{3}\) है। परीक्षा में (b) का चिन्ह ध्यान से रखें।

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Mathematics Answer, Explanation and Revision Hints

यदि \(\alpha,\beta\) समीकरण \(3x^2-11x+6=0\) के मूल हैं, तो \(\alpha+\beta\) क्या है? / If \(\alpha,\beta\) are roots of \(3x^2-11x+6=0\), what is \(\alpha+\beta\)?

Correct Answer: A. \( \frac{11}{3}\). Explanation: मूलों का योग \(-\frac{b}{a}=-\frac{-11}{3}=\frac{11}{3}\) है। परीक्षा में (b) का चिन्ह ध्यान से रखें। / The sum of roots is \(-\frac{b}{a}=-\frac{-11}{3}=\frac{11}{3}\). In exams, keep the sign of (b) carefully.

Which concept should I revise for this Mathematics MCQ?

The sum of roots is \(-\frac{b}{a}=-\frac{-11}{3}=\frac{11}{3}\). In exams, keep the sign of (b) carefully.

What exam hint can help solve this Mathematics question?

मूलों का योग \(-\frac{b}{a}=-\frac{-11}{3}=\frac{11}{3}\) है। परीक्षा में (b) का चिन्ह ध्यान से रखें।