Hard Mathematics Quadratic Equations Class 10 Level 29

यदि (\(m^2-9\)x-2+4x-5=0) द्विघात समीकरण है, तो (m) पर सही शर्त क्या है?

If (\(m^2-9\)x-2+4x-5=0) is a quadratic equation, what is the correct condition on (m)?

Explanation opens after your attempt
Correct Answer

C. \(m\neq \pm3\)

Step 1

Concept

For the equation to be quadratic, \(m^2-9\neq0\) is needed. Hence both \(m\neq3\) and \(m\neq-3\) are necessary.

Step 2

Why this answer is correct

The correct answer is C. \(m\neq \pm3\). For the equation to be quadratic, \(m^2-9\neq0\) is needed. Hence both \(m\neq3\) and \(m\neq-3\) are necessary.

Step 3

Exam Tip

द्विघात होने के लिए \(m^2-9\neq0\) होना चाहिए। इसलिए \(m\neq3\) और \(m\neq-3\) दोनों जरूरी हैं।

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Mathematics Answer, Explanation and Revision Hints

यदि (\(m^2-9\)x-2+4x-5=0) द्विघात समीकरण है, तो (m) पर सही शर्त क्या है? / If (\(m^2-9\)x-2+4x-5=0) is a quadratic equation, what is the correct condition on (m)?

Correct Answer: C. \(m\neq \pm3\). Explanation: द्विघात होने के लिए \(m^2-9\neq0\) होना चाहिए। इसलिए \(m\neq3\) और \(m\neq-3\) दोनों जरूरी हैं। / For the equation to be quadratic, \(m^2-9\neq0\) is needed. Hence both \(m\neq3\) and \(m\neq-3\) are necessary.

Which concept should I revise for this Mathematics MCQ?

For the equation to be quadratic, \(m^2-9\neq0\) is needed. Hence both \(m\neq3\) and \(m\neq-3\) are necessary.

What exam hint can help solve this Mathematics question?

द्विघात होने के लिए \(m^2-9\neq0\) होना चाहिए। इसलिए \(m\neq3\) और \(m\neq-3\) दोनों जरूरी हैं।

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