Expert Mathematics Quadratic Equations Class 10 Level 34

यदि (x-2-2(k+3)x+k-2-16=0) के समान मूलों के लिए सही (k) चाहिए, तो कौनसा मान सही है?

If the correct (k) is needed for equal roots of (x-2-2(k+3)x+k-2-16=0), which value is correct?

Explanation opens after your attempt
Correct Answer

B. \(k=-\frac{25}{6}\)

Step 1

Concept

(D=4(k+3)2-4\(k^2-16\)=0) gives ((k+3)2=k-2-16), so (6k+25=0) and \(k=-\frac{25}{6}\). In exams, handle the constant term carefully after expansion.

Step 2

Why this answer is correct

The correct answer is B. \(k=-\frac{25}{6}\). (D=4(k+3)2-4\(k^2-16\)=0) gives ((k+3)2=k-2-16), so (6k+25=0) and \(k=-\frac{25}{6}\). In exams, handle the constant term carefully after expansion.

Step 3

Exam Tip

(D=4(k+3)2-4\(k^2-16\)=0) से ((k+3)2=k-2-16), इसलिए (6k+25=0) और \(k=-\frac{25}{6}\) है। परीक्षा में विस्तार के बाद स्थिर पद ध्यान से जोड़ें।

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Mathematics Answer, Explanation and Revision Hints

यदि (x-2-2(k+3)x+k-2-16=0) के समान मूलों के लिए सही (k) चाहिए, तो कौनसा मान सही है? / If the correct (k) is needed for equal roots of (x-2-2(k+3)x+k-2-16=0), which value is correct?

Correct Answer: B. \(k=-\frac{25}{6}\). Explanation: (D=4(k+3)2-4\(k^2-16\)=0) से ((k+3)2=k-2-16), इसलिए (6k+25=0) और \(k=-\frac{25}{6}\) है। परीक्षा में विस्तार के बाद स्थिर पद ध्यान से जोड़ें। / (D=4(k+3)2-4\(k^2-16\)=0) gives ((k+3)2=k-2-16), so (6k+25=0) and \(k=-\frac{25}{6}\). In exams, handle the constant term carefully after expansion.

Which concept should I revise for this Mathematics MCQ?

(D=4(k+3)2-4\(k^2-16\)=0) gives ((k+3)2=k-2-16), so (6k+25=0) and \(k=-\frac{25}{6}\). In exams, handle the constant term carefully after expansion.

What exam hint can help solve this Mathematics question?

(D=4(k+3)2-4\(k^2-16\)=0) से ((k+3)2=k-2-16), इसलिए (6k+25=0) और \(k=-\frac{25}{6}\) है। परीक्षा में विस्तार के बाद स्थिर पद ध्यान से जोड़ें।

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