Concept
\(9k^2=3b^2\) में दोनों ओर (3) से भाग करें। / Divide both sides of \(9k^2=3b^2\) by (3).
\(\sqrt{3}\) के प्रमाण में \(9k^2=3b^2\) से क्या सही निष्कर्ष मिलता है?
In the proof of \(\sqrt{3}\), what correct conclusion follows from \(9k^2=3b^2\)?
Correct answer and explanation
Correct Answer
A. \(b^2=3k^2\)
Why this answer is correct
\(3k^2=b^2\) मिलेगा, यानी \(b^2=3k^2\)। / We get \(3k^2=b^2\), that is \(b^2=3k^2\).
Exam Tip
फिर (b) के (3) से विभाज्य होने का निष्कर्ष लें। / Then conclude that (b) is divisible by (3).
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FAQs
Mathematics Answer, Explanation and Revision Hints
\(\sqrt{3}\) के प्रमाण में \(9k^2=3b^2\) से क्या सही निष्कर्ष मिलता है? / In the proof of \(\sqrt{3}\), what correct conclusion follows from \(9k^2=3b^2\)?
Correct Answer: A. \(b^2=3k^2\). Explanation: चरण 1: \(9k^2=3b^2\) में दोनों ओर (3) से भाग करें। चरण 2: \(3k^2=b^2\) मिलेगा, यानी \(b^2=3k^2\)। चरण 3: फिर (b) के (3) से विभाज्य होने का निष्कर्ष लें। / Step 1: Divide both sides of \(9k^2=3b^2\) by (3). Step 2: We get \(3k^2=b^2\), that is \(b^2=3k^2\). Step 3: Then conclude that (b) is divisible by (3).
Why is option A correct in this Mathematics MCQ?
\(3k^2=b^2\) मिलेगा, यानी \(b^2=3k^2\)। / We get \(3k^2=b^2\), that is \(b^2=3k^2\).
What should I remember for this Mathematics concept?
फिर (b) के (3) से विभाज्य होने का निष्कर्ष लें। / Then conclude that (b) is divisible by (3).