किस विकल्प में \(\sqrt{3}\) के प्रमाण में प्रयुक्त सही परिमेय रूप है?
Which option gives the correct rational form used in the proof of \(\sqrt{3}\)?
Explanation opens after your attempt
Correct Answer
B. \(\sqrt{3}=\frac{p}{q}\), जहाँ (p,q) सहभाज्य हैं और \(q\neq0\)\(\sqrt{3}=\frac{p}{q}\), where (p,q) are coprime and \(q\neq0\)
Concept
When assumed rational, \(\sqrt{3}\) is written in lowest fractional form. Therefore (p) and (q) are coprime.
Why this answer is correct
The correct answer is B. \(\sqrt{3}=\frac{p}{q}\), जहाँ (p,q) सहभाज्य हैं और \(q\neq0\) / \(\sqrt{3}=\frac{p}{q}\), where (p,q) are coprime and \(q\neq0\). When assumed rational, \(\sqrt{3}\) is written in lowest fractional form. Therefore (p) and (q) are coprime.
Exam Tip
परिमेय मानने पर \(\sqrt{3}\) को सरलतम भिन्न में लिखा जाता है। इसलिए (p) और (q) सहभाज्य होते हैं।
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