किस विकल्प में \(\sqrt{2}\) के प्रमाण में (m) और (n) के बारे में सही भूमिका बताई गई है?
Which option correctly describes the role of (m) and (n) in the proof of \(\sqrt{2}\)?
Explanation opens after your attempt
Correct Answer
A. वे सरलतम भिन्न के सहभाज्य पूर्णांक हैंThey are coprime integers of the lowest fraction
Concept
In the rational assumption, \(\sqrt{2}\) is written as \(\frac{m}{n}\) in lowest form. Therefore (m) and (n) are coprime integers.
Why this answer is correct
The correct answer is A. वे सरलतम भिन्न के सहभाज्य पूर्णांक हैं / They are coprime integers of the lowest fraction. In the rational assumption, \(\sqrt{2}\) is written as \(\frac{m}{n}\) in lowest form. Therefore (m) and (n) are coprime integers.
Exam Tip
परिमेय मान्यता में \(\sqrt{2}\) को \(\frac{m}{n}\) के सरलतम रूप में लिखा जाता है। इसलिए (m) और (n) सहभाज्य पूर्णांक हैं।
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