यदि \(\sqrt{2}\) की परिमेय मान्यता सही होती तो \(\frac{m}{n}\) के बारे में क्या होना चाहिए था?
If the rational assumption for \(\sqrt{2}\) were correct, what should be true about \(\frac{m}{n}\)?
Explanation opens after your attempt
Correct Answer
A. (m,n) सहभाज्य और \(n\neq0\)(m,n) coprime and \(n\neq0\)
Concept
A rational number is written in lowest form as a ratio of coprime integers. The denominator cannot be zero.
Why this answer is correct
The correct answer is A. (m,n) सहभाज्य और \(n\neq0\) / (m,n) coprime and \(n\neq0\). A rational number is written in lowest form as a ratio of coprime integers. The denominator cannot be zero.
Exam Tip
परिमेय संख्या सरलतम रूप में सहभाज्य पूर्णांकों के अनुपात में लिखी जाती है। हर शून्य नहीं हो सकता।
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