किस विकल्प में \(\sqrt{3}\) के प्रमाण में अभाज्य गुणनखंड का सही उपयोग है?
Which option correctly uses the prime factor idea in the proof of \(\sqrt{3}\)?
Explanation opens after your attempt
Correct Answer
A. यदि \(3\mid p^2\) तो \(3\mid p\)If \(3\mid p^2\), then \(3\mid p\)
Concept
Since (3) is prime, factor (3) in the square comes from the original number. This is the key rule.
Why this answer is correct
The correct answer is A. यदि \(3\mid p^2\) तो \(3\mid p\) / If \(3\mid p^2\), then \(3\mid p\). Since (3) is prime, factor (3) in the square comes from the original number. This is the key rule.
Exam Tip
(3) अभाज्य है इसलिए वर्ग में (3) का गुणनखंड मूल संख्या से आता है। यह प्रमाण का मुख्य नियम है।
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