\(\sqrt{2}\) के प्रमाण में (a) और (b) को सहभाज्य मानना केवल औपचारिकता नहीं है, क्योंकि इससे क्या सिद्ध होता है?
In the proof of \(\sqrt{2}\), assuming (a) and (b) coprime is not just formality because what does it help prove?
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Correct Answer
A. दोनों सम निकलने पर वास्तविक विरोधाभासA real contradiction when both become even
Concept
Without the coprime condition, both even would not create a contradiction. Lowest form is the backbone of the proof.
Why this answer is correct
The correct answer is A. दोनों सम निकलने पर वास्तविक विरोधाभास / A real contradiction when both become even. Without the coprime condition, both even would not create a contradiction. Lowest form is the backbone of the proof.
Exam Tip
यदि सहभाज्य शर्त न हो, तो दोनों सम मिलना विरोधाभास नहीं बनेगा। सरलतम रूप प्रमाण की रीढ़ है।
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