\(\sqrt{5}\) को अपरिमेय सिद्ध करने की शुरुआत में क्या माना जाता है?
What is assumed at the beginning to prove that \(\sqrt{5}\) is irrational?
Explanation opens after your attempt
Correct Answer
A. \(\sqrt{5}\) परिमेय है और \(\sqrt{5}=\frac{p}{q}\), जहां (p) और (q) सहअभाज्य हैं\(\sqrt{5}\) is rational and \(\sqrt{5}=\frac{p}{q}\), where (p) and (q) are coprime
Concept
In the contradiction method, we assume the opposite.
Why this answer is correct
So \(\sqrt{5}\) is assumed rational and written as \(\frac{p}{q}\).
Exam Tip
Do not forget to mention that (p) and (q) are coprime. चरण 1: विरोधाभास विधि में उलटी बात मानते हैं। चरण 2: इसलिए \(\sqrt{5}\) को परिमेय मानकर \(\frac{p}{q}\) के रूप में लिखा जाता है। चरण 3: (p) और (q) को सहअभाज्य लिखना न भूलें।
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