कौन-सी श्रृंखला \(\sqrt{2}\) के प्रमाण की सबसे सटीक संरचना देती है?
Which chain gives the most accurate structure of the proof of \(\sqrt{2}\)?
Explanation opens after your attempt
A. परिमेय मान्यता \(\rightarrow\) \(x^2=2y^2\) \(\rightarrow\) (x) सम \(\rightarrow\) (y) सम \(\rightarrow\) सहभाज्य विरोधाभासRational assumption \(\rightarrow\) \(x^2=2y^2\) \(\rightarrow\) (x) even \(\rightarrow\) (y) even \(\rightarrow\) coprime contradiction
Concept
The standard proof follows this order. Each step is based on the previous conclusion.
Why this answer is correct
The correct answer is A. परिमेय मान्यता \(\rightarrow\) \(x^2=2y^2\) \(\rightarrow\) (x) सम \(\rightarrow\) (y) सम \(\rightarrow\) सहभाज्य विरोधाभास / Rational assumption \(\rightarrow\) \(x^2=2y^2\) \(\rightarrow\) (x) even \(\rightarrow\) (y) even \(\rightarrow\) coprime contradiction. The standard proof follows this order. Each step is based on the previous conclusion.
Exam Tip
मानक प्रमाण में यही क्रम चलता है। प्रत्येक चरण पिछले निष्कर्ष पर आधारित है।
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