यदि \(\sqrt{2}\) परिमेय मानने पर विरोधाभास मिलता है तो यह किस मान्यता को गलत सिद्ध करता है?
If assuming \(\sqrt{2}\) rational gives a contradiction, which assumption does it prove false?
Explanation opens after your attempt
Correct Answer
C. \(\sqrt{2}\) परिमेय है\(\sqrt{2}\) is rational
Concept
The contradiction rejects only the rationality assumption. Therefore \(\sqrt{2}\) is proved irrational.
Why this answer is correct
The correct answer is C. \(\sqrt{2}\) परिमेय है / \(\sqrt{2}\) is rational. The contradiction rejects only the rationality assumption. Therefore \(\sqrt{2}\) is proved irrational.
Exam Tip
विरोधाभास केवल परिमेय मान्यता को अस्वीकार करता है। इसलिए \(\sqrt{2}\) अपरिमेय सिद्ध होता है।
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