\(\mathbb{R}\) पर (aRb) तभी जब \(a\leq b\)। कौन सा कथन सही है?
On \(\mathbb{R}\), (aRb) if and only if \(a\leq b\). Which statement is correct?
Explanation opens after your attempt
Correct Answer
A. प्रतिवर्ती और संक्रामी लेकिन सममित नहींReflexive and transitive but not symmetric
Concept
Every \(a\leq a\) is true, and \(a\leq b\leq c\) implies \(a\leq c\). But \(2\leq3\) does not imply \(3\leq2\).
Why this answer is correct
The correct answer is A. प्रतिवर्ती और संक्रामी लेकिन सममित नहीं / Reflexive and transitive but not symmetric. Every \(a\leq a\) is true, and \(a\leq b\leq c\) implies \(a\leq c\). But \(2\leq3\) does not imply \(3\leq2\).
Exam Tip
हर \(a\leq a\) सत्य है और \(a\leq b\leq c\) से \(a\leq c\)। लेकिन \(2\leq3\) के बाद \(3\leq2\) सत्य नहीं।
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