असमानता \(\frac{2x-5}{4}>\frac{x+1}{3}\) का सही हल कौन सा है?
What is the correct solution of \(\frac{2x-5}{4}>\frac{x+1}{3}\)?
Explanation opens after your attempt
A. \(x>\frac{19}{2}\)
Concept
Multiplying by positive (12) gives (3(2x-5)>4(x+1)), so (2x>19). In exams the sign does not change when the LCM is positive.
Why this answer is correct
The correct answer is A. \(x>\frac{19}{2}\). Multiplying by positive (12) gives (3(2x-5)>4(x+1)), so (2x>19). In exams the sign does not change when the LCM is positive.
Exam Tip
धनात्मक (12) से गुणा करने पर (3(2x-5)>4(x+1)), इसलिए (2x>19)। परीक्षा में एलसीएम धनात्मक हो तो चिह्न नहीं बदलता।
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