CAT 2024 Quant was dominated by Algebra followed by Arithmetic. In Arithmetic, the questions were dominated by topics like Speed-time-distance, Mixture and Alligations. This year, there was a surprise. The questions from Geometry were relatively on the lower side as compared to the previous years. There were 8 TITA Qs this year. Overall this section was at a medium level of difficulty.
Question 9 If \(a, b\) and \(c\) are positive real numbers such that \(a>10 \geq b \geq c\) and \(\frac{\log _8(a+b)}{\log _2 c}+\frac{\log _{27}(a-b)}{\log _3 c}=\frac{2}{3}\), then the greatest possible integer value of \(a\) is
The question is "If \(a, b\) and \(c\) are positive real numbers such that \(a>10 \geq b \geq c\) and \(\frac{\log _8(a+b)}{\log _2 c}+\frac{\log _{27}(a-b)}{\log _3 c}=\frac{2}{3}\), then the greatest possible integer value of \(a\) is"
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