XAT · 2015 · Question 14 of 33

XAT 2015 QA Question 14 · Algebra - Inequalities & Modulus

Answer it first: the answer and the solution appear right after.

Q14 Algebra - Inequalities & Modulus MULTIPLE CHOICE

If a, b, c and d are four different positive integers selected from 1 to 25, then the highest possible value of ((a + b) + (c + d))/((a + b) + (c – d)) would be:

→The set of all real values of \( x \) for which \( \left( x ^ { 2 } - | x + 9 | + x \right) > 0 \), isCAT 2025 QA Slot 2 →Let p, q and r be three natural numbers such that their sum is 900, and r is a perfect square whose value lie…CAT 2025 QA Slot 3 →The value of x satisfying the inequality 1x+5 ≤ 12x-3 areCAT 2024 QA Slot 2 →The number of distinct real values of x, satisfying the equation max{x, 2} - min{x, 2} = |x + 2| - |x - 2|, isCAT 2024 QA Slot 3