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Hoozan I think both the statements are inconsistent with each other. As per statement 1, we know a+b=0 (also sufficient statement) Now for statement 2 analysis, if - (a+b)^2= a^2 + b^2 +2ab = 0 (from 1) so, a^2 + b ^2 = -24 ----> Not possible as the sum of 2 squares can't be negative.
As far as I know even if one of the statements is insufficient, they shouldn't be inconsistent with each other.
Hoozan I think both the statements are inconsistent with each other. As per statement 1, we know a+b=0 (also sufficient statement) Now for statement 2 analysis, if - (a+b)^2= a^2 + b^2 +2ab = 0 (from 1) so, a^2 + b ^2 = -24 ----> Not possible as the sum of 2 squares can't be negative.
As far as I know even if one of the statements is insufficient, they shouldn't be inconsistent with each other.
a^2 - b^2 = 0 and ab = 12 has two sets of (a, b) satisfying it: \(a = -2\sqrt{3}, \ b = -2\sqrt{3}\) and \(a = 2\sqrt{3}, \ b =2\sqrt{3}\). However, for both of these sets, a = b, which contradicts the info given in the stem.
So, yes, you are right, the question is flawed. Tagging it as Poor Quality and locking.
Thank you!
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