prateekbhatt wrote:
What if xy= 44 ( x=11, y= 4 or x=4 and y= 11)
Option B, C and D hold true then....i know in must be true questions picking numbers can be confusing.
Dear
prateekbhattYes. Remember that in any "
must be true" math question, one answer has to be true, and most of the time, the other four will be
usually be true --- some will be things that
seem like they should be true. The GMAT simply is
not going to give you one 100% true choice and four 100% false choices ---- it's going to be something more like one 100% true choice and four 90-95% true choices.
This means that, for any pair of numbers you pick, unless you are exceedingly lucky (or exceedingly skillful at picking numbers), more than one answer choice will still be true. The value of any single pair of numbers lies in
[b]the choices you can eliminate[/b] ---- you pick one pair, eliminate some choices, then pick another pair, eliminate more choices, and whittle down the options.
You are in the wrong frame of mind if you are trying to find the idea choice so that you can eliminate the four incorrect options all at once. If that happens by chance, great, but don't spend any time striving for that. Instead, think simplicity and speed. If I were plugging in numbers for this, my first choices would be the simplest kindergarten possibilities --- x = 1 & y = 4, then x = 4 & y = 1, then x = 2 & y = 2 --- in the first 10-20 seconds, you should be able to eliminate at least three answer choices with very easy selections for the variable values. Focus speed & efficiency, not on making ideal choices. Once you are down to two answers, you may need a more sophisticated choice --- for example, none of those choices would eliminate
(D), so you would have to choose something like x = 2 & y = 8. That eliminates everything except the OA,
(B), and I didn't use anything other than single-digit choices. Often you can remain with single digit math and get everything you need.
Does all this make sense?
Mike