If x^2/y is an integer, but x/y is NOT an integer, which of the following could be values of x and y? x=1 y=1 x=3 y=2 x=4 y=2 x=6 y=4 x=9 y=3
Well we can rule out the first, third and fifth option because those x/y give integers. Try substituting the remaining options into x^2/y and see which one gives you an integer.
so is it x=3 y=2?
it's a wrong question... all options are integers or rational numbers.......if irrational numbers are given so, it can be possible...
@mitchelsewbaran
No it would be x=6, y=4 because 6^2=36 and 36/4 gives you 9 which is a whole number
why?? 9/1 is rational number
@Shane_B I don't understand why I'm wrong? 36/4 gives you 9 which is an integer and 6/4 does not give you an integer
Wait...I'm retarded. I read the integer/non-integer parts question backwards :/ @sedighn: You are correct.
@Shane_B Haha don't worry about it :) I thought I was going crazy too
I read it too fast. Actually, even if I read the terms backwards I was wrong! I guess I saw the 3^2/2 and jumped to the assumption that had to be the one that resulted in a non-integer (since I read it backwards)...and didn't even consider the second part of the question (which would have probably made me realize my error) :)
True and I tend to over-think simpler questions because I'm always expecting a catch :P
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