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If xy = 1
Source: Beat The GMAT — Problem Solving |
Hi guys,
question is not what you are calculating. See the screenshot of the question and it is form GMAT prep
question is not what you are calculating. See the screenshot of the question and it is form GMAT prep
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As has been posted elsewhere, there's a typo in the question itself. The solution posted above by netigen, with the x and y terms in the exponents, presented the question in the way it's supposed to be written.
We can make things simpler...
If xy=1; it tells that x=1 and y=1, right?
so, 2^(1+1)^2/2^(1-1)^2=
2^2^2/2^0^2=
2^4/2^0=
16/1= 16
Very simple we put numbers.
If xy=1; it tells that x=1 and y=1, right?
so, 2^(1+1)^2/2^(1-1)^2=
2^2^2/2^0^2=
2^4/2^0=
16/1= 16
Very simple we put numbers.
In general if xy=1 does not necessarily mean x=1 and y=1 unless there are other properties about x and y also given that confirms the fact that x=1 y=1If xy=1; it tells that x=1 and y=1, right?
To quote a few:
x=-1 y=-1 xy=1
x=5 y=1/5 xy =1
x=-5 y=-1/5 xy=1
Unless it says x and y are positive integers and xy=1 we cannot assume
x=1 and y=1
Hope this helps!
Ahh, I was just stuck on this. I'm kicking myself...
Anyone happen to know what the difficulty of this question is?
Anyone happen to know what the difficulty of this question is?
















