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mikeclarke44
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PostPosted: Tue Jun 12, 2007 5:33 pm    Post subject: Gmat preview questions Reply with quote

Here are a couple of recent ones that I am unable to figure out.

If 2 of the 4 expressions, x+y, x+5y, x-y, and 5x -y are choosen at random, what is the probabilty that their product will be of the form x^2 - (by)^2, where b is an integer?
a). 1/2
b). 1/3
c). 1/4
d). 1/5
e). 1/6
The answer is (e)

y< x+z/2 ?

1). y-x < z-y
2). z-y> z-x/2
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jayhawk2001
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PostPosted: Tue Jun 12, 2007 8:39 pm    Post subject: Re: Gmat preview questions Reply with quote

mikeclarke44 wrote:
Here are a couple of recent ones that I am unable to figure out.

If 2 of the 4 expressions, x+y, x+5y, x-y, and 5x -y are choosen at random, what is the probabilty that their product will be of the form x^2 - (by)^2, where b is an integer?
a). 1/2
b). 1/3
c). 1/4
d). 1/5
e). 1/6



Number of ways you can get a pair of expressions from a set of 4 = 4C2

Number of pairs of the form x^2 - b.y^2 = 1 [only (x+y)*(x-y) ]

So, probability = 1/4C2 = 1/6

wrote:

y< x+z/2 ?

1). y-x < z-y
2). z-y> z-x/2


Is it (x+z)/2 or x + z/2. Can you please clarify. 1 is sufficient
if it is (x+z)/2
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mikeclarke44
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PostPosted: Wed Jun 13, 2007 7:36 am    Post subject: Reply with quote

It is (x+z)/2

In the first problem, I did come up with 4C2 = 6, but I thought since there were two combinations it would be 2/6. Close but no cigar!!
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jayhawk2001
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PostPosted: Wed Jun 13, 2007 6:58 pm    Post subject: Reply with quote

mikeclarke44 wrote:
It is (x+z)/2

In the first problem, I did come up with 4C2 = 6, but I thought since there were two combinations it would be 2/6. Close but no cigar!!


In that case, is the answer D?

Rearranging 1, we get 2y < x+z or y < (x+z)/2

Rearranging 2, we get 2z - 2y > z - x; 2y < x+z; y < (x+z)/2


Don't worry about not getting the right answer in the first try Smile.
Over time your mind will automatically start to look for patterns
such as this.
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