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product of x and y equals 222

Expert replies

by Ashish8 » Tue Feb 22, 2011 12:51 pm
Damn didn't see that. Good call.
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by Night reader » Tue Feb 22, 2011 12:55 pm
Ashish8 wrote:Damn didn't see that. Good call.
to make spot of an elephant we don't need to see the whole body it would be sufficient to observe only trunk (plus if that trunk is moving, we may assume that an elephant is alive, but who knows ... ) //tried to translate into English, if it makes sense
My knowledge frontiers came to evolve the GMATPill's methods - the credited study means to boost the Verbal competence. I really like their videos, especially for RC, CR and SC. You do check their study methods at https://www.gmatpill.com
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by BarryLi » Tue Feb 22, 2011 1:38 pm
If any lurkers/posters feel overwhelmed about this question, I approached this question is a less tedious way.


If y is an odd integer and the product of x and y equals 222, what is the value of x?

(1) x is a prime number.

(2) y is a three-digit number.
Suppose E is any even integer and D is any odd integer
A general property that should be known about multiplying two integers:
EE = even product (e.g. 4 * 8 = 32)
ED = even product (e.g. 3 * 6 = 18)
DD = odd product (e.g. 5 * 7 = 35)

The original question states that y is odd, yet xy (the product) is an even integer.
This means that x must be even.

(1) x is a prime number.
The only even prime number is 2.
(1) is sufficient

y is a three-digit number.
As GMATGuruNY pointed out, there is no condition stated that requires x to be an integer. As a result, there are an infinite number of possibilities. It's worth noting that the question mentioned that x was an integer, the only possible value for y is 111.
(2) is not sufficient

OA = A

[/quote]
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by ankurmit » Tue Feb 22, 2011 9:24 pm
GMATGuruNY wrote:
sanju09 wrote:If y is an odd integer and the product of x and y equals 222, what is the value of x?

(1) x is a prime number.

(2) y is a three-digit number.
Given conditions:
xy = 222 = 2*3*37
y is an odd integer

Statement 1: x is prime
If x=2, then y = 3*37 = 111. This combination of values satisfies all the conditions given.
If x=3, then y = 2*37 = 74. Since y must be an odd integer, this combination of values is not allowed.
If x=37, then y = 2*3 = 6. Since y must be an odd integer, this combination of values is not allowed.
Thus, the only value of x that satisfies all the conditions given is x=2.
Sufficient.

Statement 2: y is a 3-digit integer
If y=111, then x=2.
If y=101, then x=222/101.
Since both x=2 and x=222/101 are possible, insufficient.

The correct answer is A.
A very tricky quistion and nicely explained by Guru..thanks
--------
Ankur mittal
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by sanju09 » Wed Feb 23, 2011 1:02 am
I didn't notice y is an odd integer, I misread y is an integer

right answer must be A, I don't know its source
The mind is everything. What you think you become. -Lord Buddha



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