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Sub 505 (Easy)|   Algebra|                        
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nalinnair
If \(x\) and \(y\) are integers, what is the value of \(x\)?

(1) \(xy = 1\)
(2) \(x\neq{-1}\)

If \(x\) and \(y\) are integers, what is the value of \(x\)?

(1) \(xy = 1\)
(x,y)={(1,1),(-1,-1)}
NOT SUFFICIENT

(2) \(x\neq{-1}\)
Value of x is unknown
NOT SUFFICIENT

(1) + (2)
(1) \(xy = 1\)
(x,y)={(1,1),(-1,-1)}
(2) \(x\neq{-1}\)
(x,y) = (1,1)
x = 1
SUFFICIENT

IMO C
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nalinnair
If \(x\) and \(y\) are integers, what is the value of \(x\)?

(1) \(xy = 1\)
(2) \(x\neq{-1}\)
Solution:

Question Stem Analysis:


We need to determine the value of x, given that x and y are integers.

Statement One Alone:

Since both x and y are integers, then both x and y are 1, or they both are -1, in order for xy = 1. However, since x can be either 1 or -1, statement one alone is not sufficient.

Statement Two Alone:

There are many integers whose values are not -1. Statement two alone is not sufficient.

Statements One and Two Together:

From statement one, we see that x is either 1 or -1. From statement two, we see that x is not -1. Therefore, x must be 1. Both statements together are sufficient.

Answer: C
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what about 0? since 0 is also an integer.

If this is the case, then the answer is E. Correct?
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silaaan
If \(x\) and \(y\) are integers, what is the value of \(x\)?

(1) \(xy = 1\)
(2) \(x\neq{-1}\)

what about 0? since 0 is also an integer.

If this is the case, then the answer is E. Correct?

Is 0 a solution to the equation xy = 1? Have you reviewed the previous discussion? Have you noticed that this is an official guide question?
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