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Re: What is the value [#permalink]
pittgreek wrote:
x and y are integers only 7 and 1 is valid.. so its cannot be B.

both statements are required to solve the problem


Sorry my working for B was actually assuming that the integers xy = 7 which actually implies ANS = C.

Silly mistake :shock:
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Re: What is the value [#permalink]
yangsta8 wrote:
pittgreek wrote:
x and y are integers only 7 and 1 is valid.. so its cannot be B.

both statements are required to solve the problem


Sorry my working for B was actually assuming that the integers xy = 7 which actually implies ANS = C.

Silly mistake :shock:

When I saw your first post..I was like WTF...what am I doing today !! :) Answer SHOULD be C :)
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Re: What is the value [#permalink]
Economist wrote:
When I saw your first post..I was like WTF...what am I doing today !! :) Answer SHOULD be C :)


yep Friday is not a good day for brain activity hehe :)

Posted from my mobile device
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Re: What is the value [#permalink]
eresh wrote:
What is the value of \((x - y)^4\)?
(1) The product of x and y is 7.
(2) x and y are integers.

Please answer what should be the best approach trying this kind of problem?


we would need both statements to solve. would go with C
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Re: What is the value of (x - y)^4 ? (1) The product of [#permalink]
[quote="eresh"]What is the value of \((x - y)^4\)?
(1) The product of x and y is 7.
(2) x and y are integers.

ANSWER 1 ALONE SUFFICIENT

1) THE INTEGERS CAN BE 1 AND 7 OR -1 AND -7
(1-7) POWER 4 =-6 POWER 4. Therefore the value is 1296

If they are -1 and -7 still (-1-(-7)) = -1+7 = 6 (POWER 4) =1296. Therefore 1 alone sufficient.

2) Clearly insufficient.
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Re: What is the value of (x - y)^4 ? (1) The product of [#permalink]
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dasikasuneel wrote:
eresh wrote:
What is the value of \((x - y)^4\)?
(1) The product of x and y is 7.
(2) x and y are integers.

ANSWER 1 ALONE SUFFICIENT

1) THE INTEGERS CAN BE 1 AND 7 OR -1 AND -7
(1-7) POWER 4 =-6 POWER 4. Therefore the value is 1296

If they are -1 and -7 still (-1-(-7)) = -1+7 = 6 (POWER 4) =1296. Therefore 1 alone sufficient.

2) Clearly insufficient.


Unfortunately that's not correct. Notice that we are NOT told that x and y are integers.

What is the value of (x - y)^4?

(1) The product of x and y is 7, well this one is clearly insufficient: if \(x=7\) and \(y=1\) then \((x-y)^4=6^4\) and if \(x=14\) and \(y=\frac{1}{2}\) then \((x-y)^4=(\frac{27}{2})^4\), two different answers, hence not sufficient.

(2) x and y are integers. Also insufficient.

(1)+(2) As \(x\) and \(y\) are integers and \(xy=7\) then either \(x\) and \(y\) are 1 and 7 (or vise-versa) or -1 and -7 (or vise-versa) in any case because of even power: \((x-y)^4=(7-1)^4=(1-7)^4=(-7+1)^4=(-1+7)^4=6^4\). Sufficient.

Answer: C.

OPEN DISCUSSION OF THIS QUESTION IS HERE: what-is-the-value-of-x-y-128238.html
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Re: What is the value of (x - y)^4 ? (1) The product of [#permalink]
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