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Re: Is x > y > z ? (1) x, y, and z are consecutive integers. (2) nx > ny [#permalink]
Expert Reply
Bunuel wrote:
Is x > y > z ?

(1) x, y, and z are consecutive integers.
(2) nx > ny > nz, where n is an integer.


Question: Is x > y > z ?

Statement 1: x, y, and z are consecutive integers.

It doesn't ensure the order of their magnitude hence

NOT SUFFICIENT

Statement 2: nx > ny > nz, where n is an integer

Case 1: @n = 1, x = 3, y = 2, z = 1 i.e. x > y > z
Case 2: @n = -1, x = -3, y = -2, z = -1 i.e. x < y < z

NOT SUFFICIENT

Combining the two statements

Case 1: @n = 1, x = 3, y = 2, z = 1 i.e. x > y > z
Case 2: @n = -1, x = -3, y = -2, z = -1 i.e. x < y < z

NOT SUFFICIENT

Answer: Option E
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Re: Is x > y > z ? (1) x, y, and z are consecutive integers. (2) nx > ny [#permalink]
Why is statement 1 not sufficient?

If X,Y,and Z are consecutive integers, then they could be 1,2,3 or -1,0,1 or -3,-2,-1?

What does consecutive integers otherwise mean than the above sets?

What do you mean when you say: It doesn't ensure the order of their magnitude hence Can you please elaborate on the meaning of ensuring the order of magnitude?

Thanks in advance!
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Re: Is x > y > z ? (1) x, y, and z are consecutive integers. (2) nx > ny [#permalink]
Bunuel

I got it! Thank you for your detailed explanation. To be honest, i overlooked that part.

Thanks again!
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Re: Is x > y > z ? (1) x, y, and z are consecutive integers. (2) nx > ny [#permalink]
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Re: Is x > y > z ? (1) x, y, and z are consecutive integers. (2) nx > ny [#permalink]
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