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If xyz 0, is x (y + z) 0? 1) |y + z| = |y| + |z| 2) |x + y|

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SVP
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If xyz 0, is x (y + z) 0? 1) |y + z| = |y| + |z| 2) |x + y| [#permalink]

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New post 16 Aug 2009, 07:12
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C
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If xyz ≠ 0, is x (y + z) ≥ 0?


1) |y + z| = |y| + |z|
2) |x + y| = |x| + |y|
Director
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Name: Ronak Amin
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Re: Absolute ds [#permalink]

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New post 16 Aug 2009, 08:11
C for me.

stmt 1:
y and z have the same sign
Insuff.

stmt 2:
x and y have the same sign

Combining, x,y and z have the same sign.
If all are positive then x(y+z) > 0.
If all are negative then x(y+z) > 0.
Sufficient.

Last edited by Economist on 16 Aug 2009, 22:35, edited 1 time in total.
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Re: Absolute ds [#permalink]

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New post 16 Aug 2009, 08:15
Agree with C, either all are negative or all are positive and either means the equation is positive
Senior Manager
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Re: Absolute ds [#permalink]

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New post 16 Aug 2009, 11:31
x and y have the same magnitude and same sign.


How can you say they both have the same magnitude..pls explain
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Re: Absolute ds [#permalink]

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New post 16 Aug 2009, 17:30
the magnitude is unimportant, it only asks for if its positive, not how positive is it.
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Re: Absolute ds [#permalink]

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New post 16 Aug 2009, 22:38
rohansherry wrote:
x and y have the same magnitude and same sign.


How can you say they both have the same magnitude..pls explain

Yup, magnitude is not important, I just found a case. However I have corrected my post. x and y can have any magnitude but their signs should be same. :)
Re: Absolute ds   [#permalink] 16 Aug 2009, 22:38
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If xyz 0, is x (y + z) 0? 1) |y + z| = |y| + |z| 2) |x + y|

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