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suntaurian
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I think the answer is B,

From 1) \(x \in (-\infty, -2) U (1,\infty)\). Hence it cannot be established if x > 0

From 2) \(x \in (0, 1)\). Sufficient.

Ans. B
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Well, for stat 2, x could either be a positive element that is between 0 and 1, or, it could just be less than 1.

Unless I'm missing something, I don't think stat 2 by itself is enough.

What do you guys think ?
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pmenon
Well, for stat 2, x could either be a positive element that is between 0 and 1, or, it could just be less than 1.

Between 0 and 1 and less than 1 means x>0.
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neelesh
I think the answer is B,

From 1) \(x \in (-\infty, -2) U (1,\infty)\). Hence it cannot be established if x > 0

From 2) \(x \in (0, 1)\). Sufficient.

Ans. B

Ans can't be B.


x can be 1/2 or -5. Thus x>0? Yes and No.


I vote for C as well.
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You are right guys...

My domain for statement 2 is incorrect.....
It should be

\(x \in (-\infty, 1)\).

Answer should be C.

I think I should go to sleep now...Too many mistakes for the day.



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