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Updated on: Jul 17, 2012 8:43 am
Originally posted by Shiv636 on Jul 17, 2012 3:28 am.
Last edited by Bunuel on Jul 17, 2012 8:43 am, edited 1 time in total.
Last edited by Bunuel on Jul 17, 2012 8:43 am, edited 1 time in total.
EDITED THE QUESTION.
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A
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If -10 < k < 10, is k > 0 ?
(1) 1/k > 0
(2) k^2 > 0
(1) 1/k > 0
(2) k^2 > 0
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Jul 17, 2012 8:53 am
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If -10 < k < 10, is k > 0 ?
(1) 1/k > 0 --> \(k>0\). Sufficient
.
(2) k^2 > 0. This statement just says that \(k\neq{0}\). Not sufficient.
Answer: A.
The first statement says that \(\frac{1}{k} > 0\). Now, if \(k=0\), then \(\frac{1}{k}=\frac{1}{0}= undefined\) (division by zero is not allowed), hence in this case \(\frac{1}{k}>0\) does not hold true, which means that \(k\) cannot equal to zero.
Hope it's clear.
P.S. Please read and follow: rules-for-posting-please-read-this-before-posting-133935.html
(1) 1/k > 0 --> \(k>0\). Sufficient
.
(2) k^2 > 0. This statement just says that \(k\neq{0}\). Not sufficient.
Answer: A.
sayak636
The first statement says that \(\frac{1}{k} > 0\). Now, if \(k=0\), then \(\frac{1}{k}=\frac{1}{0}= undefined\) (division by zero is not allowed), hence in this case \(\frac{1}{k}>0\) does not hold true, which means that \(k\) cannot equal to zero.
Hope it's clear.
P.S. Please read and follow: rules-for-posting-please-read-this-before-posting-133935.html
Jul 17, 2012 1:45 pm
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sayak636
u must take the statements are right. u r wrong, if u justify these by evaluation.
in statement 1 says-------1/k is greater than 0 dentes k must be greater than 0 to be valid of this statement.
oh, yes 0 is neither negative nor positive in this connection. your confusion is infinity, does it mean, if k equal to 0, the expression is right.
got it?
