Hi everyone!

First of all, I would like to say that it's my first post ont he website! However I am registered to the gmatclub for 3 or 4 months now. Oh and also, I am french (that might explain some english mistake I could do ....)

I have 2 questions:

1) gmat quantitative review 2nd edition question 156 (PS)

"

If \(4< \frac{(7-x)}{3}\), which of the following must be true?

I. 5 < x

II. |x+3| > 2

III. -(x+5) >0"

Answer :

First of all let's simplify the expression. We obtain : x < -5

I. Obvious that it is not true.

III. Obivous that it is true

II. For me |x + 3| > 2 means that x is in [ -inf; -5] U [-1; +inf]. i.e we don't only have x < -5 which would mean that it is not true (I think).

But as you can see it coming, the answer is that the statement is TRUE. WHY ?????????

I hope I made myself as clear as possible on this question....

2) As I am very studuous, I am working with the three gmat books and the

gmatclub tests.

For all the questions of the "gmat quantitative 2nd edition" I got 272/300, i.e. 90.6% (and I am working on a train) which does not seem that bad.

However for the gmatclub test, I am often less than 50% (percentile) and around 9/10 mistakes. My best score is 75%. So as soon as I start doing the

gmatclub tests I am feeling really bad, like if I was hopeless....

Is this range normal? Am I hopeless? Could you give me some advice? I am trying to follow some guide posted on the gmat forum as hard as possible but even if I can see some improvements I just reduce my mistakes from 12 to 8 when.

Thank you in advance if you can answer my questions,

Alex

Hi, and welcome to Gmat Club.

Pleas post general math questions in the GMAT Math Questions and Intellectual Discussions subforum:

I split your post. Second part of your question is at:

\(4< \frac{(7-x)}{3}\) --> \(x<-5\). This info is given to be TRUE.

The question is: which of the following statements MUST be true, taking into the consideration that \(x<-5\).

I. \(5 < x\) --> never true;

III. \(-(x+5) >0\) --> \(x<-5\) always true;

As for II. \(|x+3|>2\): you correctly found the ranges of \(x\) for which this inequality holds true: \(x<-5\) or \(x>-1\). So if \(x<-5\) or \(x>-1\) then this inequality holds true. Now, we are told in the stem that \(x<-5\), so this inequality holds true. Or in another words: \(x\) could be for example: -6, -7, -10, -11.5, ... ANY such \(x\), which is less than -5, will satisfy \(|x+3|>2\).

Answer: II and III.