I have a degree in computer and electrical engineering and have been working for the past 5 years in software and IT fields. I can probably demonstrate driven results, leadership roles, achievement of goals etc but as I have previously been focused in the technology industry I am lacking a business ...

As I cant seem to find this problem on the forum anywhere else I am guessing I have missed something very obvious, but when I try to solve it, it gets more complicated than I would expect from a GMAT question. There is obviously a much simpler solution. A certain business produced x rakes each month...

Sorry I put the OA in white. You can highlight the text to see the answer.

The OA = C

I have a Data sufficiency question related to a gmat prep question from the "Learning Express's GMAT exam success" study book. The Question is Find the area of the shaded region. The diagram shows a circle containing a triangle. Points A and B lie on the circle and the line segment joining...

Sorry if this has already been answered on the forum but I couldn't find a way of searching for it as the search engine throws out all the x y terms. If |x|×y+ 9 > 0, and x and y are integers, is x < 6? (1) y is negative (2) |y| < 1 OA=E The explanation on the ManhattenGMAT CAT is: (1) INS...

ok ok I see NOW its not an X!

|x| * y + 9

I am living in New Zealand and have not found anything similar to the ManhattenGMAT program here. Can anyone make a suggestion as to the best online resources available for GMAT study (free and paid), taking into account a limited preparation time (approx. 3 weeks). I have purchased the online packa...

In the recent challenge problem: A circle is inscribed in an equilateral triangle, such that the two figures touch at exactly 3 points, one on each side of the triangle. Which of the following is closest to the percent of the area of the triangle that lies within the circle? (A) 50% (B) 55% (C) 60% ...

Sorry I forgot that the challenge problems are not available to everyone. Its one of the ManhattanGMAT "challenge" problems (March 1). Basically the way you solve the problem is draw a line that bisects each of the internal angles of the equilateral triangle. Due to symmetry and the nature...