6 PS Taken from GMATPrep Test1

This topic has expert replies
Source: — Problem Solving |

User avatar
Legendary Member
Posts: 1460
Joined: Tue Dec 29, 2009 1:28 am
Thanked: 135 times
Followed by:7 members

by selango » Fri Aug 13, 2010 9:45 am
kourousafama,

Please post one question per thread.

These questions are already explained in this forum.You can search it.If you still have doubts,please post it.
--Anand--

User avatar
Junior | Next Rank: 30 Posts
Posts: 21
Joined: Thu Jul 01, 2010 8:40 am
Location: London

by kourousafama » Mon Aug 23, 2010 10:24 am
Hi,

I have searched the forum for answers to these questions but I haven't found them all. Apart from the fact that this is very much time consuming, some of the explanations don't appear very clearly, and there are sometimes discussions among members etc.

Could anybody provide a clear answers to these questions or redirect me to the exact post within this forum?

As I don't have much time left for practice, this would be really much appreciated!

Many thanks,
kourousafama

User avatar
Senior | Next Rank: 100 Posts
Posts: 48
Joined: Mon Apr 19, 2010 3:08 pm
Location: Brazil
Thanked: 5 times
Followed by:1 members
GMAT Score:660

by ayankm » Mon Aug 23, 2010 11:53 am
Q1: Note that if the isosceles triangle is right angled, then the angles are 45-45-90.
Thus the sides will be in the ratio 1:1:sq root 2.
This can also be written as sq root 2 : sq root 2 : 2 (Multiplying all the sides with sq root 2).

Thus the perimeter becomes 2 + 2 sq root 2 --> This is of the form given in the question.
The hypotenuse for this triangle is 2.
So, now tell me what would be the hypotenuse of the triangle in the question?

User avatar
Senior | Next Rank: 100 Posts
Posts: 48
Joined: Mon Apr 19, 2010 3:08 pm
Location: Brazil
Thanked: 5 times
Followed by:1 members
GMAT Score:660

by ayankm » Mon Aug 23, 2010 11:58 am
Q2: One part of the wire is used to make a circle of radius r. Thus the amount of wire that has been used is equal to the circumference of the wire. This is equal to 2*pi*r.

So remaining wire 40 - 2*pi*r
This is the perimeter of the square.
So one side of the square will be 10 - 1/2*pi*r.

Now you know why the last answer is correct.