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quadrilateral

Expert replies
by shashank.ism » Mon Feb 15, 2010 10:53 pm
ABCD is a convex quadrilateral in which <(BAC) = <(CBD) = 30 deg, <(CAD) = 60 deg, <(CDB) = 15 deg. If E is the point of intersection of AC and BD, then measure of <(BEA) in degrees (is)
A) 60
B) 75
C)105
D) 120
E) none of these
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Source: — Problem Solving |

by komal » Tue Feb 16, 2010 9:07 pm
shashank.ism wrote:ABCD is a convex quadrilateral in which <(BAC) = <(CBD) = 30 deg, <(CAD) = 60 deg, <(CDB) = 15 deg. If E is the point of intersection of AC and BD, then measure of <(BEA) in degrees (is)
A) 60
B) 75
C)105
D) 120
E) none of these
This was a bit difficult for me. However i found a very easy solution to this on complore.com. Hope it helps u as well : )


Image
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by harsh.champ » Thu Feb 18, 2010 4:00 am
komal wrote:
shashank.ism wrote:ABCD is a convex quadrilateral in which <(BAC) = <(CBD) = 30 deg, <(CAD) = 60 deg, <(CDB) = 15 deg. If E is the point of intersection of AC and BD, then measure of <(BEA) in degrees (is)
A) 60
B) 75
C)105
D) 120
E) none of these
This was a bit difficult for me. However i found a very easy solution to this on complore.com. Hope it helps u as well : )


Image
Thanks komal for the soln.
But I found this to be rather a "Challenge Problem" than a "GMAT Problem".
Like it uses multiple concepts:-
1)Use of semi-perimeter for area calculation.
2)Perfect squares of natural no.s
3)Elimination technique


Also,what is the option 5 that the soln. is referring to??
I got confused as option 5 over here is "None of the above".
Is it "120" in the link you gave??
It takes time and effort to explain, so if my comment helped you please press Thanks button :)



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