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#1
 Junior Member Join Date: Oct 2012 Can i get previous year paper of mathematics olympiad organised by CBSE

Can i get previous year paper of mathematics olympiad 2011 organised by CBSE

#2
 Super Moderator Join Date: Dec 2012 Re: Can i get previous year paper of mathematics olympiad 2011 organised by CBSE

Central Board of Secondary Education, New Delhi (CBSE) has issued previous year papers for group mathematics Olympiad.

These papers will give an idea about the pattern of the examination.

MEDIUM OF EXAMINATION The question paper will be made available in English medium. The candidates are required to answer in English only.

SYLLABUS AND PATTERN OF EXAMINATION :
There is no specific syllabus for the examination. Areas of school mathematics such as algebra, geometry, basic number theory, trigonometry, arithmetic, combinatorics etc. are to be prepared for the test. The question paper will consist of 6-7 questions of non-routine nature.

I am giving you attachment PDF file. You can download free from here Previous year paper of mathematics olympiad 2011 organized by CBSE.pdf (69.1 KB, 141 views) Previous year paper of mathematics olympiad 2011 organized by CBSE 1.pdf (62.9 KB, 117 views) Previous year paper of mathematics olympiad 2011 organized by CBSE 2.pdf (79.6 KB, 100 views)
#3
 Super Moderator Join Date: Apr 2013 Re: Can i get previous year paper of mathematics olympiad 2011 organised by CBSE

You need CBSE Mathematics Olympiad model question paper, here I am giving:

1. Let ABCDEF be a convex hexagon in which the diagonals AD, BE, CF are concurrent
at O. Suppose the area of traingle OAF is the geometric mean of those of OAB and
OEF; and the area of triangle OBC is the geometric mean of those of OAB and OCD.
Prove that the area of triangle OED is the geometric mean of those of OCD and OEF.

Find the number of 4-digit numbers(in base 10) having non-zero digits and which are
divisible by 4 but not by 8.

Find three distinct positive integers with the least possible sum such that the sum of the
reciprocals of any two integers among them is an integral multiple of the reciprocal of
the third integer.

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