Hi there,
The tetrahedron OABC is such that OA=a, OB=b and OC=c. The point D is the midpoint of BC and E is the midpoint of OA. The line DE is a bimedian of the tetrahedron.
Find the position vector of G, the midpoint of DE (i.e. the vector OG) and show that G is also the midpoint of the other two bimedians of the tetrahedron.
This question has got me stumped. I did Vectors a long time ago at school but nothing about bimedians.
Any help would be warmly appreciated.
Thanks
2006-06-13
18:33:57
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2 answers
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asked by
philip_holliday
1