# Answer to Question #45243 in Geometry for anil

Question #45243

in a triangle ABC

PQ II BC

P be the mid point of side AB and Q be the mid point of AC

then prove that area of triangle OBC=area of rectangle OPAQ

[note-- QB and PC are crossing lines inside the triangle and they meet at a point O which lies inside the

triangle

PQ II BC

P be the mid point of side AB and Q be the mid point of AC

then prove that area of triangle OBC=area of rectangle OPAQ

[note-- QB and PC are crossing lines inside the triangle and they meet at a point O which lies inside the

triangle

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