By paper folding method, get medians of a triangle and show that they pass through a common
point.
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=Cut out a triangular shape from a thick paper and name it as ABC
=Fold the side AC on itself so that vertex C falls on vertex A. Mark the point of intersection of the line of fold with AC as P. P is the mid point of AC.
=Similarly, find mid points of sides AB and BC and mark them as Q and R respectively.
=Now fold the triangular cut out to create a crease along BP. The crease thus obtained is the median from vertex B on the side AC.
=Similarly, get medians from vertex A and C as AR and CQ.
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