Draw a triangle ABC. Draw medians AD, BE and CF of the triangle. Let their point of concurrence be G, which is called the centroid of the triangle. Compare the lengths of AG and GD with a divider. Verify that the length of AG is twice the length of GD. Similarly, verify that the length of BG is twice the length of GE and the length of CG is twice the length of GF.
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Answer:
The point of concurrence of medians of the triangle divides each median in the ratio 2 : 1.
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Ok
Step-by-step explanation:
The ratio is 2 is to 1
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