What point of concurrency in a triangle divides the medians into segments whose measures are in the ratio of 2:1?A. orthocenterB. incenterC. centroidD. circumcenter

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Cadoiz asked May 18, 2023

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What point of concurrency in a triangle divides the medians into segments whose measures are in the ratio of 2:1?A. orthocenterB. incenterC. centroidD. circumcenter

Mathematics
college

Cadoiz asked May 18, 2023

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The point of concurrency that divides the medians into segments whose measures are in the ratio of 2:1 is a Centroid [OptionC]

What point of concurrency in a triangle divides the medians into segments whose measures-example-1

Huoneusto answered May 23, 2023

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