Proof : Centroid Divides Median in 2:1 Ratio | Trigonometry | Basic Concept | IIT | Edusaral

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Topic - Proof : Centroid Divides Median in 2:1 Ratio | Trigonometry | Basic Concept | IIT | MPREPIIT34 | Edusaral

Learn : Prove that how Centroid Divides Median in 2:1 Ratio ?

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Centroid divides the median in the ratio of 1: 2

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Комментарии
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Simpler would be to drop medians from B and C intersecting at G join A and G produce it outside triangle, draw a line parallel to CG through B interesting AG at D, join DC. Since CG is parallel to BD, take triangle ABD, G is mid point of AD, hence, CD is parallel to BG, GCDB is parallelogram, diagonals bisect each other proving the ratio and concurrency

TheProles
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Angle GBC should be equal to angle GEF(alternate angles) pls correct it int the video

object
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there is a mistake, it is angle gef = angle gbc👍🏻

ALOK_KUMAWAT
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Somewhat very slow teaching, make it little bit fast

rameshurade
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Wrong proof you have made many mistakes there when I corrected them I got wrong result sorry but don't teach wrong🤥

mrdetective