Let $P$ be a point inside triangle $ABC$ . Let $G_1$ , $G_2$ , and $G_3$ be the centroids of triangles $PBC$ , $PCA$ , and $PAB$ , respectively. I

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Let $P$ be a point inside triangle $ABC$ . Let $G_1$ , $G_2$ , and $G_3$ be the centroids of triangles $PBC$ , $PCA$ , and $PAB$ , respectively. I

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Let $P$ be a point inside triangle $ABC$ . Let $G_1$ , $G_2$ , and $G_3$ be the centroids of triangles $PBC$ , $PCA$ , and $PAB$ , respectively. If the area of triangle $ABC$ is 18, then find the area of triangle $G_1G_2G_3$ .

RektTheNoob Sep 22, 2018

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CPhill · Answer 1 · 2018-09-22T04:08:08

Answer here :

https://web2.0calc.com/questions/triangle-medians-and-altitudes

Let $P$ be a point inside triangle $ABC$ . Let $G_1$ , $G_2$ , and $G_3$ be the centroids of triangles $PBC$ , $PCA$ , and $PAB$ , respectively. I

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Let PP be a point inside triangle ABCABC. Let G1G_1, G2G_2, and G3G_3 be the centroids of triangles PBCPBC, PCAPCA, and PABPAB, respectively. I

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Let $P$ be a point inside triangle $ABC$ . Let $G_1$ , $G_2$ , and $G_3$ be the centroids of triangles $PBC$ , $PCA$ , and $PAB$ , respectively. I

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