What is the centroid of a triangle with corners at $(3, 2)$ $(3, 2 )$ , $(1, 5)$ $(1,5 )$ , and $(0, 9)$ $(0 , 9 )$ ?

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What is the centroid of a triangle with corners at $(3, 2)$ $(3, 2 )$ , $(1, 5)$ $(1,5 )$ , and $(0, 9)$ $(0 , 9 )$ ?

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Answer 1 · 2016-01-22T20:58:23

$(\frac{4}{3}, \frac{16}{3})$ $(4/3,16/3)$

Explanation:

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The $x$ $x$ -coordinate of the centroid is simply the average of the $x$ $x$ -coordinates of the triangle's vertices. The same logic is applied to the $y$ $y$ -coordinates for the $y$ $y$ -coordinate of the centroid.

$centroid = (\frac{3 + 1 + 0}{3}, \frac{2 + 5 + 9}{3}) = (\frac{4}{3}, \frac{16}{3})$ $"centroid"=((3+1+0)/3,(2+5+9)/3)=(4/3,16/3)$

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What is the centroid of a triangle with corners at $(3, 2)$ $(3, 2 )$ , $(1, 5)$ $(1,5 )$ , and $(0, 9)$ $(0 , 9 )$ ?

1 Answer

Explanation:

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1 Answer

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What is the centroid of a triangle with corners at $(3, 2)$ $(3, 2 )$ , $(1, 5)$ $(1,5 )$ , and $(0, 9)$ $(0 , 9 )$ ?