find the centroid of a triangle with three given vertices namely (-3,2) (1,5) (11,-19
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Given:
Vertices: (-3,2), (1,5), (11,-19)
To find:
The centroid of the triangle
Solution:
The centroid of the triangle is (3, -4).
We can find the centroid by following the given steps-
We know that the centroid can be obtained by taking the average of the coordinates of the vertices.
We are given that the vertices are as follows-
(x1, y1)=(-3,2)
(x2, y2)=(1,5)
(x3, y3)=(11,-19)
Let the coordinates of the centroid be (A, B).
So, A=(x1+x2+x3)/3 and B=(y1+y2+y3)/3
On putting the values, we get
A=(-3+1+11)/3
A=9/3
A=3
B=(2+5-19)/3
B=(-12)/3
B= -4
The coordinates of the centroid= (3, -4)
Therefore, the centroid of the triangle is (3, -4).
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