Centroid Divides The Median In The Ratio 2 Is To 1. Showing that the centroid divides each median into segments with a 21 ratio or that the centroid is 23 along the medianWatch the next lesson. It divides each median into two sections at a 21 ratio.
Or to say that another way that the centroid is a point that is exactly 13 the distance from one endpoint of the median to the other. Showing that the centroid divides each median into segments with a 21 ratio or that the centroid is 23 along the median. Created by Sal Khan.
So another way to say this problem is that its asking us to show--so for each median say this median AM here where M is the midpoint of side BC there exists a point on the median that divides it into a 21 ratio so the point thats 23 from the vertex to the midpoint of the opposite side.
The triangles centroid divides the median in the ratio 21. So we have proven two things. We can calculate the centroid by taking the average of the x-coordinates and the y-coordinates of the vertices of the triangle. Showing that the centroid divides each median into segments with a 21 ratio or that the centroid is 23 along the median.
