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Mathematics 14 Online
OpenStudy (anonymous):

if mp=42, find MS and PS picture-https://byuis.brainhoney.com/Resource/10035010,5D6,0/Assets/Media/Images/GEOM043_SB-5-18.jpg

Directrix (directrix):

@enya99 Check the instructions. Are we given that those segments in the triangle are medians?

OpenStudy (anonymous):

no

OpenStudy (anonymous):

@Directrix

Directrix (directrix):

That's a major obstacle, then. The set-up for the diagram looks as if it is one for using a theorem about how medians intersect (in what ratio they intersect) inside a triangle.

Directrix (directrix):

I don't need to know what they are but are you given answer options? Just yes or no will do.

OpenStudy (anonymous):

yes i am for ms its 70 63 56 84 and for ps 14 63 28 21

Directrix (directrix):

Those answers fit with the three segments inside the triangle being medians. There is a flaw in the question as that fact should have been given. Do tell your teacher.

Directrix (directrix):

Consider these two facts: 1. The medians are concurrent. 2. The medians of a triangle intersect each other in the ratio 2:1

Directrix (directrix):

1. The medians are concurrent. This means that the 3 medians all intersect in a common point. That point (point of concurrency) is called the centroid. And, a median is a segment drawn from any vertex of a triangle to the midpoint of the opposite side.

OpenStudy (anonymous):

yes p is the centroid on Traingle mno

Directrix (directrix):

2. The medians of a triangle intersect each other in the ratio 2:1 In your problem, this statement means that the segment MS is broken into two segments with a ratio of lengths 2 to 1. Or, you can say that the centroid is located at a point on each median, a point that is 2/3 down the median from the vertex of the triangle from which it was drawn. |dw:1374817753594:dw|

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