Examples of using Centroid in English and their translations into Bulgarian
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Colloquial
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Official
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Medicine
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Ecclesiastic
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Ecclesiastic
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Computer
If the circumcenter and centroid of a triangle coincide,
We're asked to prove that if the orthocenter and centroid Of a given triangle are the same point Then the triangle is equilateral.
And the fact that it's a centroid means That each of these lines bisect the opposite side.
And the centroid is the point where the three medians So we can do it is we could assume these three lines right over here that these are both altitude and median.
So not only is this the orthocenter in the centroid It is also the circumcenter of this triangle right over here.
Finally, the centroid G of triangle ABC lies on the line AD, and we have AG: GD= 2.
The centroid(yellow), orthocenter(blue), circumcenter(green)
So I have a triangle over here and we're going to assume That its orthocenter and its centroid are the same point.
incenter and centroid, and let be the diameter of the circumcircle of triangle.
This centroid or the center of this mass of this triangle,
(Any other lines which divide the area of the triangle into two equal parts do not pass through the centroid.).
the line connecting its circumcenter and its centroid.
D are the mid points And the G then would be the centroid.
That the centroid is two thirds along the way Of any of these medians
And we know where the three median intersect at point G right over here we call that the centroid.
You can use for any of the medians to show That the centroid is exactly two thirds along the way of any median.
And you can apply the same logic to any of the medians To show that the centroid Is exactly two thirds along the way of the median.
even before you toss it, the centroid would actually be the center of mass.
The centroid cuts every median in the ratio 2:1,
if you pick any median the distance from the centroid to the midpoint of the opposite side so this distance is gonna be half of this distance.