Примери за използване на The midpoint of the segment на Английски и техните преводи на Български
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Let N be the midpoint of the segment OM.
We have to show that this point is the midpoint of the segment.
If is the midpoint of the segment, show that. Greece 4.
In other words,,since M is the midpoint of the segment AB.
Since M is the midpoint of the segment AB, the segment  PM is a median in the  triangle PAB;
Construct a triangle if, and, where is the midpoint of the segment and.
Now, since N is the midpoint of the segment OM, the segment  PN is a median in triangle POM;
Let be the  line through the  point and the midpoint of the segment.
Denote by the midpoint of the segment.
The midpoint R of the segment BO is also the midpoint of the segment  UV.
Show that is the midpoint of the segment, where is the  intersection of  lines and.
But we have PM= QM,since the  point M is the midpoint of the segment PQ; thus.
Hence, since M is the midpoint of the segment B'C', the  line AM is perpendicular to B'C'.
It follows that the  centroid G of the  triangle is the midpoint of the segment.
We denote with the midpoint of the segment. Prove that.
Let be the  circumcenter of  an acute-angled triangle, let be the  circumcenter of the  triangle, and let be the midpoint of the segment.
Assume that this point is the midpoint of the segment, this means.
Also, since every segment  is divided harmonically by its midpoint  and the  infinite point of the  line containing the segment, the  points K and divide the segment  CD harmonically(since the  point K is the midpoint of the segment CD, and the  point is the  infinite point of the  line l= CD).
Also, since M is the midpoint of the segment AB, we have.
Then we can pile the  2 equal masses 3m at the  centroids into the midpoint of the segment without changing the  system center of  mass.
Let and be the midpoints of the segments and, respectively.
Let be the midpoints of the segments and respectively.
Find the  locus of  the midpoints of the segments as varies between and.
Finally, let and be the midpoints of the segments and.
Denote by and the midpoints of the segments and, respectively.
Let be a convex quadrilateral, the midpoint of, the midpoint of, the  intersection of the segments and, the  intersection of the segments  and.
Construct the midpoint of this segment.
The midpoint of a segment or two other points.
Thus the  problem is reduced to finding the  locus of the midpoint G of the segment, where the  point is fixed and the  point moves arbitrarily.