Median
The midpoint formula: (X1+ X2 /2, Y1+Y2 /2) *Each divided by 2 Just plug the two coordinates of the segment that you want to find the midpoint of
The midpoint of a triangle is the 3rd sides' size, divided by 2.
Theorem: The line segment connecting the midpoints of two sides of a triangle is parallel to the third side and is congruent to one half of the third side. Proof: Consider the triangle ABC with the midpoint of AB labelled M. Now construct a line through M parallel to BC.
A median of a triangle is a line segment that connects a vertex to the midpoint of the opposite side. In the triangle, the medians divide the triangle into two smaller triangles of equal area, demonstrating that each median intersects the side at its midpoint. This property shows that the median effectively bisects the side, as it divides it into two equal segments. Thus, by the definition and properties of medians, we can conclude that they bisect the sides of the triangle.
a midsegment of a triangle
the midsegment
Median
The triangle midpoint theorem states that the line segment is parallel to the third side and is congruent to one half of the third side.
midsegment
Triangle Midpoint Theorem: The line segment connecting the midpoints of two sides of a triangle is parallel to the third side and is congruent to one half of the third side.
The midpoint theorem says the following: In any triangle the segment joining the midpoints of the 2 sides of the triangle will be parallel to the third side and equal to half of it
The midpoint of a triangle is the 3rd sides' size, divided by 2.
The midpoint formula: (X1+ X2 /2, Y1+Y2 /2) *Each divided by 2 Just plug the two coordinates of the segment that you want to find the midpoint of
Theorem: The line segment connecting the midpoints of two sides of a triangle is parallel to the third side and is congruent to one half of the third side. Proof: Consider the triangle ABC with the midpoint of AB labelled M. Now construct a line through M parallel to BC.
mid-segment
It is the vertex