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A line which divides a segment into 2 segments of equal measure?
Wiki User
∙ 11y ago
Bisector
Wiki User
∙ 11y ago
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Segments of equal length are what segments?
vertical line segment
Is A segment bisector make 2 segments that have equal length?
Yes. It does.
Does a segment bisector make two segments that have equal length?
yes
What point divides a line segment into two equal parts?
The midpoint.
What divides a segment or angle into 2 equal parts?
A segment bisector or angle bisector. A bisector can be a line, line segment, or ray.
What is a point that divides a line segment into two segments of equal length?
A point that divides a segment into two segments of equal length is a midpoint.
A point that divides a segment into two segments of equal parts?
midpoint
A point that divides a segment into two segments of equal length?
Midpoint.
What is a point that divides a segment into segments of equal lengths?
mid-point
What is a point that divides a segment into 2 segments of equal length?
mid-point
Point that divides a segment into two segments of equal length?
This point is called the midpoint.
What is an eight letter word for a point that divides a segment into two segments of equal length?
midpoint
What does it mean to bisect a segment or an angle?
It means to divide it into two congruent (equal measure) segments, or angles.
What point divides the segments into two segments of equal length?
The midpoint.
Segments of equal length are what segments?
vertical line segment
A point that divides a line segment into two equal parts?
The midpoint divides a line segment into congruent parts.
What are the segments of equal lengths called?
If two segments are of equal length, then we call them congruent segments. Congruency is used when we do not know the specific length or measure, but instead we are dealing with unknown values. In other words, if I know that segment AB=8, I cannot say that AB is congruent to 8 since 8 is a specific value. I could say that segment AB is congruent to another segment, maybe segment BC but it would be improper to say that a segment is congruent to a specific value.
