A line that cuts another line segment into two equal parts is called the Bisector of that line segment.
The right bisector of a line segment is a line that intersects the line segment at its midpoint at 900 angle.

In the above figure, line l is the bisector of
at M.

A. 13 units
B. 6 units
C. 12 units
D. 14 units
Correct Answer: C
Step 1: Line l divides AB into two equal parts and O is the midpoint of AB
[Since a segment bisector is a line passing through the midpoint of the segment.]
Step 2: AB = 2(AO) = 2(6) units = 12 units [Substitute AO = 6.]
Step 3: The length of AB is 12 units.
Q1: Line l bisects segment AB at point M. If AM = 5 cm, what is the length of AB?
Q2: Which of the following is NOT a property of a bisector?
Q: What is the difference between a bisector and a right bisector?
A: A bisector simply divides a line segment into two equal parts. A right bisector does that and also forms a 90-degree angle with the line segment at the point of intersection.
Q: Can a line segment have more than one bisector?
A: Yes, a line segment can have infinitely many bisectors. But only one right bisector.