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What else can I help you with?
What is a segment bisect?
Bisect a segment is to divide the line segment into 2
Can a line bisect a segment?
Yes or 'True' ~
Can a line perpendicular to a segment also bisect the segment?
Sure. There's even a special name for that line. It's called the "perpendicular bisector" of the segment.
What is the symbol of bisect?
The symbol for bisect is typically represented by a line segment with a point in the middle, indicating that it divides the segment into two equal parts. In mathematical notation, the term "bisect" may also be denoted using the symbol "∠" for angles, or simply by stating that a segment or angle is bisected. For example, if line segment AB is bisected at point C, it can be expressed as AC = CB.
Can a segment bisect a segment?
No
What is a segment bisect?
Bisect a segment is to divide the line segment into 2
Can a line bisect a segment?
Yes or 'True' ~
To bisect is to cut?
To bisect anything is to cut it in half. So if one line segment bisects another line segment, then the second segment is divided into two equal lengths.
What does it mean to bisect a line segment?
Basically the definition of bisect is to separate two parts of a line segment to create two congruent line segments, which leads to them being equal.
Is a line segment character of a perpendicular bisect?
Yes, it is.
Can a segment bisect bisect a segment?
No
Can a line perpendicular to a segment also bisect the segment?
Sure. There's even a special name for that line. It's called the "perpendicular bisector" of the segment.
Can a segment bisect a segment?
No
How can you prove that a line segment has only one mid point?
Measure it or bisect it with a compass
Is a midpoint bisect a segment?
If your question was: Does a midpoint bisect a segment? Then yes it does... It divides it in half.
What does it mean to bisect a segment?
well bisector means the line and blahhh blah blahhh idk!
Why bisect a line segment?
To find its mid point. Which then raises the question why find its midpoint and I cannot answer that.
