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What is the relationship between segment EB and segment FB in the construction of an angle bisector?
In the construction of an angle bisector, segment EB is equal in length to segment FB when the bisector is drawn from the vertex of the angle to the opposite side. This is because the angle bisector divides the angle into two equal parts, and the segments on either side of the bisector are proportional to the adjacent sides of the angle. Therefore, EB and FB maintain a specific ratio that reflects the lengths of the other two sides of the triangle formed.
Can a segment bisector create two congruent segments?
By definition, a segment bisector always created two congruent segments.
Do all segments have a perpendicular bisector?
Indeed they do.
Does a bisector cut a line into two congruent segments?
A bisector cuts a line SEGMENT into two congruent line segments. A line has indefinite or infinite length.
Can a segment have more than one perpendicular bisector?
No. All segments have only one perpendicular bisector.
What is the relationship between segment EB and segment FB in the construction of an angle bisector?
In the construction of an angle bisector, segment EB is equal in length to segment FB when the bisector is drawn from the vertex of the angle to the opposite side. This is because the angle bisector divides the angle into two equal parts, and the segments on either side of the bisector are proportional to the adjacent sides of the angle. Therefore, EB and FB maintain a specific ratio that reflects the lengths of the other two sides of the triangle formed.
Can a segment bisector create two congruent segments?
By definition, a segment bisector always created two congruent segments.
Do all segments have a perpendicular bisector?
Indeed they do.
Does a bisector cut a line into two congruent segments?
A bisector cuts a line SEGMENT into two congruent line segments. A line has indefinite or infinite length.
Can a segment have more than one perpendicular bisector?
No. All segments have only one perpendicular bisector.
What is the difference between altitude angle bisector and median?
The altitude is the segment from an angle of a triangle to the side opposite of the angle which is intersected perpendicularly by the altitude., the angle bisector cuts an angle into two congruent angles, and a median forms two congruent line segments.
What line bisector divides a line into tWo What segments?
Every line bisector divides a line into two halves: by definition!
How do you prove opposite segments are equal to 180?
To prove that opposite segments (angles) are equal to 180 degrees, you can use the concept of supplementary angles. If two angles are formed by intersecting lines, the angles opposite each other (vertical angles) are equal, while the adjacent angles formed by the intersection are supplementary. Thus, if you take one angle and its adjacent angle, their sum is 180 degrees. Therefore, the opposite angles must also relate in such a way that they collectively sum to 180 degrees, reinforcing the idea that opposite segments are equal to 180 degrees.
Does a segment bisector make two segments that have equal length?
yes
What part if a segment divides the segment into two congruent segments?
the bisector
Is A segment bisector make 2 segments that have equal length?
Yes. It does.
What are the three names of the three line segments of a triangle?
If it's a right angle triangle then the sides are: opposite, adjacent and hypotenuse which is the longest side
