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Can line segments be congruent?
Congruency means that two things are the same length. Therefore two line segments if the same length are congruent.
Definition of congruent line segments?
Line segments are congruent if they have the same length
Are two segments congruent if they have the same length?
Yes.
What is the definition of congruent line segment in geometry?
In geometry, congruent line segments are segments that have the same length. When two line segments are congruent, it means they are equal in length and can be superimposed on each other perfectly. This property is fundamental in geometric constructions and proofs, as it allows for precise measurements and comparisons between different segments.
What are two segments that have the same measurement?
If 2 segments have the same length they are known as 'congruent segments' IE: segment AB=segment AC (or AB=AC) then AB @ AC (or AB is congruent to AC)
Segments that have the same length?
The answer to, "Segments that have the same length" Is Congruent Segments!
Congruent segments are segments that have the same what?
length
What is the converse of if two segments have the same length then they are congruent?
If two line segments are congruent then they have the same length.
Two segments with the same length?
congruent segments
What is are congruent segments?
Line segments are congruent if they have the same length.
What has to be the same for two segments to be congruent?
If they have the same length
Definition for congruent line segments for geometry?
congruent line segments- line segments that have the same lengths.
Can line segments be congruent?
Congruency means that two things are the same length. Therefore two line segments if the same length are congruent.
Definition of congruent line segments?
Line segments are congruent if they have the same length
Two segments that have the same length?
Congruent
Line segments with the same length are?
congruent
What is the definition of congurent line segments?
These are line segments that are the same in direction and length. * * * * * They need not be in the same direction.
