That the two segments are equal.
True
The line that divides a segment into two congruent segments is called the perpendicular bisector. This line intersects the segment at its midpoint and forms right angles with the segment, ensuring that the two resulting segments are equal in length.
Segments are congruent when they have the same length. This means that if you measure two segments and find they are equal in measurement, they are considered congruent. Additionally, congruence can be established through geometric transformations, such as translation, rotation, or reflection, which can show that one segment can be mapped onto another.
By definition, a segment bisector always created two congruent segments.
That the two segments are equal.
They're "equal" or "congruent".
congruent line segments- line segments that have the same lengths.
True
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.
If two line segments are congruent then they have the same length.
congruent segments
By definition, a segment bisector always created two congruent segments.
The form would be: "If two segments have the same measure, then they are congruent."
It means to divide it into two congruent (equal measure) segments, or angles.
Nothing special. You have two line segments with equal lengths. That's all.
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.