mid-point
A point that divides a segment into two segments of equal length is a midpoint.
If line s divides line segment MN into two equal parts, then it is indeed a segment bisector of MN. This means that the lengths of the two segments created by line s are equal, indicating that s intersects MN at its midpoint. In geometric terms, a segment bisector not only divides the segment into two equal lengths but also can be perpendicular to the segment, although it doesn't have to be.
A segment is divided into two congruent segments by its midpoint. The midpoint is the point that is equidistant from both endpoints of the segment, effectively splitting it into two equal lengths. This division ensures that the two resulting segments are congruent, meaning they have the same measure.
midpoint
Midpoint.
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.
mid-point
This line is called the midpoint of the segment. It is located exactly halfway between the endpoints of the segment, dividing it into two equal segments.
Segments of equal length are congruent segments. Shapes can also be congruent if their side lengths and angle measures are equal with each other.
This point is called the midpoint.
midpoint
A point that bisects a segment into two congruent segments is known as the midpoint. It is located at the halfway mark of the segment, dividing it into two equal lengths. Mathematically, if a segment has endpoints A and B, the midpoint M can be calculated using the formula M = (A + B) / 2. This ensures that the lengths of segments AM and MB are equal.