A line segment, such as segment CD, is a part of a line that connects two distinct endpoints, C and D. It has a definite length, measured as the distance between these two points. In geometry, it is often used to illustrate basic concepts of distance, measurement, and the properties of shapes. The notation for segment CD is typically written as ( \overline{CD} ).
CD and DC
a line segment has only one midpoint "C" but the two sections AC and CE can have their own midpoint "B" and "D" and so on... A B C D E
C. it is the only possible path between D and E. (Apex)
To draw and label perpendicular line segments, start by drawing a horizontal line segment using a ruler. Next, use a protractor to measure a 90-degree angle from one endpoint of the segment, and draw a vertical line segment from that point. Label the endpoints of each line segment with letters (e.g., A, B for the horizontal segment and C, D for the vertical segment). Finally, clearly indicate that the segments AB and CD are perpendicular by marking the right angle at their intersection.
Yes, line segments CD and dc are considered the same because they represent the same line segment regardless of the order of the endpoints. In geometry, the notation for a line segment does not depend on the sequence of the letters; both CD and dc denote the same path between points C and D.
CD and DC
a line segment has only one midpoint "C" but the two sections AC and CE can have their own midpoint "B" and "D" and so on... A B C D E
A) Midpoint Of A Line Segment B) Parallel Lines C) Angle Bisector D) Perpendicular Bisector
Draw any finite line. Write C near one end; write D near the other end. You now have a line segment and have named it CD.
C. it is the only possible path between D and E. (Apex)
a b c and d
Yes, line segments CD and dc are considered the same because they represent the same line segment regardless of the order of the endpoints. In geometry, the notation for a line segment does not depend on the sequence of the letters; both CD and dc denote the same path between points C and D.
1/4
a...................b . . . . . c...................d a to c = vertical line a to b = horizontal line a to d = diagonal line
type in: "ABCD" in the input line.
if segment ab is congruent to segment CD then segment ac is congruent to segment bd (only if points a, b, c, and d are all collinear)
A. 29 b. 6.7 c. 25 d. 5.4