None of them.
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Point
A point.
A bisector is a ray or segment which cuts an angle in half.
true
To name an angle bisector, you typically use the vertex of the angle and the points where the bisector intersects the sides of the angle. For example, if you have an angle formed by points A, B, and C, where B is the vertex, and the bisector intersects the sides at points D and E, you can name the angle bisector as segment BD or segment BE, depending on which side you refer to. It’s also common to denote the angle bisector with the symbol for bisector, such as ( \overline{BD} ) or ( \overline{BE} ).
No, a segment is not necessarily perpendicular. A segment is simply a straight line connecting two points. A perpendicular segment would be a segment that forms a right angle with another segment or line.
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Which segment is included by A and C?
The set of all points in a plane that are equidistant from two points is called the perpendicular bisector of the line segment connecting those two points. This geometric construct is a straight line that divides the segment into two equal halves at a right angle.
Point
A point.
Draw a line segment and with compass do the following, 1. Take more than half of line segment in compass. 2. From the left end point draw arc on the upper side and lower side of line segment. 3. Draw arc in the same way from right end point such that the arc should cut the arc from left end point . 4. Now join the points in the upper and lower side of the segment where the arcs drawn from left and right end points intersect. 5.you will get perpendicular bisector [ angle of 90 ]
The set of all points in a plane that are equidistant from the two sides of a given angle
A bisector is a ray or segment which cuts an angle in half.
true
To find the angle of a triangle within a circle segment, you first need to determine the central angle of the circle segment. Then, you can use the properties of triangles inscribed in circles to find the angle. The angle of the triangle within the circle segment will be half the measure of the central angle.