Choose all that correctly describe the geometric construction. Construct an angle congruent to a given angle.
Draw a ray. Using a compass, draw an arc that intersects the sides of the given angle. Keeping the compass
at the same measure, draw an arc at the endpoint of the drawn ray. Adjusting the compass, measure the
distance between the intersections of the arc with the sides of the given angle. Using the intersection of
the arc and the drawn ray as the center, draw an arc that intersects with the previous arc. With a
straightedge, draw a segment from the endpoint of the ray to the intersection of the two arcs to form a
congruent angle.
Construct the angle bisector of a given angle.
Using a compass, draw an arc that intersects the sides of the given angle. Keeping the same measurement,
draw arcs on the interior of the angle using the intersections of the arcs with the angle's sides as vertices.
The two arcs intersect a point. The segment that connects the vertex of the angle and this point is the
angle bisector.
Construct the perpendicular bisector of a given segment.
Using a compass, make arcs above and below the approximate location of the midpoint from both ends of
the segment. Connect the arc intersections both above and below the segment with a straightedge. The
newly drawn segment is the perpendicular bisector of the given segment.