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Geometry Name No. Date Period 1. Bisect this angle: 2. Divide this segment s into 4 congruent segments: 3. Construct a perpendicular to this segment at its endpoint: 4. Is it possible for three noncollinear
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How to bisect this angle:

01
Start by drawing an angle on a piece of paper using a pencil and ruler.
02
Place the point of the compass on the vertex of the angle and draw an arc that intersects both sides of the angle.
03
Without changing the compass width, place the compass point on one of the points where the arc intersects a side of the angle and draw another arc inside the angle.
04
Repeat the previous step using the other point of intersection on the opposite side of the angle.
05
The two arcs should intersect each other. Draw a straight line connecting the vertex of the angle to the point of intersection between the arcs. This line bisects the angle.
06
Use a protractor to measure and verify that the angle has been bisected accurately.

Who needs to bisect this angle:

01
Architects and engineers often need to bisect angles when designing structures or determining angles for construction.
02
Mathematicians may need to bisect angles when solving geometric problems or proving theorems.
03
Students studying geometry or trigonometry may need to learn how to bisect angles as part of their coursework.
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Bisecting an angle means dividing it into two equal parts.
Anyone who needs to accurately divide an angle into two equal parts may need to bisect it.
To bisect an angle, one can use a compass and straightedge to create the angle bisector.
The purpose of bisecting an angle is to accurately divide it into two equal parts.
The information reported on bisecting an angle is the measurement of the angle before and after it has been bisected.
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