An angle of a specified measure is represented by two rays sharing a vertex, with the angle’s size determined by the amount of turn between the rays and measured in whole-number degrees. Drawing such an angle requires locating the vertex, aligning one ray with 0° on a protractor, and placing the second ray at the stated measure, regardless of the rays’ lengths or orientation; the scope is limited to angles from 0° to 180°, not reflex, fractional-degree, or formal compass-and-straightedge constructions.
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An angle is made by two rays that share the same endpoint, called the vertex. The angle’s measure tells how much one ray turns from the other. We measure this turn in degrees, from to .
To draw an angle with a protractor:
The two rays now form an angle measuring . The rays can be short or long, and the angle can point in different directions; the important part is the amount of turn between the rays.
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