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Published byGwen Fisher Modified over 8 years ago
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Measures and Relationships
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Ray – part of a line that includes one endpoint and extends infinitely in one direction Opposite rays – rays that share a common endpoint and are collinear Angle – object formed from two noncollinear rays that have a common endpoint. Sides – the rays that form the angle Vertex – the common endpoint of an angle
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An angle divides a plane into three parts: On the angle, the interior of the angle, the exterior of the angle Angles are measured in units called degrees; a degree is the result of dividing the distance around a circle into 360 parts.
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Acute Angles – measure between 0 and 90 degrees Right Angles – measure exactly 90 degrees Obtuse Angles – measure between 90 and 180 degrees
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An angle bisector is a ray that divides an angle into two congruent angles.
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Adjacent angles – two angles that that lie in the same plane and have a common vertex and a common side, but no common interior points
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Linear Pair – a pair of adjacent angles with noncommon sides that are opposite rays
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Vertical Angles – two nonadjacent angles formed by two intersecting lines Vertical not Vertical
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Complementary angles – two angles with measures that add to 90 degrees Supplementary angles – two angles with measures that add to 180 degrees
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Intersect to form four right angles Intersect to form congruent adjacent angles Segments and rays can be perpendicular to lines or other segments and rays
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Are there any aspects of life where angles are important? What careers paths make extensive use of angles and angle relationships? In what ways do you use angles?
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