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Unit 7: Angles and Angle Measures
POSITIVE Angle Measure Counter Clockwise Standard Position Initial Side Terminal Side Vertex NEGATIVE Angle Measure Clockwise θ
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Conversion of Radians and Degrees
A unit of measure based on radii of a unit circle. (1 radian ≈ 57°) Usually given in terms of π. 2π radians = 360° π radians = 180° Conversion of Radians and Degrees Degree Radian Radians Degrees Example 1: Converting from Degrees to Radians [A] 60° [B] 30° Example 2: Converting from Radians to Degrees [A] [B]
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Example 3 DRAW an Angle in Standard Position and STATE the QUADRANT of the coordinate plane of the terminal side [A] 210° [B] – 45 ° [C] 540° [D] – 910° [E] [F]
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COTERMINAL ANGLES: Two angles in standard form who share the same terminal side (45° and 405°) How to find coterminal angles: by adding or subtracting multiples of 360° or 2π (Full rotations of circle) Example 4 Finding Coterminal Angles (2 positive / 2 negative) [A] 240° [B] [C] - 50° [D]
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Unit Circle with Common Measures
Circle of radius = 1 PATTERNS: Radians: x’s: y’s:
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