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Angle Measure Angle - A figure consisting of two noncollinear rays with a common endpoint. A B 1 C Acute Angle - An angle whose measure is between 0D and 90D. A 40° Right Angle - An angle whose measure is 90D . A Obtuse Angle - An angle whose measure is between 90D and 180D. 140° A Straight Angle - An angle whose measure is 180D . A Reflex Angle - An angle whose measure is between 180D and 360D. A 240° Congruent Angles - Angles that have the same measure. 40° 40° A B JJJG Protractor Postulate - Given AB and a number r between 0D and 180D , there is exactly one ray with endpoint A, JJJG extending on either side of AB, such that the measure of the angle formed is r. Angle Addition Postulate - If R is the interior of (PQS , then m(PQR + m(RQS = m(PQS . P R S Q JJJG Angle Bisector - BD is the bisector of (ABC if D is in the interior of the angle and (ABD ≅ (CBD. A D C B Directions: Refer to the figure below for questions 1 − 5. A B C F E 1. Name two angles that have C as a vertex. JJJG 2. If BF bisects (CBE , name two congruent angles. 3. List all the angles that have B as the vertex. 4. Name a pair of opposite rays. 5. Name the sides of (ABE. D JJJG JJJG JJJG Directions: Refer to the figure below for questions 6 − 10. BA and BC are opposite rays and BD bisects (CBE. E D A B 6. If m(EBD = 3x − 4 and m(DBC = 2 x + 1, find m(EBD. 7. If m(EBC = 5 x + 6 and m(EBA = 3x + 10, find m(EBA. 8. If m(DBC = x + 4 and m(EBC = 7 x − 12, find m(EBD. C 8. If m(DBC = x + 4 and m(EBC = 7 x − 12, find m(EBD. 9. If m(ABE = 2 x + 40 and m(EBD = 3x, find m(ABE. 10. If m(EBC is a right angle and m(DBC = 12 x + 9, find m(EBD.