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Published byMaximilian Owen Modified over 9 years ago
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Geometry : Triangles By: Mr. Mellas
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Triangles Classified by the angles they contain. Three types -Acute, Obtuse, and Right Acute - All acute angles Obtuse - One obtuse angle Right - One right angle
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Acute Triangles Example Notice that all angles are less than 90°. Therefore, this is an acute triangle. 60°
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Obtuse Triangles Example 30 ° 130°20° This is an obtuse triangle because there is one angle that is greater than 90°. Obtuse Angle
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Right Triangle Example Right Angle This is a right triangle because there is one angle that is 90°
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Measurement You need to remember that in every triangle, all angles have to equal 180° when the sum of the angles is found. 60° 60 + 60 + 60 = 180
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Finding Angle Measurements You need to remember that all angles total 180°. 50° x Notice that you have 2 angles given already. - Find their sum, then subtract from 180 1. 90 + 50 = 140 2. 180 – 140 = 40 3. Angle x = 40°
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Other Examples Solve for x. 85° 46° x X = 49° 29° x 55° X = 96°
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Remembering Angle Relationships Remember vertical angle rules 55° x 50° Solve for x A B C D E Since angle DCE = 90° then angle CED = 35°
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Remembering Angle Relationships Remember supplementary angle rules 75° x L M N P Since angle LPM = 75° then angle MPN = 105° because they are supplementary.
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Your Turn Solve for the missing angles 80˚ 30˚ x Y 75˚ Z Angle X= 70˚ Angle Y = 70˚ Angle Z = 35˚
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