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5.2: Triangle Inequalities What is an inequality? For any real number, a>b iff there is a positive number c such that a=b+c All Properties Still Hold! Addition, Subtraction, Multiplication, Division, Transitive etc. Theorem 5.8: If an angle is an exterior angle of a triangle, then its measure is larger than the measure of either remote interior angle. m4 m1 m4 m3 3 1 2 4 Name all the angles whose measures are less than <14 Angles 4, 11, 9, 2, 3, 6, 7 Which angle is the largest? Angle 1 Theorem 5.9: If one side of a triangle is larger than a second side, then the angle opposite that side is larger than the angle opposite the shorter side Put the sides of the triangle in order from smallest to largest A 60 30 B AB<BC<AC C Put the angles in order from smallest to largest (assume x>0) B x-2 A x+2 x <C, <B, <A C Compare the following angles 1) m<RSU_____m<SUR 2) m<TSV_____m<STV 3) m<RSV_____m<RUV It’s Proof Time!! See Overhead