Proving & Applying Theorems on Inequalities in 2. In the figure, GE = TL; GN 2 TR. If ZG < ZT, then EN <LR This illustrates the A. Exterior Angle Theorem C. Hinge Theorem B. Isosceles Triangle Theorem D. Triangle Inequality Theorem G T N 3. In AKID, MZK = 60°, mzi = 100°. Which side is the shortest? A. ID B. KD C. IK
4. In a triangle, two sides measure 4 & 9. Which is the possible length of the third A. 3 B. 4 C. 5 D. 6 5. In ATRS, the measures of the sides are: TR = 15 cm, RS = 7 cm, ST = 10 cm Which angle is the largest? A. ZT B. ZR C.US D. cannot be deterr 6. Given two triangles, AMUG & ACOF. MU = CO, UG = OF. If MG is long which is the appropriate conclusion? A. ZM ZG B. ZM 2O C. ZU > 20 D. LG < ZF
