 
									
								
									Geometry Test Theorems, Definitions, and Proofs Review Name
									
... 13. Shapes are __________________ if corresponding angle measures are congruent and corresponding sides have equal ratios. 14. Shapes are __________________ if corresponding angle measures are congruent and corresponding sides are congruent. 15. The ratios of corresponding sides of similar figures a ...
                        	... 13. Shapes are __________________ if corresponding angle measures are congruent and corresponding sides have equal ratios. 14. Shapes are __________________ if corresponding angle measures are congruent and corresponding sides are congruent. 15. The ratios of corresponding sides of similar figures a ...
									Topic D
									
... better understanding of the math concepts found in Eureka Math (© 2013 Common Core, Inc.) that is also posted as the Engage New York material which is taught in the classroom. Module 4 of Eureka Math (Engage New York) covers angle measures and plane figures. ...
                        	... better understanding of the math concepts found in Eureka Math (© 2013 Common Core, Inc.) that is also posted as the Engage New York material which is taught in the classroom. Module 4 of Eureka Math (Engage New York) covers angle measures and plane figures. ...
									Exterior Angle Theorem 2
									
... G.G.32: Exterior Angle Theorem 2: Investigate, justify, and apply theorems about geometric inequalities, using the exterior angle theorem 1 In the accompanying diagram of ABC , AB is extended to D, exterior angle CBD measures 145°, and m∠C = 75. ...
                        	... G.G.32: Exterior Angle Theorem 2: Investigate, justify, and apply theorems about geometric inequalities, using the exterior angle theorem 1 In the accompanying diagram of ABC , AB is extended to D, exterior angle CBD measures 145°, and m∠C = 75. ...
Coxeter notation
 
                        In geometry, Coxeter notation (also Coxeter symbol) is a system of classifying symmetry groups, describing the angles between with fundamental reflections of a Coxeter group in a bracketed notation, with modifiers to indicate certain subgroups. The notation is named after H. S. M. Coxeter, and has been more comprehensively defined by Norman Johnson.
 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									 
									