Consider the diagram below where line segment OR is congruent to line segment RE and line segment AB is parallel to line segment EM. Suppose the triangle A is congruent to triangle REM. Explain how you can prove this congruent statement using ASA and AAS.

Congruence

G-CO.A.1

G-CO.A.2

G-CO.A.3

G-CO.A.4

G-CO.A.5

G-CO.B.6

G-CO.B.7

G-CO.B.8

G-CO.C.9

G-CO.C.10

G-CO.C.11

G-CO.D.12

G-CO.D.13

Similarity, Right Triangles, and Trigonometry

G-SRT.A.1

G-SRT.A.1b

G-SRT.A.2

G-SRT.A.3

G-SRT.B.4

G-SRT.B.5

G-SRT.C.6

G-SRT.C.7

G-SRT.C.8

Circles

G-C.A.1

G-C.A.2

G-C.B.5

Expressing Geometric Properties with

Equations

G-GPE.A.1

G-GPE.B.4

G-GPE.B.5

G-GPE.B.6

G-GPE.B.7

Geometric Measurement and Dimension

G-GMD.A.1

G-GMD.A.3

G-GMD.B.4

Modeling with Geometry

G-MG.A.1

G-MG.A.2

G-MG.A.3

Conditional Proba

Step-by-step explanation: there is the answer

key

the sum of the lengths of any two sides of a triangle is greater than the length of the third side. if you take the three sides of a triangle and add them in pairs, the sum is greater than (not equal to) the third side. if that is not true, then it is not possible to construct a triangle with the given side lengths.

step-by-step explanation: