State crosspondens between the angle and side if triangle ABC is congruent to triangle A P Q
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congruent: AB = DE BC = EF CA = FD
Corresponding angles are congruent: ∠A = ∠D ∠B = ∠E ∠C = ∠F
In the congruent triangles we will observe six correspondences between their verities. The symbol used to denote correspondence is ‘↔’
A ↔ D B ↔ E C ↔ F written as ABC ↔ DEF
A ↔ E B ↔ F C ↔ D written as ABC ↔ EFD
A ↔ F B ↔ D C ↔ E written as ABC ↔ FDE
A ↔ D B ↔ F C ↔ E written as ABC ↔ DFE
A ↔ E B ↔ D C ↔ F written as ABC ↔ EDF
A ↔ F B ↔ E C ↔ D written as ABC ↔ FED
Therefore, ∆ABC ≅ ∆DEF
congruent: AB = DE BC = EF CA = FD
Corresponding angles are congruent: ∠A = ∠D ∠B = ∠E ∠C = ∠F
In the congruent triangles we will observe six correspondences between their verities. The symbol used to denote correspondence is ‘↔’
A ↔ D B ↔ E C ↔ F written as ABC ↔ DEF
A ↔ E B ↔ F C ↔ D written as ABC ↔ EFD
A ↔ F B ↔ D C ↔ E written as ABC ↔ FDE
A ↔ D B ↔ F C ↔ E written as ABC ↔ DFE
A ↔ E B ↔ D C ↔ F written as ABC ↔ EDF
A ↔ F B ↔ E C ↔ D written as ABC ↔ FED
Therefore, ∆ABC ≅ ∆DEF
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