The part concide by superimposition are called?
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could place them one on the other; and if AB were to coincide with DE, and BC with EF, and CA with FD, then we could conclude that those triangles were equal to one another in all respects. Their respective angles would be equal, and the triangles themselves would be equal areas. When figures would coincide in that way, we say that they are congruent.
Axiom 4 therefore states a sufficient condition for equality, namely congruence. That is obvious; that is why it is an axiom.
If we can show, then, that two triangles are congruent, we will know the following:
1) Their corresponding sides are equal.
2) Their corresponding angles are equal.
3) They are equal areas.
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principal of supervision wave
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