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  1. Transitive Property of Congruence. Congruence is a term used to describe when two shapes or figures have the same shape and size. Transitive property of congruence means, if one pair of lines or angles or triangles are congruent to a third line or angle or triangle, then the first line or angle or triangle is congruent to the third line or angle or triangle.

  2. Jan 11, 2023 · The transitive property of congruence states that two objects that are congruent to a third object are also congruent to each other. If giraffes have tall necks, and Melman from the movie Madagascar is a giraffe, then Melman has a long neck. This is the transitive property at work: if a=b and b=c, then a=c.

  3. The three properties of congruence are the reflexive property of congruence, the symmetric property of congruence, and the transitive property of congruence. These properties can be applied to segment, angles, triangles, or any other shape. The meaning of the reflexive property of congruence is that a segment, an angle, a triangle, or any other ...

  4. TRANSITIVE PROPERTY OF CONGRUENCE. When two shapes or figures have the same shape and size, we use the term congruence and they shapes or figures are said to be congruent (≅). Transitive property of congruence states that if one pair of lines or angles or triangles are congruent to a third line or angle or triangle, then the first line or ...

  5. What are the Properties of Congruence? The properties of congruence are applicable to lines, angles, and figures. They can be listed as follows: Reflexive property, Symmetric property, and Transitive property. The reflexive property of congruence says that a line segment, an angle, or a shape is always congruent to itself. For example, ∠P≅∠P

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  7. Mar 26, 2016 · Use the Transitive Property as the reason in a proof when the statement on the same line involves congruent things. Use the Substitution Property when the statement does not involve a congruence. Check out this TGIF rectangle proof, which deals with angles: –1 @ –2. No need for a game plan here because the proof is so short — take a look ...

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