Question

4) Write the properties of congruent segments.​

Answer 1

Answer:

PROPERTIES OF CONGRUENCE

Reflexive Property  

For all angles A

, ∠A≅∠A

An angle is congruent to itself.

These three properties define an equivalence relation

Symmetric Property  

For any angles A  and  B

if ∠A≅∠B

, then ∠B≅∠A

Order of congruence does not matter.

Transitive Property  

For any angles A,B,  and  C

if ∠A≅∠B

and ∠B≅∠C , then ∠A≅∠C

If two angles are both congruent to a third angle, then the first two angles are also congruent.

Step-by-step explanation:

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Answer 2

Explanation:

       Congruence has three components. They are the reflexive, symmetrical, and transitive properties. Lines, angles, and forms are all affected by all three qualities. The reflexive feature of congruence states that a line segment, angle, or form is always congruent to itself.

Congruence's reflexive property

• A segment, an angle, a triangle, or any other geometry is always congruent or equal to itself, according to the reflexive property of congruence.

Congruence's symmetric property

• The symmetric property of congruence states that if one figure (let's call it figure A) is congruent or equal to another figure (let's call it figure B), then figure B must be congruent or equal to figure A.

Congruence's transitive property

• The transitive property of congruence states that if a figure (let's call it figure A) is congruent or equal to another figure (let's call it figure B), and figure B is likewise congruent to another figure (let's call it C), then figure A is also congruent to another figure (let's call it C).