Reflexive Property Of Congruence

8 Questions | Total Attempts: 101

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Reflexive Property Of Congruence

The reflexive property of congruence is used to prove congruence of geometric figures. This property is used when a figure is congruent to itself. Angles, line segments, and geometric figures can be congruent to themselves. Congruence is when figures have the same shape and size.


Questions and Answers
  • 1. 
    Using the Subtraction Property of Equality: If PQ + ST = RS + ST, then
    • A. 

      PQ=RS

    • B. 

      PR=QS

    • C. 

      PS=RQ

  • 2. 
    Using the Transitive Property of Equality: If BC = CD and CD = EF, then
    • A. 

      BC=EF

    • B. 

      BE=CF

    • C. 

      BF=CE

  • 3. 
    Using the Divison Property of Equality: If 3(m∡A) = 90, then m∡A =
    • A. 

      30

    • B. 

      60

    • C. 

      120

  • 4. 
    Using the Substitution Property of Equality: If LK + JM = 12 and LK = 2, then
    • A. 

      2+JM=12

    • B. 

      2+JM=14

    • C. 

      2+JM=16

  • 5. 
    Using the Symmetric Property of Equality: If angle A = angle B, then
    • A. 

      AngleB=angleA

    • B. 

      AngleB>angleA

    • C. 

      AngleB

  • 6. 
    AB = BA This demonstrates which of the following? 
    • A. 

      Multiply by (-1)

    • B. 

      Substitution Property of Equality

    • C. 

      Reflexive Property of Equality

    • D. 

      Transitive Property of Equality

  • 7. 
    If m∡S = 45º, then m∡S – 20º = 25º. This demonstrates which of the following? 
    • A. 

      Subtraction Property of Equality

    • B. 

      Substitution Property of Equality

    • C. 

      Reflexive Property of Equality

    • D. 

      Reflexive Property of Equality

  • 8. 
    If ⅛m∡G = 7º, then m∡G = 56º. This demonstrates which of the following?
    • A. 

      Subtraction Property of Equality

    • B. 

      Division Property of Equality

    • C. 

      Addition Property of Equality

    • D. 

      Multiplication Property of Equality