Geometry Chapter 5 Question Preview (ID: 39806)


Congruence, Transitivity, Angle Sum, Angles With Parallel Lines. TEACHERS: click here for quick copy question ID numbers.

What does ABCD represent in the ABCD Theorem?
a) Angle Measure, Betweeness, Collinearity, Distance
b) Angle Measure, Betweeness, Congruent, Distance
c) Aardvarks, Bison, Crocodiles, Deer
d) Always, Better, Choose, D

What does CPCF represent in the CPCF Theorem?
a) Congruent Parts of Corresponding Figures
b) Corresponding Parts of Congruent Figures
c) Congruent Parts of Congruent Figures
d) Corresponding Parts of Corresponding Figures

Justify: If the measure of angleA = the measure of angleB, then angleA is congruent to angleB.
a) Segment Congruence Theorem
b) Definition of Congruence
c) Vertical Angles Theorem
d) Angle Congruence Theorem

Justify: If A = B, and B = C, then A = C
a) Symmetric Property of Equality
b) Reflexive Property of Equality
c) Transitive Property of Equality
d) I don't know.

In triangle ABC, angleA is twice angleB, and angleC is 40 degrees larger than angleA. What is the measure of angleC?
a) 96
b) 28
c) 54
d) 56

What is the sum of the measures of the exterior angles of any convex heptagon?
a) 180
b) 900
c) 7
d) 360

If FIGR is congruent to SHPE with GR = 5x-5 and PE = 2x+4, then what is the length of GR?
a) 10
b) 3
c) 15
d) unknown

Which of the following is NOT part of the Parallel Lines Theorem
a) Alternate Interior Angles
b) Alternate Exterior Angles
c) Corresponding Angles
d) Same Side Interior Angles

In triangle ABC, angleB = 45 and angleC = 70. What is the measure of the external angle at angleA?
a) 25
b) 115
c) 65
d) 180

Which type of angle does NOT require parallel lines?
a) Corresponding Angles
b) Alternate Interior Angles
c) Vertical Angles
d) Alternate Exterior Angles

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