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20 questions
The definition of a linear pair includes
(select all that apply)
Two angles share a vertex
Two angles make a straight angle
The sum of the measures of a linear pair are 180*
Two angles that are complementary angles
In a triangle what is the line segment drawn from a vertex perpendicular to the opposite side (or an extension of the opposite side?
Median of a Triangle
Altitude of a Triangle
Perpendicular Bisector of a side of a Triangle
Angle Bisector
Midpoint of a Line Segment
In a triangle what is the line segment drawn from a vertex to the midpoint of the opposite side?
Median of a Triangle
Altitude of a Triangle
Perpendicular Bisector of a side of a Triangle
Angle Bisector
Midpoint of a Line Segment
What is a line segment or ray drawn from a vertex that divides the angle into two congruent angles?
Median of a Triangle
Altitude of a Triangle
Perpendicular Bisector of a side of a Triangle
Angle Bisector
Midpoint of a Line Segment
In a triangle what is the line that is drawn perpendicular to a side of a triangle through its midpoint?
Median of a Triangle
Altitude of a Triangle
Perpendicular Bisector of a side of a Triangle
Angle Bisector
Midpoint of a Line Segment
Which parallel postulate does the following refer to?
After a ______________, corresponding line segments in an image and its pre-image are always parallel or lie along the same line?
Parallel Postulate for Translations
Parallel Postulate for Rotations
Parallel Postulate for Reflections
Which parallel postulate does the following refer to?
After a ______ of 180*, corresponding line segments in an image and its pre-image are always parallel or lie along the same line?
Parallel Postulate for Translations
Parallel Postulate for Rotations
Parallel Postulate for Reflections
Which parallel postulate does the following refer to?
After a ______ , corresponding line segments that are parallel to the line of reflection will be parallel to the corresponding line segments in the image.
Parallel Postulate for Translations
Parallel Postulate for Rotations
Parallel Postulate for Reflections
Select the pairs of angles that are Corresponding Angles. (Select all that apply)
∠1 and ∠5
∠2 and ∠6
∠3 and ∠7
∠3 and ∠6
∠1 and ∠4
Select the pairs of angles that are Alternate Interior Angles. (Select all that apply)
∠3 and ∠6
∠4 and ∠5
∠1 and ∠6
∠3 and ∠5
∠6 and ∠7
Select the pairs of angles that are Same Side Interior Angles. (Select all that apply)
∠1 and ∠7
∠4 and ∠6
∠2 and ∠4
∠3 and ∠5
∠6 and ∠7
When two parallel lines are cut by a transversal, then: (select all that apply)
Vertical angles are congruent.
The exterior angle is equal to the sum of the two remote interior angles
Corresponding angles are congruent
Alternate interior angles are congruent
Same-side interior angles are congruent
Which property is illustrated here?
a = a
Reflexive Property of Equality
Symmetric Property of Equality
Transitive Property of Equality
Substitution Property of Equality
Which property is illustrated here?
If a = b and b = c, then a = c
Reflexive Property of Equality
Symmetric Property of Equality
Transitive Property of Equality
Substitution Property of Equality
What are the ways that we can use to prove two triangles are congruent? (Mark all that apply)
SSS
SAS
ASA
AAS
SSA
Given: ∠4 = 117°, EF ∥ CD
∠1
∠2
∠5
∠6
∠8
Given: ∠5 = 163°, EF ∥ CD
∠1
∠2
∠3
∠4
∠6
If m∠BCD =61 , what could ∠A and ∠B potentially measure? (Select all that could apply)
23 and 38
44 and 17
45 and 45
54 and 65
87 and 32
What kind of angles are ∠1 and ∠2 ?
Exterior angles
Vertical angles
A Linear Pair
Corresponding angles
Alternate Interior angles
What kind of angles are ∠1 and ∠2 ?
Exterior angles
Vertical angles
A Linear Pair
Corresponding angles
Alternate Interior angles
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