WorksheetsSection 3.1 - 3.3 Review
Total questions: 21
Worksheet time: 54mins
What is the relationship of ∠1 and ∠5?
Corresponding Angles
Alternate Interior Angles
Alternate Exterior Angles
Same Side Interior
Vertical Angles
What is the relationship of ∠4 and ∠7?
Corresponding Angles
Alternate Interior Angles
Alternate Exterior Angles
Same Side Interior
Linear Pair
What is the relationship of ∠3 and ∠4?
Corresponding Angles
Alternate Interior Angles
Alternate Exterior Angles
Same Side Interior
Linear Pair
Which angles are congruent if AD is parallel to BC?
<D≅<B
<DAC≅<BAC
<BAC≅<DCA
Given that RQ∥PS which of the following must be true?
<RQS≅<PSQ
QR≅PS
<R≅<P
<PQR≅<RSQ
In the diagram, RQ and ST are:
Perpendicular
Parallel
Intersecting
Skew
Given the diagram, which pair of segments appear to be skew?
MN and NR
ST and OP
MP and MN
RS and OP
Assuming l∥m which of the following statements could be used to prove a relationship between <1 and <2
If alternate interior angles, then congruent.
If parallel, then congruent
If parallel, alternate interior angles are congruent
If congruent, then parallel
Assuming the blue angles above are congruent, which statement could you use to prove the lines parallel?
If corresponding angles, then parallel
If corresponding angles are congruent, then parallel
If parallel, then corresponding angles
If congruent, then corresponding angles.
Corresponding angles are congruent.
Always true
Sometimes ture
Never true
Same Side Interior angles are congruent.
Always true
Sometimes true
Never True
Under what circumstances would a set of parallel lines being cut by a transversal result in congruent same-side interior angles?
If the same-side interior angles were acute
If the same-side interior angles were obtuse
If the same-side interior angles were right
Same-side interior angles are supplementary and thus never congruent.
Find x and y
x = 180, y = 50
x = 90, y = 25
x = 45, y = 25
x = 45, y = 115
