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IM2 Unit 6 Test Review

Total questions: 70

Worksheet time: 18hrs 30mins

Name
Class
Date
1.
Name a pair of angles that form a linear pair.
a)
Angles 1 and 2
b)
Angles 2 and 4
c)
Angles 5 and 8
d)
Angles 9 and 10
2.
Name a pair of angles that are vertical.
a)
Angles 4 and 5
b)
Angles 7 and 9
c)
Angles 8 and 9
d)
Angles 5 and 7
3.
Name a pair of adjacent angles.
a)
Angles 3 and 5
b)
Angles 1 and 2
c)
Angles 4 and 6
d)
Angles 7 and 10
4.
Name a right angle.
a)
Angle ABE
b)
Angle DBC
c)
Angle DBA
d)
Angle CBE
5.
Name the angle relationship.
a)
Consecutive Interior
b)
Alternate Interior
c)
Corresponding
d)
Vertical Angles
6.
Name the angle relationship.
a)
Alternate Interior
b)
Alternate Exterior
c)
 Correpsonding
d)
Vertical Angles
7.
Name the angle relationship.
a)
Alternate Interior
b)
Alternate Exterior
c)
Corresponding
d)
Vertical Angles
8.
Name the angle relationship.
a)
Alternate Interior
b)
Alternate Exterior
c)
Corresponding
d)
Vertical Angles
9.

Find x.

a)

130

b)

50

c)

150

d)

6

10.
Solve for y.
a)
y = 55
b)
y = 35
c)
y = 70
d)
y = 70
11.
What is the value of y?
a)
29
b)
119
c)
58
12.
Solve for x.
a)
30o
b)
40o
c)
60o
d)
80o
13.
Solve for x.
a)
9
b)
-7
c)
4
d)
6
14.
Solve for x.
a)
7
b)
-4
c)
8
d)
9
15.

What is the value of x?

a)

9

b)

27

c)

135

d)

45

16.

Complementary angles add up to ______ degrees

a)

45

b)

90

c)

180

d)

360

17.

Supplementary angles have an angle sum of _______ degrees

a)

45

b)

90

c)

180

d)

360

18.

Vertical angles are ______.

a)

always congruent

b)

sometimes congruent

c)

never congruent

19.

True or False: Vertical angles can be adjacent

a)

sometimes true

b)

always true

c)

sometimes false

d)

always false

20.
The Triangle Sum Theorem states that the sum of all angles in a triangle is ______. 
a)
45°
b)
90°
c)
180°
d)
360°
21.
Find the measure of the angle indicated. 
a)
139°
b)
66°
c)
138°
d)
116°
22.
What is the third angle of a triangle whose 1st angle is 79 and the 2nd angle is 43?
a)
43
b)
58
c)
72
d)
101
23.
Solve for x.
a)
16
b)
11
c)
50
d)
6
24.

Are these triangles congruent?

a)

Yes, by ASA

b)

Yes, by SAS

c)

Yes, by AAS

d)

No, SSA

25.

Are these triangles congruent?

a)

Yes, by SSS

b)

Yes, by SAS

c)

Yes, by ASA

d)

No, SSA

26.

Are these triangles congruent?

a)

Yes, by AAS

b)

Yes, by SAS

c)

Yes, by ASA

d)

No, SSA

27.

Are these triangles congruent?

a)

Yes, by AAS

b)

Yes, by SAS

c)

Yes, by ASA

d)

No, SSA

28.

Are these triangles congruent?

a)

Yes, by AAS

b)

Yes, by SAS

c)

Yes, by SSS

d)

No, SSA

29.

Are these triangles congruent?

a)

Yes, by AAS

b)

Yes, by SAS

c)

Yes, by ASA

d)

No, SSA

30.

Are these triangles congruent?

a)

Yes, by SSS

b)

Yes, by SAS

c)

Yes, by SSA

d)

Yes, by HL

31.

Are these triangles congruent?

a)

Yes, by SSS

b)

Yes, by SAS

c)

Yes, by AAS

d)

No, SSA

32.
Are these triangles congruent?
a)
Yes, by SSS
b)
Yes, by SAS
c)
Yes, by AAS
d)
No, they are not congruent
33.

Are these triangles congruent?

a)

Yes, by SAS

b)

Yes, by AAS

c)

Yes, by HL

d)

No, SSA

34.
Are these triangles congruent?
a)
Yes, by SAS
b)
Yes, by SSS
c)
No they are not congruent
d)
Not enough information to know for sure
35.

Are these triangles congruent?

a)

Yes, by ASA

b)

Yes, by SAS

c)

No they are not congruent

d)

Not enough information to know for sure

36.
Which is NOT a test to prove triangles congruent?
a)
SAA
b)
SSS
c)
SSA
d)
SAS
37.

What does CPCTC stand for?

a)

Corresponding Parts of Corresponding Triangles are Congruent

b)

Congruent Parts of Corresponding Triangles are Congruent

c)

Corresponding Parts of Congruent Triangles are Congruent

d)

Cool People Can Take Calculus

38.
Complete the congruence statement.
a)
CRP
b)
PCR
c)
RPC
d)
PRC
39.
Which segment is congruent to EF? 
a)
HG
b)
HF
c)
GF
d)
IE
40.
Are these triangles congruent? If so, state the rule which you used to determine congruence.
a)
Yes by ASA
b)
Yes by AAS
c)
Yes by SSA
d)
Not congruent
41.
Are these triangles congruent? If so, state the rule which you used to determine congruence.
a)
AAA
b)
AAS
c)
ASA
d)
Not necessarily congruent
42.
Are these triangles congruent? If so, state the rule which you used to determine congruence.
a)
SAS
b)
SSS
c)
Both SSS and SAS
d)
Not necessarily congruent
43.
Congruent by
a)
SSS
b)
SAS
c)
ASA
d)
AAS
44.
Congruent by
a)
SSS
b)
SAS
c)
ASA
d)
AAS
45.
Congruent by
a)
SSS
b)
SAS
c)
ASA
d)
AAS
46.
How are these two triangles congruent?
a)
AAS
b)
ASA
c)
Not enough information
d)
SAS
47.
How are these triangles congruent?
a)
AAA
b)
Not enough information
c)
ASA
d)
HL
48.
How are these two triangles congruent?
a)
Not enough information
b)
SAS
c)
ASA
d)
SSA
49.
Name a pair of angles that form a linear pair.
a)
Angles 1 and 2
b)
Angles 2 and 4
c)
Angles 5 and 8
d)
Angles 9 and 10
50.
Name a pair of angles that are vertical.
a)
Angles 4 and 5
b)
Angles 7 and 9
c)
Angles 8 and 9
d)
Angles 5 and 7
51.
a)

43º

b)

47º

c)

133º

d)

none of the above

52.
If L is the midpoint of TJ, what must be true?
a)
TL=JT
b)
JL=TJ
c)
TL=LJ
d)
T is also the midpoint of JL
53.
If DA bisects IE, then
a)
ID=ED
b)
IA=EA
c)
<IDA=<EDA
d)
<IAD and <EAD are right angles
54.
If AD bisects <EDI, then
a)
<ADE=<IDA
b)
IA=AE
c)
ID=ED
d)
All of the above
55.
If DA is perpendicular to IE, then we can immediately conclude that
a)
IA=AE
b)
<IAD = <DAE
c)
<IDA=<EDA
d)
<IAD and <DAE are right angles
56.

If DA bisects EI, then

a)

<IDA = <EDA

b)

AI=EA

c)

AI=EA and <DAI=<DAE

d)

DI=ED

57.

An angle bisector cuts an angle into two congruent _________

a)

Angles

b)

Segments

c)

Mysteries

d)

Triangles

58.

A segment bisector cuts a segment into two congruent

a)

Segments

b)

Angles

c)

Mysteries

d)

Triangles

59.

In this picture, we know for sure that

a)

<TEB=<ETS

b)

<BTE=<SET

c)

BE=ST

d)

<TEB=<ETS and BE=ST

60.
In this picture,
a)
<BCA=<DCE because they are vertical angles and vertical angles are always congruent to each other
b)
<C=<C because they are vertical angles and vertical angles are always congruent to each other
c)
<EDC=<ACB because they are vertical angles and vertical angles are always congruent to each other
d)
None of the above; we don't actually have vertical angles
61.
What is the "statement" for step 3 of the proof?
a)
AD=DA
b)
AN = AH
c)
HD=ND
d)
HD=DN
62.
What is the "statement" for step 2 of the proof?
a)
AD=AD
b)
AD=DA
c)
HD=DN
d)
HA = AN
63.
What is the "statement" for step 3 of the proof? 
a)
∡EDA≅∡DCB
b)
∡AED≅∡BEC
c)
DE=CE
d)
∡AED≅∡CED
64.
What are the 2 missing pieces of information?
a)
Transitive Property, SAS(Side-Angle-Side)
b)
Reflexive Property, SAS(Side-Angle-Side)
c)
Transitive Property, SSS(Side-Side-Side)
d)
Reflexive Property, SSS(Side-Side-Side)
65.
What is the "statement" for step 2 of the proof?
a)
∆BAC≅∆DAC
b)
BC=DC
c)
∡B≅∡D
d)
∡BAC≅∡DAC
66.
What is the "reason" for step 3 of the proof?
a)
Proof
b)
Def. of Midpoint
c)
Reflexive Property
d)
Vertical angle Theorem
67.
What would be the correct "given" statements for this diagram?
a)
T is the midpoint of segment BG and
∡B≅∡G
b)
∡B≅∡G and ∡A≅∡W
c)
T is the midpoint of segment BG and ∡A≅∡W
d)
T is the midpoint of segment AW and ∡A≅∡W
68.
When using hypotenuse leg (HL) in a proof, you must first state ...
a)
CPCTC.
b)
there are right triangles.
c)
that vertical angles are congruent.
d)
the reflexive property.
69.

When is the Unit 6 Test?

a)

Friday, 5/10

b)

Monday, 5/13

c)

Trick question, there is no unit 6 test

d)

Thursday, 5/9

70.

What property do we use to state that something is congruent to itself?

a)

Reflexive Property

b)

CPCTC

c)

Congruence Property

d)

We don't have to state that something is congruent to itself; it's obvious