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Geometry Semester 1 Final Review Ch 1-5

Total questions: 122

Worksheet time: 6hrs 47mins

Name
Class
Date
1.

formed by 2 rays or line segments that share the same endpoint

a)

line segment

b)

angle

c)

point

d)

angle bisector

2.

a part of a line with one end point and continues in one direction

a)

point

b)

line segment

c)

ray

d)

angle bisector

3.

a part of a line that has 2 endpoints

a)

line segment

b)

ray

c)

angle

d)

plane

4.

a straight path that continues in both directions

a)

line

b)

ray

c)

segment

d)

infinite measure

5.
What is the term for a dot that marks a location or place in space?
a)
point
b)
line
c)
line segment
d)
ray
6.

Colinear points are found on a(n):

a)

surface.

b)

plane.

c)

angle.

d)

line.

7.

Coplanar figures are found on a(n):

a)

ray.

b)

plane.

c)

angle.

d)

line.

8.

Is B the midpoint?

a)

Yes, it is shown to be in the middle of the segment!

b)

No, I should never assume based on appearances. I need markings or measurements!

9.

What is the value of the angle adjacent to 40o?

a)

60°

b)

70°

c)

50°

d)

140

10.
What is the measure of the missing angle?
a)
39°
b)
129°
c)
119°
d)
129°
11.

These angles are...

a)

Complementary

b)

Supplementary

c)

Vertical angles

d)

Linear Pair

12.
An angle whose measure is exactly 90 degrees.
a)
acute
b)
vertical
c)
right
d)
straight
13.

What does this symbol mean?

a)

congruent

b)

perpendicular

c)

parallel

d)

protractor

14.

What does this symbol mean?

a)

Congruent

b)

Parallel

c)

Perpendicular

d)

Skew

15.

What does this represent?

a)

segment AB

b)

line AB

c)

ray AB

d)

plane AB

16.

What does this represent?

a)

line segment AB

b)

line AB

c)

ray AB

d)

point AB

17.

What does this represent?

a)

line segment AB

b)

line AB

c)

ray AB

d)

infinite AB

18.

What does this represent?

a)

parallel

b)

perpendicular

c)

vertical

d)

equal

19.

A polygon with equal side lengths and angle measures.

a)

Regular Polygon

b)

Equilateral Polygon

c)

Equiangular Polygon

d)

Irregular Polygon

20.

Concave or convex polygon?

a)

Concave

b)

Convex

21.

What is the name of this kind of triangle?

a)

Right

b)

Isosceles

c)

Scalene

d)

Equilateral

22.

What is the name of this kind of triangle?

a)

Right

b)

Scalene

c)

Isosceles

d)

Equilateral

23.

What is the name of this kind of triangle?

a)

Right

b)

Scalene

c)

Isosceles

d)

Equilateral

24.

Which would be the best classification for the triangle shown?

a)

right isosceles

b)

right equilateral

c)

obtuse isosceles

d)

right scalene

25.

Which would be the best classification for the triangle shown?

a)

obtuse equilateral

b)

obtuse scalene

c)

obtuse isosceles

d)

acute scalene

26.

Check all of the names that apply for this shape.

a)

square

b)

rhombus

c)

quadrilateral

d)

parallelogram

e)

kite

27.

What shape is this? Choose all that apply.

a)

quadrilateral

b)

rectangle

c)

square

d)

parallelogram

e)

trapezoid

28.

What quadrilateral is this?

a)

parallelogram

b)

isosceles trapezoid

c)

rhombus

d)

kite

29.

What quadrilateral is this?

a)

kite

b)

rhombus

c)

diamond

d)

parallelogram

30.

What quadrilateral is this?

a)

parallelogram

b)

trapezoid

c)

kite

d)

rectangle

31.

What quadrilateral is this?

a)

rhombus

b)

kite

c)

diamond

d)

square

32.

What quadrilateral is this? Choose all that apply.

a)

square

b)

rectangle

c)

rhombus

d)

parallelogram

33.

This red segment is a _.

a)

Chord

b)

Arc

c)

Diameter

d)

Tangent

34.

This red line is called a _.

a)

Chord

b)

Tangent

c)

Arc

d)

Diameter

35.
What is O?
a)
diameter
b)
radius
c)
center
d)
chord
36.
a)

Tangent

b)

Radius

c)

Circumference

d)

Diameter

37.
a)

Chord

b)

Diameter

c)

Radius

d)

Tangent line

38.

This is a picture of ___________.

a)

Minor Arc

b)

Major Arc

c)

Semi-Circle

39.

This is a picture of ___________.

a)

Minor Arc

b)

Major Arc

c)

Semi-Circle

40.

What is the name of this figure?

a)

cylinder

b)

cone

c)

square pyramid

d)

round pyramid

41.

What is the name of this figure?

a)

triangular pyramid

b)

triangular prism

c)

rectangular pyramid

d)

rectangular prism

42.

What is the name of this figure?

a)

rectangular pyramid

b)

rectangular prism

c)

hexagonal pyramid

d)

hexagonal prism

43.

This is a _.

a)

sphere

b)

hemisphere

c)

circle

44.

What is the name of this figure?

a)

sphere

b)

cone

c)

cylinder

d)

hemisphere

45.

This is a _.

a)

Hexagonal Pyramid

b)

Hexagonal Prism

c)

Pentagonal Pyramid

d)

Pentagonal Prism

46.

This is a _.

a)

Pentagonal Prism

b)

Hexagonal Prism

c)

Pentagonal Pyramid

d)

Hexagonal Pyramid

47.

This is a net of a _.

a)

Cone

b)

Cylinder

c)

Sphere

d)

Hemisphere

48.
Use inductive reasoning to finish the pattern: 400, 200, 100, 50, ____
a)
-150
b)
25
c)
12.5
d)
0
49.
Use inductive reasoning to finish the pattern: 1, 5, 14, 30, 55, ____
a)
91
b)
89
c)
85
d)
70
50.

For the converse, we _________ the "if" and "then" portion of the statement.

a)

flip

b)

negate

c)

Flip and negate

d)

do nothing to

51.

If my number is a fraction, then it is an equivalent decimal number between zero and one.

What is an appropriate counterexample?

a)

2/3

b)

4/5

c)

1/2

d)

3/2

52.

Which is a valid conclusion from these statements?

If a quadrilateral is a rhombus, then it is a parallelogram.

If a quadrilateral is a parallelogram, then its opposite angles are congruent.

a)

Opposite angles of a quadrilateral are congruent

b)

Opposite angles of a rhombus are congruent

c)

Every quadrilateral is a rhombus

d)

Every parallelogram is a rhombus

53.

What is the function rule for this pattern?

1st term:32

2nd term:36

3rd term:40

a)

f(x) = 4x+28

b)

f(x) = 4x+32

c)

f(x) = x+4

d)

f(x) = 4x

54.

This is used to prove that a conjecture is false.

a)

Counterexample

b)

Inductive Reasoning

c)

Concluding statement

d)

Math

55.

How many 2-person conversations could take place in a room with 116 people?

a)

6,728

b)

6,670

c)

232

d)

13,340

56.
∠1 and ∠3 can best be described as - 
a)
complementary angles
b)
supplementary angles
c)
vertical angles
d)
adjacent angles
57.
Find the m∠3
a)
56
b)
124
c)
180
d)
66
58.

Find the m∠2

a)

56

b)

124

c)

180

d)

66

59.
Name the corresponding angle to angle 4.
a)
angle 8
b)
angle 6
c)
angle 2
d)
angle 5
60.

Name the alternate interior angle to angle 3.

a)

7

b)

5

c)

6

d)

8

61.
Name the angle relationship.
a)
Alternate Interior
b)
Alternate Exterior
c)
Corresponding
d)
Vertical Angles
62.
Name the angle relationship.
a)
Alternate Interior
b)
Alternate Exterior
c)
Corresponding
d)
Vertical Angles
63.

Which pair of angles are alternate exterior angles?

a)

Angle 5 and Angle 4

b)

Angle 2 and Angle 6

c)

Angle 8 and Angle 1

d)

Angle 2 and Angle 8

64.

Angles 2 and 3 are _ angles.

a)

Linear Pair

b)

Alternate Interior

c)

Alternate Exterior

d)

Vertical

65.

Which one is the correct construction for a perpendicular bisector?

a)

1

b)

2

c)

3

d)

4

66.

This image represents the construction of...

a)

An Angle Bisector

b)

An Equilateral Triangle

c)

A Scalene Triangle

d)

A Perpendicular Bisector

67.
What is the tool being used called?
a)
Compass
b)
Circle creator
c)
Pencil swingy-thing
d)
Arc maker
68.

This construction forms a __________.

a)

Perpendicular Bisector

b)

Perpendicular Line through a point off the given line

c)

Altitude

d)

Parallel Lines

69.
Which of the following constructions is illustrated?
a)
An angle is congruent to a given angle
b)
The bisector of a given angle
c)
The bisector of a given segment
d)
The perpendicular bisector of a given segment.
70.
What was duplicated?
a)
line
b)
line segment
c)
ray
d)
angle
71.
What geometric construction is shown in the diagram below?
a)
an angle bisector
b)
a line parallel to a given line
c)
an angle congruent to a given angle
d)
a perpendicular bisector of a segment
72.

Name the construction.

a)

midpoint

b)

median

c)

perpendicular through a point not on the line

d)

altitude

73.

Name the construction.

a)

Parallel lines using corresponding angles

b)

Parallel lines using vertical angles

c)

Parallel lines using perpendiculars

d)

Parallel lines using alternate exterior angles

74.

The construction shows that CD is a(n)

a)

median

b)

angle bisector

c)

altitude

d)

midsegment

75.

In the accompanying diagram of a construction, what does PC represent?

a)

An altitude of the triangle.

b)

A median of the triangle.

c)

A midsegment of the triangle.

d)

The perpendicular bisector of AB

76.

Which of the following shows a construction of a 45o angle?

a)
b)
c)
d)
e)

All of the constructions show a 45o angle

77.

Which construction of parallel lines is justified by the theorem "If two lines are cut by a transversal to form congruent alternate interior angles, then the lines are parallel"?

a)
b)
c)
d)
78.

Which construction shows parallel lines by alternate exterior angles?

a)
b)
c)
d)
79.

Which construction shows the construction of an angle bisector?

a)
b)
c)
d)
80.
Can the sides of a triangle have lengths 3, 4, and 9?
a)
Yes
b)
No
81.
The Triangle Sum Theorem states that the sum of all angles in a triangle is ______. 
a)
45°
b)
90°
c)
180°
d)
360°
82.
Find the measure of the angle indicated. 
a)
39°
b)
66°
c)
75°
d)
114°
83.
Does a triangle with these side lengths exist?
15, 12, 9
a)
Yes
b)
No
84.
What congruency shortcut shows that these triangles are congruent?
a)
SSS
b)
SAS
c)
ASA
d)
SAA
85.
What congruency shortcut shows that these triangles are congruent?
a)
SSS
b)
SAS
c)
CNBD - SSA
d)
SAA
86.
What congruency shortcut shows that these triangles are congruent?
a)
CNBD - AAA
b)
SAS
c)
ASA
d)
SAA
87.
What congruency shortcut shows that these triangles are congruent?
a)
CNBD - lack of info
b)
SAS
c)
ASA
d)
SAA
88.
What congruency shortcut shows that these triangles are congruent?
a)
CNBD - SSA
b)
SAS
c)
ASA
d)
SAA
89.
What does CPCTC stand for?
a)
Congruent parts of congruent triangles are congruent
b)
Corresponding parts of congruent triangles are congruent
c)
Corresponding parts of corresponding triangles are corresponding
d)
Corresponding parts of congruent triangles are Convex.
90.

Find m<C.

a)

180o

b)

80o

c)

50o

d)

100o

91.

What is the measure of angle x?

a)

45

b)

60

c)

15

d)

75

92.

Are these triangles congruent? If so, state the rule which you used to determine congruence.

a)

CNBD - SSA

b)

Yes by AAS

c)

Yes by ASA

d)

Yes by SAS

93.

Are these triangles congruent? If so, state the rule which you used to determine congruence.

a)

CNBD - AAA

b)

Yes by AAS

c)

Yes by ASA

d)

Yes by SAS

94.

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 SAA

d)

CNBD

95.

Are these triangles congruent? If so, state the rule which you used to determine congruence.

a)

Yes by SAS

b)

Yes by SSA

c)

Yes by ASA

d)

CNBD - ASS

96.

How are these triangles congruent?

a)

SAA

b)

CNBD - AAA

c)

ASA

d)

AAA

97.
Name the largest angle in this triangle.
a)
∠D
b)
∠E
c)
∠F
98.
Name the smallest angle in this triangle.
a)
∠A
b)
∠B
c)
∠C
99.
Two sides of a triangle have side lengths of 17 meters and 12 meters.  What is the range of possible lengths for the third side?
a)
12 < x < 17
b)
12 < x < 29
c)
5 < x < 17
d)
5 < x < 29
100.

What statement would go where letter B is?

a)

Same Segment

b)

Vertical Angles

c)

Given

d)

ASA

101.

What statement would go where letter A is?

a)

DA ≅ MA

b)

CPCTC

c)

Given

d)

Same Segment

102.

What statement would go where letter C is?

a)

DA ≅ MA

b)

<JAD ≅ <ZAM

c)

<JAD ≅ <MAZ

d)

<D ≅ <M

103.
What is the measure of the missing angle?
a)
55°
b)
117°
c)
67°
d)
63°
104.

Which is NOT a test to prove triangles congruent?

a)

SAA

b)

ASA

c)

AAA

d)

AAS

105.
Find the measure of each exterior angle of a regular decagon.
a)
18
b)
10
c)
36
d)
40
106.
Find the measure of ONE interior angle of a regular dodecagon.
a)
120
b)
150
c)
1800
d)
20
107.
Find the number of sides of a regular polygon with each exterior angle measuring 6⁰.
a)
60
b)
30
c)
20
d)
10
108.
Find the number of sides of a regular polygon with each interior angle measuring 165⁰
a)
22
b)
24
c)
26
d)
20
109.
A polygon's interior angles add up to 2700o.  How many sides does the polygon have?
a)
13
b)
15
c)
30
d)
17
110.
The sum of the exterior angles of a polygon is __________________ where n is the number of sides.
a)
180(n - 2)
b)
n
c)
360
d)
180n - 360
111.
Use the polygon sum to solve for x. 
a)
100
b)
120
c)
125
d)
130
112.
Given trapezoid VWXU, what is the length of midsegment AB?
a)
11
b)
22
c)
4
d)
12
113.
What is the measure of angle 1?
a)
48
b)
211
c)
105.5
d)
39.5
114.
Find the length of KL.
a)
22
b)
21
c)
20
d)
19
115.
Calculate the length of QR.
a)
12
b)
48
c)
24
d)
18
116.
Find the measure of ∠1:
a)
79°
b)
101°
c)
72°
d)
93.7°
117.
The diagonals in a kite  __________.
a)
are perpendicular
b)
are congruent
c)
bisect each other
d)
don't intersect
118.
Find m∠J in trapezoid JKLM.
a)
124⁰
b)
28⁰
c)
150⁰
d)
56⁰
119.
Kite LMNO is shown.
Solve for x.
a)
32
b)
148
c)
90
d)
58
120.
Kite LMNO is shown.
Solve for x.
a)
40
b)
20
c)
70
d)
10
121.
Kite ABCD is shown.
If AC = 44, what is EC?
a)
44
b)
11
c)
88
d)
22
122.
Given the isosceles trapezoid AC=26. What is the length of BD?
a)
26
b)
13
c)
52
d)
30

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