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Unit 4: Volume

Total questions: 160

Worksheet time: 12hrs 1mins

Name
Class
Date
1.

2.  What 2D shape would be stacked or translated through space to create a triangular prism?

4 lines
2.

3.  What 2D shape would be stacked or translated through space to create a rectangular prism?

4 lines
3.

4.  What 2D shape would be stacked or translated through space to create a cylinder?

4 lines
4.

5.  What do you need to do with a circle to create a cone?

4 lines
5.

6.  What do you need to do with a square to create a pyramid?

4 lines
6.

If a half of a triangle rotated, what would be the figure?

a)

Cone

b)

Cube

7.

If a rectangle spun, what would be the shape?

(a)  

8.

If a semi-circle spun, what would be the shape?

(a)  

9.

Although you don't know yet, how would you describe a circle spinning?

a)

A duonut shape!

b)

A circle shape!

10.

Although you don't know yet, what would be the shape of this object if its was a whole rectangle spinning away from the center?

a)

A cylinder with a hole!

b)

A complete cylinder!

11.

If half a circle touching the center line has a hole in the center as well, what is the shape?

a)

A sphere with a gap in the center.

b)

A complete sphere!

12.

Lets say a rectangle touching the center line has triangle on top, what best describes this shape?

a)

A cylinder with a cone on top.

b)

A cone with a cylinder on top.

13.

Lets say that a rectangle is not straight up but going on its side to the right, what best describes this shape, dude?

a)

Well, its a cone with a hole in the circle base.

b)

Its a complete cone

14.

Cross Section

a)

Flat 2-D shape created by slicing through a 3-D shape.

b)

Flat 3-D shape created by slicing through a 2-D shape.

15.

Volume of Prisms & Cylinders

a)

V = (Area of the Base)(Height)

Hint:  You must determine what type of base you have use the APPROPRIATE formula for its area.

b)

V = (Redo)(Redo)

16.
Describe the cross section.
a)
rectangle
b)
trapezoid
c)
oval
d)
parallelogram
17.
Describe the cross section.
a)
triangle
b)
rectangle
c)
trapezoid
d)
square
18.
Describe the cross section.
a)
trapezoid
b)
triangle
c)
rectangle
d)
square
19.
Describe the cross section.
a)
rectangle
b)
square
c)
oval
d)
circle
20.
What would result from slicing a rectangular pyramid perpendicular to the base?
a)
Circle
b)
Square
c)
Rectangle
d)
Triangle
21.
What would result from slicing a rectangular pyramid parallel to the base?
a)
Circle
b)
Square
c)
Rectangle
d)
Triangle
22.
What shape will the vertical cross-section of a cube be?
a)
Square
b)
Triangle
c)
Trapezoid
d)
Circle
23.
What shape will the angled cross-section of a rectangular pyramid be?
a)
Triangle
b)
Rectangle
c)
Trapezoid
d)
Square
24.
Describe the cross section.
a)
trapezoid
b)
triangle
c)
rectangle
d)
square
25.
Describe the cross section.
a)
triangle
b)
rectangle
c)
trapezoid
d)
square
26.
Given a right triangular prism , a cross section is made perpendicular to the bases. Which of the following statements is true regarding  the cross section?
a)
The shape of the cross section is a rectangle
b)
The shape of the cross section is a triangle
c)
The shape of the cross section is a square
d)
The shape of the cross section is a circle. 
27.
Name the shape
a)
Circle
b)
Sphere
c)
Cone
d)
Cylinder
28.
Name the shape
a)
Cylinder
b)
Cube
c)
Rectangular Pryamid
d)
Sphere
29.
What shape will the angled cross-section of a rectangular pyramid be?
a)
Triangle
b)
Rectangle
c)
Trapezoid
d)
Square
30.
What shape will the vertical cross -section of a cylinder be?
a)
Circle
b)
Triangle
c)
Rectangle
d)
Ellipse
31.
What shape will the horizontal cross-section of a cone be?
a)
Dome
b)
Circle
c)
Pyramid
d)
Triangle
32.
What shape will the vertical cross-section of a cube be?
a)
Square
b)
Triangle
c)
Trapezoid
d)
Circle
33.
Describe the cross section.
a)
rectangle
b)
square
c)
oval
d)
circle
34.
Describe the cross section.
a)
trapezoid
b)
triangle
c)
rectangle
d)
square
35.
Describe the cross section.
a)
rectangle
b)
trapezoid
c)
oval
d)
parallelogram
36.
Describe the cross section.
a)
rectangle
b)
square
c)
parallelogram
d)
circle
37.
Describe the cross section.
a)
triangle
b)
rectangle
c)
oval
d)
trapezoid
38.
Is it possible for a cross section of a cylinder to have a triangular shape?
a)
yes
b)
no
c)
sometimes
39.
What cross-section is formed by slicing through a cube perpendicular to any face?
a)
rectangle
b)
square
c)
parallelogram
d)
triangle
40.
What cross-section is formed by slicing through a cube parallel to any face?
a)
rectangle
b)
parallelogram
c)
square
d)
triangle
41.

Find the volume of the rectangular prism.

a)

55 yd3

b)

121 yd3

c)

22 yd3

d)

330 yd3

42.

Find the volume of the solid shown in the figure. Round to the nearest whole number.

a)

7230 m3

b)

6621 m3

c)

1131 m3

d)

907 m3

43.

Find the volume of the figure. Round to the nearest tenth.

a)

80 cm3

b)

56 cm3

c)

20 cm3

d)

40 cm3

44.
Find the Volume
a)
428.4 cm3
b)
412.8 cm3
c)
404.2 cm3
d)
400 cm3
45.

Find the volume of the cylinder.

a)

282.6 in3

b)

516.2 in3

c)

133 in3

d)

214 in3

46.
What shape is the base? What is the area of the base (B)?
a)
Rectangle; 60in2
b)
Triangle; 12 in2
c)
Rectangle; 32 in2
d)
Triangle; 6 in2
47.
Find the volume of the cylinder. Round your answers to the nearest tenth if necessary. 
a)
16.4 cm3
b)
31.7 cm3
c)
31.4 cm3
d)
22.0 cm3
48.
Calculate the volume:
a)
1120 ft 3 
b)
600 ft 3
c)
560 ft 3
d)
64 ft 3
49.
A fish-tank has a length of 45 centimeters, a width of 25 centimeter and a depth of 10 centimeter. Find the volume of the fish-tank.
a)
10250 cm3
b)
11250 cm3
c)
11250 ft3
d)
10250 ft3
50.

Find the volume of the prism.

a)

154 cm3

b)

308 cm3

c)

140 cm3

d)

168 cm3

51.

Find the volume of the rectangular prism.

a)

55 yd3

b)

121 yd3

c)

22 yd3

d)

330 yd3

52.
Volume is the amount of space an object takes up.
a)
True
b)
False
53.

Find the volume of the solid shown in the figure. Round to the nearest whole number.

a)

7230

b)

6621

c)

1131

d)

907

54.
Find the volume of the figure. Round to the nearest tenth.
a)
80 cm³
b)
40 cm²
c)
80 cm2
d)
40 cm³
55.
Find the volume to the nearest hundredth using 3.14 instead of Pi.
a)
418.00 cm3
b)
139.33 cm3
c)
130.62 cm3
d)
1671.98 cm3
56.
Which label would NOT be appropriate for volume.
a)
square miles
b)
inches3
c)
cm3
d)
cubic feet
57.

What is the formula for the Volume of a cylinder?

a)

πr2

b)

Bh where B= area of the base 3.14 × r × r3.14\ \times\ r\ \times\ r

c)

2B + LA

d)

πrl

58.

What is the diameter?

a)

15.84 in

b)

10 in

c)

3.14 in

59.

Is the line inside the circle a radius or diameter?

a)

Radius

b)

Diameter

60.

What is the formula used to find the volume of a rectangular prism?

a)

V = bh

b)

V = Bh

c)

V = 2∏r

61.
Volume is the amount of space an object takes up.
a)
True
b)
False
62.

What is the formula for the area of a triangle?

a)

A = bh

b)

A = bh/2

c)

A = 2bh

d)

A = 3/2bh

63.

What number do we use instead of pi?

a)

3.25

b)

3.14

c)

2.14

d)

2.5

64.

What is the volume of a cylinder with a diameter of 10cm and a height of 5cm?

a)

1570.8 cm3

b)

98.2 cm3

c)

392.7 cm3

d)

196.3 cm3

65.

What is the formula for Volume of a Cone?

a)

V=π r3h

b)

V=π r2h

c)

V= 13\frac{1}{3} π r2r^2 h

d)

V= 43\frac{4}{3} π r3r^3

66.

Find the volume of the conical figure. Round to the nearest hundredth.

a)

14.13 in3

b)

56.55 in3

c)

169.65 in3

d)

113.10 in3

67.
a)
8.4 ft3
b)
100.5 ft3
c)
25 ft3
d)
16.8 ft3
68.

Find the volume of the figure.

a)

150.8 cm³

b)

48 cm³

c)

452.4 cm³

d)

339 cm³

69.
a)
42.4 in3
b)
169.6 in3
c)
56.5 in3
d)
14.13 in3
70.
a)

1,767 ft3

b)

7,068.5 ft3

c)

589 ft3

d)

2,356.2 ft3

71.

A styrofoam model of a volcano is in the shape of a cone. The model has a circular base with a diameter of 48 centimeters and a height of 12 centimeters. Find the volume of foam in the model to the nearest tenth.

a)

7,238.2 cm3

b)

28,952.9 cm3

c)

1,809.6 cm3

d)

21,714.7 cm3

72.

Mike has a large plastic cup that he is going to fill with water. The plastic cup is in the shape of a cone as shown. Which is closest to the volume of Mike’s cup?

a)

21 cubic inches

b)

63 cubic inches

c)

66 cubic inches

d)

198 cubic inches

73.
A cone has a height of 6 centimeters and a radius of 5 centimeters. What is the volume of this shape? Round to the nearest hundredth. 
a)
471.24
b)
565.49
c)
188.5
d)
157.08
74.

An ice cream cone that is 4 inches tall has a diameter that is 8 inches across. Find the volume of the cone.

a)

201.06 inches3

b)

67.02 inches3

c)

268.08 inches3

d)

50.27 inches3

75.
Find the volume of the pyramid:
length = 8 in
width = 8 in
height = 14 in
a)
298.7 in3
b)
29.87 in3
c)
896 in3
d)
2.987 in3
76.
Find the volume of the pyramid:
length = 4 m
width = 6 m
height = 9 m
a)
216 m3
b)
72 m3
c)
7.2 m3
d)
21.6 m3
77.
Find the volume of the pyramid:
length = 12 cm
width = 12 cm
height = 8 cm
a)
1152 cm3
b)
11.52 cm3
c)
384 cm3
d)
3.84 cm3
78.
Find the volume of the pyramid:
length = 7 ft
width = 2 ft
height = 6 ft
a)
84 ft3
b)
2.8 ft3
c)
8.4 ft3
d)
28 ft3
79.
Find the volume of the pyramid:
length = 3 mm
width = 3 mm
height = 12 mm
a)
36 mm3
b)
108 mm3
c)
3.6 mm3
d)
1.08 mm3
80.
Find the volume of the pyramid:
length = 4.6 in
width = 5.2 in
height = 10 in
a)
239.2 in3
b)
79.7 in3
c)
23.92 in3
d)
7.97 in3
81.
Find the volume of the pyramid:
length = 12 ft
width = 12 ft
height = 7 ft
a)
1008 ft3
b)
10.08 ft3
c)
336 ft3
d)
3.36 ft3
82.
Find the volume of the pyramid:
length = 8 m
width = 3 m
height = 11 m
a)
264 m3
b)
8.8 m3
c)
2.64 m3
d)
88 m3
83.
a)
112 in3
b)
336 in3
c)
11.2 in3
d)
33.6 in3
84.
a)
480 in3
b)
160 in3
c)
1.60 in3
d)
4.8 in3
85.

Find the volume of the given sphere.

a)

418.7 cubic ft

b)

3,984.6 cubic ft

c)

4,188.8 cubic ft

d)

4,319.8 cubic ft

86.

Find the volume of the given sphere.

a)

3,817.9 cubic mm

b)

2,506.2 cubic mm

c)

2,000.8 cubic mm

d)

2,144.7 cubic mm

87.

Find the volume of the given sphere.

a)

904.8 cubic yd

b)

856.2 cubic yd

c)

994.5 cubic yd

d)

883.5 cubic yd

88.

Find the volume of the given sphere.

a)

1,563.5 cubic in.

b)

1,325.5 cubic in.

c)

1,129.9 cubic in.

d)

1,819.6 cubic in.

89.

Find the volume of the sphere.

a)

904.32 ft3

b)

7,234.56 ft3

c)

150.72 ft3

90.
When a sphere has a volume of 972π, what is the radius of the sphere?
a)
9
b)
7
c)
18
d)
21
91.
A sphere has the volume of 905 cm. What is the radius of the sphere rounded to the nearest whole number?
a)
6
b)
9
c)
3
d)
12
92.

A sphere has volume of   256π3 units3\frac{256\pi}{3}\ units^3 . What is the length of the DIAMETER? Hint: Determine the radius and use the relationship between radius and diameter to determine the diameter!  

a)

2 units 

b)

4 units 

c)

6 units 

d)

8 units

93.

Find the volume to the nearest tenth.

a)

5575.3 cm3

b)

506.8 cm3

c)

1774.7 cm3

d)

1393.11 cm3

94.

The radius of a basketball is 4.7 inches. What is the volume of the basketball?

a)

400.6 cubic in.

b)

398.8 cubic in.

c)

434.9 cubic in.

d)

500.3 cubic in.

95.
Find the volume of the hemisphere
a)
134.0 m3
b)
100.5 m3
c)
267.9 m3
d)
201.6 m3
96.

What is the formula for a sphere.

a)

V = πr2hV\ =\ \pi r^2h

b)

V= 13πr2V=\ \frac{1}{3}\pi r^2

c)

V = 43πr3V\ =\ \frac{4}{3}\pi r^3

d)

V = πr2V\ =\ \pi r^2

97.
Find the volume of a HEMIsphere with a radius of 4. 
a)
85.3π
b)
62.67π
c)
42.67π
d)
8π
98.

Kayla has two spherical gazing balls in her yard.

(see picture). Which statement about their volumes is true?

a)

The volume of Ball 2 is twice the volume of Ball 1.

b)

The volume of Ball 1 is 8 times the volume of Ball 2.

c)

The volume of Ball 1 is twice the volume of Ball 2.

d)

The volume of Ball 2 is 8 times the volume of Ball 1.

99.

Find the radius of a sphere with a volume of  3,053.63 in3.3,053.63\ in^3.  Use 

a)

9 in.9\ in.  

b)

6.2 in.6.2\ in.  


c)

31.2 in.31.2\ in.  

d)

18 in.18\ in.  

100.

The volume of a sphere is  113.04 ft3113.04\ ft^3 .  Solve for the radius. Use 

a)

r=9 ftr=9\ ft  

b)

r=3 ftr=3\ ft  

c)

r=5.2 ftr=5.2\ ft  

d)

r=12 ftr=12\ ft  

101.

Which of the following has the greatest volume?

a)

a cube with a side length of 5cm and a height of 5cm

b)

a cone with a radius of 5cm and a height of 5cm

c)

a rectangular prism with a length of 5cm, a width of 5cm and a height of 5cm

d)

a sphere with a radius of 5cm

102.

A table tennis (ping-pong) ball has a volume of 33,510.3 cubic millimeters. What is the approximate length of the diameter of the table tennis ball? Use the  π\pi   button.

a)

49.4 mm

b)

24.7 mm

c)

40 mm

d)

20 mm

103.

 A sphere has volume of  288π cm3288\pi\ cm^3   .  What is the radius? Write an equation and solve, show your work on a sheet of paper!

a)

6 cm 

b)

2 cm 

c)

3 cm 

d)

12 cm

104.

 A sphere has volume of  27π cm327\pi\ cm^3   .  What is the radius? Write an equation and solve, show your work on a sheet of paper!

a)

6 cm 

b)

2 cm 

c)

3 cm 

d)

12 cm

105.
A fish-tank has a length of 45 centimeters, a width of 25 centimeter and a depth of 10 centimeter. Find the volume of the fish-tank.
a)
10250 cm3
b)
11250 cm3
c)
11250 ft3
d)
10250 ft3
106.
Maria wants to fill the rectangular prism with chocolate, what is the volume of Maria's figure?
a)
The volume of Maria's figure is 150ft3
b)
The volume of Maria's figure is 168ft3
c)
The volume of Maria's figure is 220ft3
d)
The volume of Maria's figure is 200ft3
107.
Sally has a cube she wants to find the volume of, the base is 6 cm, the height is 8 cm and the width is 12 cm. What's the volume?
a)
The volume is 576cubic cm.
b)
The volume is  50cubic cm.
c)
The volume is 100cubic cm.
d)
The volume is 70cubic cm.
108.

A sand box has a base with an area of 62 square feet. If the height of the sand box is 3 feet and it has a width of 5 feet, what is the volume of the box?

a)

930 ft2

b)

930 ft3

c)

186 ft2

d)

186 ft3

109.

A juice box measures 4 cm long, 10 cm high, and 5 cm wide. What is the volume of the juice box?

a)

200 cm3

b)

40 cm3

c)

50 cm3

d)

19 cm3

110.

A garden box has a base with an area of 48 sq cm. The height of the garden box is 6 cm. What is the volume of the garden box?

a)

300 cm3

b)

54 cm3

c)

8 cm3

d)

288 cm3

111.

Kyle has a box that is 5 inches wide, 7 inches long, and a volume of 210 cubic inches. What is the height of the box?

a)

2 in

b)

198 in3

c)

7,350 in3

d)

6 in

112.

A suitcase has a dimension of 4 x 6 x 7 feet. If the clothing that goes inside of it has a total volume of 160 cubic feet, will there be enough room to fit all of the clothing?

a)

Yes, there will be 8 cubic feet left

b)

Yes, there will be 168 cubic feet left

c)

No, there will not be enough room in the suitcase

d)

Yes, the clothing is the same volume as the suitcase

113.
How do you find the volume of a cone?
a)
V= 1/3 πr2h
b)
V= 4/3 πr2h
c)
V= 4/3 πr3
d)
V= πr2h
114.
How do you find the volume of a sphere?
a)
V= 1/3 πr2h
b)
V= 4/3 πr2h
c)
V= 4/3 πr3
d)
V= πr2h
115.
How do you find the volume of a cylinder?
a)
V= 1/3 πr2h
b)
V= 4/3 πr2h
c)
V= 4/3 πr3
d)
V= πr2h
116.
What is the formula used to find the volume of a rectangular prism?
a)
V = Lw
b)
V = Lwh
c)
V = 1/2bh
d)
V = 2∏r
117.

Find the volume of rectangular prism with a length of 5 units, a width of 5 units, and height of 10 units.

a)

20 cubic units

b)

100 cubic units

c)

40 cubic units

d)

250 cubic units

118.
Each side of this ice cube measures 2 inches.  What is the volume of the ice cube?
a)
6 cubic inches
b)
8 cubic inches
c)
12 cubic inches
d)
8 square inches
119.

You want to figure out how cherry coke is inside a can of Coca-Cola. The radius is 2 inches and the 3-D height is 6 inches. How much cherry coke fits inside the can?

a)

68.6 cubic inches

b)

75.4 cubic inches

c)

83.8 cubic inches

d)

94.7 cubic inches

120.

We want to fill up the cylinder pictured with water. Estimate how many inches cubed of water will fit inside it?

a)

78500 inches cubed

b)

80000 inches cubed

c)

84500 inches cubed

d)

89000 inches cubed

121.

A scoop of ice cream, shaped like a sphere with diameter 6 cm, is placed in an ice cream cone with diameter 5 cm and height 10 cm. Is the cone big enough to hold all the ice cream if it melts?

a)

YES

b)

NO

c)

Maybe

d)

So

122.
Russell is filling a cylinder-shaped swimming pool that has a diameter of 20 feet. He fills it with water to a depth of 3 feet. What is the volume of the water in the pool, to the nearest cubic foot?
a)
377 cubic feet
b)
942 cubic feet
c)
2,958 cubic feet
d)
3,768  cubic feet
123.

Kayla has two spherical balls in her yard (see picture).Which statement about their volumes is true? Hint: Find the volume of both! Then compare!!

a)

The volume of Ball 2 is twice the volume of Ball 1.

b)

The volume of Ball 1 is 8 times the volume of Ball 2.

c)

The volume of Ball 1 is twice the volume of Ball 2.

d)

The volume of Ball 2 is 8 times the volume of Ball 1.

124.

A cylindrical silo that stores grain has a diameter of 16 feet and is 40 feet tall. Find the volume of the silo to the nearest tenth.

4 lines
125.

A can of chili has a radius of 5.25 cm and a height of 13 cm. Find the volume to the nearest tenth, if necessary.

4 lines
126.

What does π equal? (Note: The answer is a shortened version of pi).

a)

3.14

b)

3

c)

6.28

d)

2

127.

An ice cream package is cone shaped. It has a radius of 5.5 cm and a height of 17 cm. Find the volume of the ice cream cone to the nearest tenth.

4 lines
128.

That ice cream cone looked so good. You go to Benson's Dairy Bar for ice cream. What are you most likely to order out of the options below?

a)

A hot fudge sundae

b)

Twist with sprinkles

c)

Peanut Butter Cup Flurry

d)

Blue Goo

e)

I don't like ice cream.

129.

Hooray! We finished our Volume unit! You all did awesome! Next up is a mini-unit on perfect squares and square roots. If there are any suggestions for how I can better help you learn from home, let me know!

4 lines
130.
How do you find the volume of a cone?
a)
V= 1/3 πr2h
b)
V= 4/3 πr2h
c)
V= 4/3 πr3
d)
V= πr2h
131.
How do you find the volume of a sphere?
a)
V= 1/3 πr2h
b)
V= 4/3 πr2h
c)
V= 4/3 πr3
d)
V= πr2h
132.
How do you find the volume of a cylinder?
a)
V= 1/3 πr2h
b)
V= 4/3 πr2h
c)
V= 4/3 πr3
d)
V= πr2h
133.

You want to figure out how cherry coke is inside a can of Coca-Cola. The radius is 2 inches and the 3-D height is 6 inches. How much cherry coke fits inside the can?

a)

68.6 cubic inches

b)

75.4 cubic inches

c)

83.8 cubic inches

d)

94.7 cubic inches

134.

We want to fill up the cylinder pictured with water. Estimate how many inches cubed of water will fit inside it?

a)

78500 inches cubed

b)

80000 inches cubed

c)

84500 inches cubed

d)

89000 inches cubed

135.

Kayla has two spherical balls in her yard (see picture).Which statement about their volumes is true? Hint: Find the volume of both! Then compare!!

a)

The volume of Ball 2 is twice the volume of Ball 1.

b)

The volume of Ball 1 is 8 times the volume of Ball 2.

c)

The volume of Ball 1 is twice the volume of Ball 2.

d)

The volume of Ball 2 is 8 times the volume of Ball 1.

136.

An ice cream package is cone shaped. It has a radius of 5.5 cm and a height of 17 cm. Find the volume of the ice cream cone to the nearest tenth.

4 lines
137.

A scoop of ice cream, shaped like a sphere with diameter 6 cm, is placed in an ice cream cone with diameter 5 cm and height 10 cm. Is the cone big enough to hold all the ice cream if it melts?

a)

YES

b)

NO

c)

Maybe

d)

So

138.

A storage container for oil is in the shape of a cylinder with a diameter of 10 ft and a height of 17 ft. Which measurement is closest to the volume of the storage container in cubic feet?

a)

534 ft3

b)

1,335 ft3

c)

691 ft.3

d)

1696 ft3

139.

A cylinder and its dimensions are as follows: diameter of 5 inches and height of h inches. Which equation can be used to find V, the volume of the cylinder in cubic inches?

a)

V = 3.14 (2.5h)2

b)

V = 3.14 (5h)2

c)

V = 3.14(2.5)2h

d)

V = 3.14(5)2h

140.

A sphere has a volume of approximately 113 cubic inches. Which of the following best represents the radius of the sphere?

a)

4 units

b)

2 units

c)

3 units

d)

5 units

141.
What do we call this object below?
a)
Net 
b)
Triangle
c)
Geometry
d)
y = mx + b
142.
A cube is measured at 4 cm in length, what is the surface area?
a)
96 cm^2
b)
16 cm^2
c)
64 cm^2
143.
Find the surface area of the rectangular prism.
a)
94 cm. squared
b)
60 cm. squared
c)
12 cm. squared
d)
19 cm. squared
144.
Find the Surface Area
a)
556 cm2
b)
278 cm2
c)
680 cm2
d)
340 cm2
145.
What is the surface area of this figure?
a)
200 cm 2
b)
800 cm 2
c)
400 cm 2
d)
100 cm 2
146.
Find the surface area of the rectangular prism.
a)
140 in.2
b)
83 in.2
c)
166 in. 2
d)
100 in.2
147.
Find the surface area of the rectangular prism with the following dimensions: 
length = 16 m
height = 10 m
width = 11 m
a)
872 m squared
b)
752 m squared
c)
1,760 m squared
d)
892 m squared
148.
What is the surface area of this figure?
a)
3000 cm 2
b)
164 cm 2
c)
236 cm 2
d)
328 cm 2
149.
A rectangular brick has a length of 5 centimeters, a width of  9 centimeters and a height of 20 centimeters. What is the surface area of the brick? 
a)
650 cm2
b)
600 cm2
c)
525 cm2
d)
450 cm2
150.
Surface area:
a)
240 ft2
b)
268 ft2
151.
What is the surface area of this figure?
a)
200 cm 2
b)
800 cm 2
c)
400 cm 2
d)
100 cm 2
152.
A cube's side length measures 15 inches.  What is the surface are of the cube?
a)
225 in2
b)
1350 in2
c)
3375 in2
d)
1125 in2
153.
Find the total surface area of the prism.
a)
161 square feet
b)
1,700 square feet
c)
75 square feet
d)
186 square feet
154.
What is the total surface area of the triangular prism shown? 
a)
468 in2
b)
540 in2
c)
576 in2
d)
700 in2
155.

Find the surface area of the triangular prism.

a)

356 in2

b)

348 in2

c)

336 in2

d)

340 in2

156.

Find the total surface area of the figure shown.

a)

672 cm2

b)

480 cm2

c)

576 cm2

d)

864 cm2

157.
a)

100 mm2

b)

132mm2

c)

114 mm2

d)

120 mm2

158.
a)

400 mm2

b)

416 mm2

c)

424 mm2

d)

396 mm2

159.
a)

184 mm2

b)

186 mm2

c)

172 mm2

d)

196 mm2

160.
a)

178 mm2

b)

160 mm2

c)

188 mm2

d)

168 mm2

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