Free Printable Quiz 4 Volume REVIEW

1.

a)

A

b)

B

c)

C

d)

D

2.

a)

A

b)

B

c)

C

d)

D

3.

How many faces does this shape have?

a)

6

b)

3

c)

9

d)

5

4.

Which of these nets will make a cube?

a)

A

b)

B

c)

C

d)

D

5.

What shape will the vertical cross -section of a cylinder be?

a)

Circle

b)

Triangle

c)

Rectangle

d)

Ellipse

6.

What shape will the angled cross-section of a rectangular pyramid be?

a)

Triangle

b)

Rectangle

c)

Trapezoid

d)

Square

7.

What shape will the vertical cross-section of a cube be?

a)

Square

b)

Triangle

c)

Trapezoid

d)

Circle

8.

Describe the cross section.

a)

trapezoid

b)

triangle

c)

rectangle

d)

square

9.

Describe the cross section.

a)

triangle

b)

rectangle

c)

trapezoid

d)

square

10.

A polyhedron has 25 faces and 36 edges. How many vertices does it have?

a)

11

b)

12

c)

13

d)

14

11.

A polyhedron has 6 vertices and 9 edges. How many faces does it have?

a)

3

b)

5

c)

7

d)

9

12.

The intersection of two faces of a three dimensional figure.

a)

base

b)

face

c)

vertex

d)

edge

13.

The point where three or more edges intersect on an object.

a)

base

b)

face

c)

vertex

d)

edge

14.

Find the volume of the figure.

a)

63 cm³

b)

91 cm³

c)

819 cm³

d)

409.5 cm³

15.

Find the volume of the figure.

a)

80 cm³

b)

40 cm²

c)

80 cm²

d)

40 cm³

16.

What is volume?

a)

The amount of space of a 2-D object

b)

The amount of space in a 3-D object

c)

Water

d)

Area

17.

The volume of a rectangular prism is 125 units ³. If the height is 25 units, what is the area of the base?

a)

5

b)

3,125

c)

15

d)

25

18.

Choir is selling Pringle Chips to raise money for a field trip. The container has a diameter of 9 inches and a height of 32 inches.

Which equation can be used to find the volume of the container?

a)

V = π(9)

b)

V = π(4.5)²(32)

c)

V = π(9)²(32)

d)

V = π(4.5)(32)

19.

Michael has a very large soup pot shaped like a cylinder that has a height of 15 inches and a radius of 6 inches. How much soup can Michael’s soup pot hold?

a)

5596.07 in³

b)

593.76 in³

c)

1695.6 in³

d)

94.5 in³

20.

Find the volume:

a)

960 cm³

b)

240 cm³

c)

960 cm ²

d)

1920 cm³

21.

Calculate the volume:

a)

1120 ft ³

b)

600 ft ³

c)

560 ft ³

d)

64 ft ³

22.

_{^{Find the Volume}}

a)

428.4 cm³

b)

412.8 cm³

c)

404.2 cm³

d)

400 cm³

23.

Calculate the volume of the pyramid in the picture. Round to the nearest whole number if necessary.

a)

216 yd³

b)

108 yd³

c)

72 yd³

d)

36 yd³

24.

Calculate the volume of the pyramid in the picture. Round to the nearest whole number if necessary.

a)

21 m³

b)

64 m³

c)

32 m³

d)

11 m³

25.

What is the formula for Volume of a Cone?

a)

V=π r³h

b)

V=π r²h

c)

V=(1/3)π r²h

d)

V=(4/3)π r³

26.

Find the volume of the figure.

a)

150.72 cm³

b)

75.36 cm³

c)

452.16 cm³

d)

151 cm³

27.

Find the volume to the nearest hundredth using 3.14 instead of Pi.

a)

12.56 ft³

b)

37.68 ft³

c)

18.84 ft³

d)

6.28 ft³

28.

Big "B" in the volume formula of a pyramid stands for the area of the base.

V = ⅓Bh

a)

True

b)

False

29.

Find the volume of the figure. Round to the nearest whole number.

a)

317 units³

b)

952 units³

c)

1,904 units³

d)

890 units³

30.

v = ?

a)

2,144.66 m³

b)

1,608.49 m³

c)

536.17 m³

d)

498.62 m³

31.

What is the volume of a sphere with the radius of 4 inches ? Use 3.14 for pi.

a)

561.5 in³

b)

267.9 in³

c)

201 in³

d)

803.8 in³

32.

The equation $V\ =\ \pi r^2h$ is the equation for the volume of a ...

a)

Cylinder

b)

Cone

c)

Sphere

d)

Hemisphere

33.

The formula $V\ =\ \frac{4}{3}\pi r^3$ is the volume formula for a ...

a)

Sphere

b)

Hemisphere

c)

Cone

d)

Cylinder

34.

Find the volume of the given sphere. (use the pi button on calc)

a)

418.7 cubic ft

b)

3,984.6 cubic ft

c)

4,188.8 cubic ft

d)

4,319.8 cubic ft

35.

Find the volume of the given sphere. (use the pi button on calc)

a)

1,4679.8 cubic km

b)

995.6 cubic km

c)

1,000.9 cubic km

d)

1,150.3 cubic km

36.

What is the name of this 3D solid?

a)

Cone

b)

Triangular Prism

c)

Hexagonal Pyramid

d)

Cylinder

37.

What is the name of this 3D solid?

a)

Cone

b)

Square Pyramid

c)

Triangular Prism

d)

Hexagonal Pyramid

38.

What is the name of this 3D solid?

a)

Triangular Prism

b)

Triangular Pyramid

c)

Square Prism

d)

Square Pyramid

39.

This shape is called a ______?

a)

not sure

b)

rectangular prism

c)

cylinder

d)

cube

40.

What shape is this?

a)

Cube

b)

Triangular Prism

c)

Rectangular Pyramid

d)

Cone

41.

What is the name of this polyhedron?

a)

Square Pyramid

b)

Rectangular Prism

c)

Triangular Prism

d)

Triangular Pyramid

42.

Which figure will this net make?

a)

Cone

b)

Triangular Prism

c)

Square Pyramid

d)

Cube

43.

Which figure will this net make?

a)

Hexagonal Prism

b)

Triangular Prism

c)

Octagonal Prism

d)

Cone

44.

Which figure will this net make?

a)

Triangular Pyramid

b)

Hexagonal Pyramid

c)

Octagonal Pyramid

d)

Cube

45.

What 3D solid does this net create?

a)

Triangular Prism

b)

Triangular Pyramid

c)

Rectangular Pyramid

d)

Square Prism

46.

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

47.

When a sphere has a volume of 972π, what is the radius of the sphere?

a)

9

b)

7

c)

18

d)

21

48.

A sphere has volume of $\frac{256\pi}{3}\ units^3$ . 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

49.

If a has cylinder a radius of 4 yd and a volume of 80 $yd^3$ , solve for the height to the nearest tenth. Use $\pi\approx3.14.$

a)

4,019.2 yds.

b)

6.4 yds.

c)

1.65yds.

d)

1.6 yds.

50.

Select all that apply.

In order to solve for the radius in a formula with $r^2$ , use the ____________ button on the calculator.

a)

cubic root

b)

square root

c)

tree root

d)

51.

Select all that apply.

In order to solve for the radius in the sphere formula with $r^3$ , use the ____________ button on the calculator.

a)

cubic root

b)

square root

c)

d)

52.

The volume of a cone is $1,436.03\ ft^3.\ \$ It's radius is $7\ ft.$ Solve for the height. Use $196\pi\ ft^{3\ }.$

a)

$h=12\ ft$

b)

$h=28\ ft$

c)

$h\approx3.5\ ft$

d)

$h\ =\ 14\ ft$

53.

The volume of a cylinder is $15,919.8\ cm^3.$ If the height is $30\ cm$ , what is the radius? Use

a)

$r=15.6\ cm$

b)

$r=84.5\ cm$

c)

$r=169\ cm^2$

d)

$r=13\ cm$

54.

This shape has a length of 10 mm and a width of 8 mm. If the volume of this shape is 320 mm³. What is the height?

a)

4 mm

b)

4 mm³

c)

3 mm

d)

3 mm³

55.

Mrs. Pearcy has a fish tank. The length of her fish tank is 14 feet. The width of the fish tank is 9 feet. The volume of the fish tank is 504 feet³. What is the height of her fish tank?

a)

6 feet

b)

6 feet³

c)

4 feet

d)

4 feet³

56.

Volume = 157 m²Solve for X

a)

2 m

b)

2.5 m

c)

5 m

d)

8 m

Quiz 4 Volume REVIEW

Total questions: 56

Worksheet time: 3hrs 33mins

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