Free Printable Math 2 Shape Volume Perimeter

1.

Which equation can be used to find the volume of this figure?

a)

Vol = (8 x 7) (13)

b)

Vol = (8 x 13) ( 7)

c)

Vol = (1/2 x 8 x 13) (7)

d)

Vol = (1/2 x 8 x 7) (13)

2.

What is the surface area formula for a cylinder?

a)

A = πrh + πr²

b)

A = 2πrh + 2πr²

c)

A = 4πr²

d)

A = πr²

3.

What does "P" stand for in the surface area formulas?

a)

Perimeter of the area

b)

Parallel

c)

Perimeter of the Base

d)

Pi

4.

Campbell Soup is creating a new soup label. If a can has a height of 6 in and a diameter of 4 in, how much material does Campbell need for each soup label?

Is this looking for Lateral or Total surface area?

a)

Lateral

b)

Total

5.

Campbell Soup is creating a new soup label. If a can has a height of 6 in and a diameter of 4 in, how much material does Campbell need for each soup label?

Which formula can be used to find the surface area of the label?

a)

SA=2πrh+2r²

b)

SA=2πrh

c)

SA=Ph+2B

d)

V=Bh

6.

What is the formula to calculate the volume of a cylinder?

a)

V = πr²h

b)

V = 4/3πr³

c)

V = πr²h/3

d)

V = πr³h

7.

What is the formula to calculate the volume of a cone?

a)

V = πr²h

b)

V = 4/3πr³

c)

V = πr²h/3

d)

V = πr³h

8.

This formula is used to find the volume of...

a)

Spheres

b)

Cones

c)

Cylinders

d)

Prisms

9.

This formula is used to find the volume of...

a)

Cylinders

b)

Pyramids

c)

Cones

d)

Spheres

10.

This formula is used to find the volume of...

a)

Cone

b)

Spheres

c)

Prisms

d)

Cylinders

11.

What dos B stand for in the surface area and volume formulas?

a)

Base

b)

Bottom

c)

Area of the Base

d)

B

12.

What formula can be used to find the lateral surface area of a prism?

a)

S=Ph + 2B

b)

S=Ph + B

c)

S=Ph

d)

S=2Ph

13.

When calculating the volume of the figure, to find the area of the base you should use...

a)

A=bh

b)

A=2πr

c)

A=πr²

d)

A=r²

14.

When calculating the surface area of the figure, to find the area of the base you should use...

a)

A=bh

b)

A=1/2bh

c)

A=πr²

d)

A=r²

15.

Which could be used to find the perimeter of the base for total surface area?

a)

2(6+5)

b)

6+6+5+5

c)

2(11+5)

d)

All of thse are correct

16.

What formula is used to find the total surface area of a prism?

a)

S=Ph

b)

S=Ph + 2B

c)

S= bh

d)

S=2πrh + 2B

17.

Find the volume

a)

1120 ft2

b)

2011 ft2

c)

120 ft3

d)

1120 ft3

18.

ice cream is served on a cone the hieght is 7 and the diameter is 6 . what is the radius?

a)

333

b)

3

c)

323

d)

423

19.

Find the volume of the solid shown in the figure?

a)

7230

b)

6621

c)

1130

d)

907

20.

A cylindrical container has a diameter of 12 inches and a height of 15 inches, as illustrated in the diagram. What is the volume of this container to the nearest ?

a)

4,241.2

b)

1,696.5

c)

2,160.0

d)

6,785.8

21.

Given a cone with the height of 10cm and the base radius of 9cm. Find the volume of this cone?

a)

33

b)

90

c)

332

d)

16

22.

V = ?

a)

150.72 mm³

b)

904.32 mm³

c)

2,712.96 mm³

23.

Find the volume of the following cone.

a)

156 ∏ m³

b)

702∏ m³

c)

2,106∏ m³

d)

78∏ m³

24.

Find the volume of the figure.

a)

126 cm³

b)

907.5 cm³

c)

605 cm³

d)

55 cm³

25.

An aquarium holds 42 cubic feet of water. What could be the dimensions of the aquarium?

a)

2 x 3 x 7

b)

2 x 3 x 6

c)

2 x 3 x 5

d)

2 x 3 x 4

26.

Find the volume.

a)

364

b)

1092

c)

546

d)

182

27.

Find the volume.

a)

240

b)

1440

c)

144

d)

480

28.

What is our Height, H for this shape?

a)

8.7 cm ²

b)

7 cm

c)

9 cm

d)

10 cm

29.

What's the 'Trick' in this problem?

a)

Converting Units

b)

Diameter needs to be halved to find radius

c)

Pythagorean Theorem necessary to find Height

d)

Need to split the shape into two figures

30.

Find the Volume of the Figure

a)

29556.10 m ³

b)

9852.03 m ³

c)

118224.41 m ³

d)

39408.13 m ³

31.

Find the Volume of the figure.

a)

30 in ³

b)

10 in ³

c)

16.66 in ³

d)

12.5 in ³

32.

Find the Volume of the figure.

a)

182.5 ft ³

b)

1825 ft ³

c)

912.5 ft ³

d)

1368.75 ft ³

33.

What is volume?

a)

the outside surface of any object

b)

the amount required to fill a 3D object, it is measured in cubic units

c)

the outer edges of any object added together

34.

Identify this shape.

a)

sphere

b)

circle

c)

cylinder

d)

cone

35.

What shape is this?

a)

triangle

b)

cone

c)

cylinder

d)

sphere

36.

Identify this shape.

a)

cylinder

b)

rectangular prism

c)

sphere

d)

box

37.

What shape is this?

a)

cone

b)

sphere

c)

rectangular prism

d)

cylinder

38.

Which label would NOT be appropriate for volume?

a)

cubic feet

b)

inches³

c)

cm³

d)

square miles

39.

What is the name of the red line?

a)

radius

b)

diameter

c)

circumference

d)

volume

40.

What is the name of the red line?

a)

radius

b)

diameter

c)

circumference

d)

volume

41.

To find volume, you calculate the area of the base and then times the height of the figure to give it 3 dimensions. Find the area of the base of this figure ( $A=lw$ ).

a)

40 $in^2$

b)

30 $in^2$

c)

12 $in^2$

d)

17 $in^2$

42.

You found the area of the base to be 30 $in^2$ , you will multiply that area by the height of the figure to find the total volume. What is the volume of this figure?

a)

160 $in^2$

b)

30 $in^2$

c)

120 $in^2$

d)

17 $in^2$

43.

What is the volume of this prism ( $V=lwh$ )?

a)

9 $in^3$

b)

6 $in^3$

c)

24 $in^3$

d)

11 $in^3$

44.

Calculate the volume of this rectangular prism $V=lwh$ .

a)

420 $cm^3$

b)

24 $cm^3$

c)

89 $cm^3$

d)

84 $cm^3$

45.

How many unit cubes would fit into the figure below?

a)

48 unit cubes

b)

12 unit cubes

c)

30 unit cubes

d)

18 unit cubes

46.

A triangular prism has a base area of 12 cm and a height of 4 cm. What is the volume?

a)

12 cubic centimeters

b)

48 cubic centimeters

c)

24 cubic centimeters

d)

16 cubic centimeters

47.

Find the area of the base and multiply it by the height to find the total volume ( $V=\frac{1}{2}lwh$ ).

a)

960 $cm^3$

b)

68 $cm^3$

c)

96 $cm^3$

d)

1920 $cm^3$

48.

What does the "B" in the volume formula V = B x h stand for? (a)

Choose from the below words

Bottom of the object

Box

Between

Area of the base

49.

Calculate the Volume

a)

410 $cm^3$

b)

420 $cm^3$

c)

402 $cm^3$

d)

401 $cm^3$

50.

What is the volume?

a)

16.8 cm³

b)

50.3 cm³

c)

100.5 cm³

d)

12.6 cm²

51.

Find the volume of the following cone.

a)

489.84 m³

b)

2204.28 m³

c)

6612.84 m³

d)

244.92 m³

52.

Find the volume of the figure.

a)

126 cm³

b)

907.5 cm³

c)

605 cm³

d)

55 cm³

53.

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

a)

317 units³

b)

635 units³

c)

1,904 units³

d)

890 units³

54.

Volume: (a) cm³

55.

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)

56.

What SHAPE is the base? What is the AREA of the base (B)?

a)

Rectangle; 40 in²

b)

Triangle; 12 in²

c)

Rectangle; 32 in²

d)

Triangle; 6 in²

57.

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

58.

Where did Allisen attend college?

a)

University of Arkansas

b)

University of Wisconsin

c)

NYU

d)

UCLA

59.

What is the name of Josh's dog?

a)

Doja Dog

b)

Lucy

c)

Mabel

d)

William IV

60.

What is the volume of this composite figure?

a)

126 in³

b)

150 in³

c)

720 in³

d)

144 in³

61.

What is the volume of this composite figure? HINT: The 16ft is the diameter!

a)

4825.5 ft³

b)

1206.4 ft³

c)

402.1 ft³

d)

3521.8 ft³

62.

What is the volume of this composite figure?

a)

512 cm³

b)

798.08 cm³

c)

646.04 cm³

d)

584.82 cm³

63.

What is the volume of this composite figure?

a)

150 cm³

b)

65 cm³

c)

300 cm³

d)

225 cm³

64.

Which 3D figures make up the following composite solid. Check ALL that apply.

a)

Cone

b)

Cylinder

c)

Pyramid

d)

Rectangular Prism

65.

Which 3D Figures make up the following composite solid. Check ALL that apply.

a)

Sphere (half)

b)

Cylinder (half)

c)

Pyramid

d)

Rectangular Prism

66.

Which 3D figures make up the following composite solid. Check ALL that apply.

a)

Cone

b)

Cylinder

c)

Pyramid

d)

Rectangular Prism

67.

Find the volume of the roll of duct tape. HINT: This is not 2 shapes added together. This time, a figure has been REMOVED.

a)

7.2 cm³

b)

9.5 cm³

c)

15.3 cm³

d)

21.6 cm³

68.

Find the volume of the composite figure.

a)

$616\ ft^3$

b)

$224\ ft^3$

c)

$210\ ft^3$

d)

$630\ ft^3$

69.

What is the volume of this figure?

a)

$24.6\ yd^3$

b)

$12.75\ yd^3$

c)

$27.5\ yd^3$

d)

$25.5\ yd^3$

70.

Is it possible to put a sphere in a composite figure?

a)

Yes, you can put any solid into a composite.

b)

Maybe, but a sphere would roll away so someone would need to hold it.

c)

Yes, my teacher said you could.

d)

No, spheres don't have any flat surfaces to connect to another solid.

71.

means “put together.” We use this word to describe putting more than one figure together to make a new shape

a)

Quadrilateral

b)

Decompose

c)

Compose

72.

means “take apart.” We use this word to describe taking a figure apart to make more than one new shape

a)

Compose

b)

Area

c)

Decompose

73.

This is a distance (line) that is perpendicular to the base of a parallelogram or triangle and is needed to find the area of those shapes.

a)

Height

b)

Parallelogram

c)

Area

74.

When two lines meet to form a 90° (right angle) we call them _______.

a)

Parallelogram

b)

Perpendicular

75.

This is a FOUR-sided POLYGON with TWO PAIRS OF PARALLEL sides

a)

Quadrilateral

b)

Parallelogram

c)

Height

76.

This is a type of polygon that has 4 sides

a)

Perpendicular

b)

Parallelogram

c)

Quadrilateral

77.

This is the point where two lines meet, like a corner.

a)

perpendicular

b)

formula

c)

vertex

78.

This is a mathematical rule written by using symbols and as an equation, like A=bh

a)

vertex

b)

parallelogra

c)

formula

79.

$A\ =\ bh$

This is the formula to find the area of which shape?

a)

parallelogram

b)

triangle

80.

$A\ =\ \left(bh\right)\ \div\ 2$

This is the formula to find the area of which shape?

a)

parallelogram

b)

triangle

81.

the number of square units that covers a two-dimensional region, without gaps or overlaps

a)

Area

b)

Perpendicular

c)

Decompose

82.

This is a cubic measurement of a 3D shape that tells how much space the object takes up, it is measured in cubic units.

a)

volume

b)

Surface Area

c)

Area

83.

The number of square units that covers all of the faces of a polyhedron (3D figure), without gaps or overlaps is called ________________________________.

a)

units

b)

Surface Area

c)

Area

84.

These shapes have length, width, and depth. These are objects you can pick up such as rectangular prisms, triangular pyramids, and cubes.

a)

2 Dimensional (2D)

b)

3 Dimensional (3D)

85.

These shapes have only length and width . They can be drawn on a piece of paper and include squares, rectangles, triangles, and parallelograms.

a)

2 Dimensional (2D)

b)

3 Dimensional (3D)

86.

This is a three dimensional figure with faces that are polygonal regions.

a)

polygon

b)

polyhedron

87.

Each flat side of a polyhedron is called a ________________________. For example, a cube has six of these.

a)

vertex

b)

face

c)

angle

88.

This is the number that is multiplied to itself in an exponential expression.

a)

exponent

b)

base

89.

this means, “to the second power.”

a)

squared

b)

cubed

c)

exponent

90.

This is a number that tells how many times to multiply the base number to itself in an exponential expression..

a)

cubed

b)

exponent

c)

base

91.

this means, “to the third power.”

a)

squared

b)

cubed

c)

exponent

92.

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

93.

a)

410 cm³

b)

420 cm³

c)

402 cm³

d)

401 cm³

94.

The area of the base of this triangular prism can be found using which equation?

a)

B = 6x3

b)

B = 6x10

c)

B = 1/2 (6 x 3)

d)

B = 1/2 (6 x 10)

95.

Which equation can be used to find the volume of this figure?

a)

Vol = (8 x 7) (13)

b)

Vol = (8 x 13) ( 7)

c)

Vol = (1/2 x 8 x 13) (7)

d)

Vol = (1/2 x 8 x 7) (13)

96.

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)

22 cubic inches

b)

63 cubic inches

c)

66 cubic inches

d)

198 cubic inches

97.

Find the Volume if the height is 10 cm and radius 3 cm?

a)

250

b)

200

c)

283

d)

180

98.

What SHAPE is the base? What is the AREA of the base (B)?

a)

Rectangle; 40 in²

b)

Triangle; 12 in²

c)

Rectangle; 32 in²

d)

Triangle; 6 in²

99.

What is the volume of this rectangular prism?

a)

15 cm³

b)

125 cm³

c)

62.5 cm³

d)

25 cm³

100.

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

a)

317 units³

b)

635 units³

c)

1,904 units³

d)

952 units³

101.

What 3D shape is this shown in the image?

a)

Rectangular Prism

b)

Triangular Prism

c)

Triangular Pryramid

d)

Rectangle

102.

What 3D shape is this shown in the image?

a)

Rectangular Pyramid

b)

Triangular Prism

c)

Triangular Pryramid

d)

Rectangle

103.

This is a Swiss chocolate bar called a Toblerone. Which 3D shape does it look like?

a)

Triangular pyramid

b)

Rectangular prism

c)

Triangular prism

d)

Parallelogram

104.

If my 3D shape is a Rectangular Pyramid, what is the 2D shape of the base?

a)

Rectangle

b)

Circle

c)

Pyramid

d)

Triangle

105.

Name the solid figure.

a)

Cone

b)

Cylinder

c)

Sphere

d)

Circle

106.

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

107.

a)

410 cm³

b)

420 cm³

c)

402 cm³

d)

401 cm³

108.

The area of the base of this triangular prism can be found using which equation?

a)

B = 6x3

b)

B = 6x10

c)

B = 1/2 (6 x 3)

d)

B = 1/2 (6 x 10)

109.

Which equation can be used to find the volume of this figure?

a)

Vol = (8 x 7) (13)

b)

Vol = (8 x 13) ( 7)

c)

Vol = (1/2 x 8 x 13) (7)

d)

Vol = (1/2 x 8 x 7) (13)

110.

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)

22 cubic inches

b)

63 cubic inches

c)

66 cubic inches

d)

198 cubic inches

111.

Find the Volume if the height is 10 cm and radius 3 cm?

a)

250

b)

200

c)

283

d)

180

112.

What SHAPE is the base? What is the AREA of the base (B)?

a)

Rectangle; 40 in²

b)

Triangle; 12 in²

c)

Rectangle; 32 in²

d)

Triangle; 6 in²

113.

What is the volume of this rectangular prism?

a)

15 cm³

b)

125 cm³

c)

62.5 cm³

d)

25 cm³

114.

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

a)

317 units³

b)

635 units³

c)

1,904 units³

d)

952 units³

115.

What 3D shape is this shown in the image?

a)

Rectangular Prism

b)

Triangular Prism

c)

Triangular Pryramid

d)

Rectangle

116.

What 3D shape is this shown in the image?

a)

Rectangular Pyramid

b)

Triangular Prism

c)

Triangular Pryramid

d)

Rectangle

117.

This is a Swiss chocolate bar called a Toblerone. Which 3D shape does it look like?

a)

Triangular pyramid

b)

Rectangular prism

c)

Triangular prism

d)

Parallelogram

118.

If my 3D shape is a Rectangular Pyramid, what is the 2D shape of the base?

a)

Rectangle

b)

Circle

c)

Pyramid

d)

Triangle

119.

How many faces does the shape below have?

a)

2

b)

4

c)

6

d)

8

120.

Name the solid figure.

a)

Cone

b)

Cylinder

c)

Sphere

d)

Circle

121.

How many faces does this solid figure have?

a)

2

b)

1

c)

3

d)

0

122.

A square pyramid is represented below.
Which statement is true?

a)

A square pyramid has 4 edges and 4 faces.

b)

A square pyramid has 8 edges and 4 faces.

c)

A square pyramid has 4 edges and 5 faces.

d)

A square pyramid has 8 edges and 5 faces.

123.

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

124.

What is the volume of this composite figure? Use the pi button on your calculator and round the answer to the nearest tenth.

a)

4825.5 ft³

b)

1206.4 ft³

c)

2010.5 ft³

d)

8042.5 ft²

125.

What is the volume of this composite figure? Use the pi button on your calculator and round the answer to the nearest tenth.

a)

4825.5 ft³

b)

1206.4 ft³

c)

2010.5 ft³

d)

8042.5 ft²

126.

Find the volume of the composite solid. The 10 is the DIAMETER -- be careful!

a)

892.2 cm³

b)

421 cm³

c)

1262.9 cm³

d)

2676.6 cm³

127.

Find the volume of the following shape.

(What two solids are being added together??)

a)

4155.27 m³

b)

1038.82 m³

c)

804.24 m³

d)

1005.31 m³

128.

Which 3D Figures make up the following composite solid. Click on BOTH!

a)

Cone

b)

Cylinder

c)

Pyramid

d)

Rectangular Prism

129.

Find the volume.

a)

151.2

b)

163.7

c)

179.1

d)

186.3

130.

You have a globe that has a radius of 11 inches. Find the volume of your globe. $V=\frac{4}{3}\pi r^3$

a)

523 cubic inches

b)

16,717 in³

c)

5,575 in³

d)

7,235 in³

131.

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

a)

9

b)

7

c)

18

d)

21

132.

Find the volume of a HEMIsphere with a radius of 4.

a)

85.3π

b)

62.67π

c)

42.67π

d)

8π

133.

Farmer Fred has a silo that looks like the one in the picture. The cylinder part is 20 feet tall with a radius of 6 feet. What is the volume of the entire silo? Round to the nearest whole number.

a)

3167 ft³

b)

2337 ft³

c)

2413 ft³

d)

2714 ft³

134.

What is the volume of this composite figure? Use the pi button on your calculator and round the answer to the nearest tenth.

a)

4825.5 ft³

b)

1206.4 ft³

135.

What is the volume of this composite figure?

a)

126 in³

b)

150 in³

c)

720 in³

d)

144 in³

136.

What is the volume of this composite figure?

a)

512 cm³

b)

798.08 cm³

c)

646.04 cm³

d)

584.82 cm³

137.

What is the volume of this composite figure?

a)

150 cm³

b)

65 cm³

c)

300 cm³

d)

225 cm³

138.

Which 3D Figures make up the following composite solid. Check ALL that apply.

a)

Sphere (half)

b)

Cylinder (half)

c)

Pyramid

d)

Rectangular Prism

139.

Find the volume of the composite figure.

a)

$616\ ft^3$

b)

$224\ ft^3$

c)

$210\ ft^3$

d)

$630\ ft^3$

140.

Is it possible to put a sphere in a composite figure?

a)

Yes, you can put any solid into a composite.

b)

Maybe, but a sphere would roll away so someone would need to hold it.

c)

Yes, my teacher said you could.

d)

No, spheres don't have any flat surfaces to connect to another solid.

141.

Find the volume of the composite figure.

a)

750 ft³

b)

625 ft³

c)

93,750 ft³

d)

450 ft³

142.

Find the volume of the roll of duct tape. HINT: This is not 2 shapes added together. This time, a figure has been REMOVED.

a)

7.2 cm³

b)

9.5 cm³

c)

15.3 cm³

d)

21.6 cm³

143.

Which 3D figures make up the following composite solid. Check ALL that apply.

a)

Cone

b)

Cylinder

c)

Pyramid

d)

Rectangular Prism

144.

What is the total surface area of the cone?

a)

91.374 in²

b)

56.52 in²

c)

169.56 in²

d)

28.3 in²

145.

The figure shows two circles inside a trapezoid. Which procedure will help find the area of the shaded region?

a)

Find the area of the trapezoid and you have your answer.

b)

Add the area of the trapezoid and the area of both circles.

c)

Subtract the areas of both circles from the area of the trapezoid.

d)

Multiply the area of the trapezoid with the areas of both circles.

146.

Mason needs to purchase new glass for the window pictured here. How many square feet of glass will he need?

a)

12.6 ft²

b)

11.4 ft²

c)

25.9 ft²

d)

19.5 ft²

147.

A local restaurant places tissue-paper liners in a basket for rolls as shown in the picture. How many square centimeters of tissue paper is needed to make one liner?

a)

216.7 cm²

b)

257.9 cm²

c)

379.3 cm²

d)

408.1 cm²

148.

What is the area of the shaded region?

Note: the cut-out is a quarter of a circle

a)

4.8 cm²

b)

5.3 cm²

c)

8.4 cm²

d)

7.1 cm²

149.

What is the area of the shaded region?

a)

98.7 cm²

b)

119.3 cm²

c)

122.4 cm²

d)

158.5 cm²

150.

What is the area of this figure?

a)

208.5 m²

b)

109.5 m²

c)

415.7 m²

d)

322.4 m²

151.

What is the area of the shaded region?

a)

67 cm²

b)

112 cm²

c)

96 cm²

d)

80 cm²

152.

What is the area of the shaded region?

a)

16 cm²

b)

12.9 cm²

c)

22.4 cm²

d)

15.8 cm²

153.

What is the area of the shaded region?

a)

47 cm²

b)

122 cm²

c)

32 cm²

d)

60 cm²

154.

What is the area of the shaded region?

a)

23.1 cm²

b)

5.1 cm²

c)

17.4 cm²

d)

37.3 cm²

155.

What is the area of this figure?

a)

208.5 m²

b)

109.5 m²

c)

415.7 m²

d)

322.4 m²

156.

What is the area of the shaded region?

a)

67 cm²

b)

112 cm²

c)

96 cm²

d)

80 cm²

157.

What is the area of the shaded region?

a)

16 cm²

b)

12.9 cm²

c)

22.4 cm²

d)

15.8 cm²

158.

What is the area of the shaded region?

a)

23.1 cm²

b)

5.1 cm²

c)

17.4 cm²

d)

37.3 cm²

159.

What is the area of the shaded region?

a)

4 cm²

b)

16 cm²

c)

8 cm²

d)

12 cm²

160.

Find the area of the composite figure

a)

40

b)

9

c)

49

d)

61

161.

Determine the area of the composite figure shown below.

a)

168 centimeters squared

b)

98 centimeters squared

c)

84 centimeters squared

d)

70 centimeters

162.

What is the area of the unshaded region?

a)

$117\ cm^2$

b)

$33.5\ cm^2$

c)

$58.5\ cm^2$

d)

$25\ cm^2$

163.

What is the area of the unshaded region? (a)

Choose from the below words

$16\ ft^2$

$32\ ft^2$

$8\ ft^2$

164.

Determine the area of the composite shape

(a)

165.

Find the area of the figure

a)

43 sq inches

b)

102 sq inches

c)

37 inches

d)

90 sq inches

166.

Find the area of the figure.

a)

31 ft²

b)

40 ft²

c)

60 ft²

d)

80 ft²

167.

What is the area of the shaded region?

a)

19.8 cm2

b)

25.16 cm2

c)

32.6 cm2

d)

14.96 cm2

168.

a)

63 cm²

b)

127.2 cm²

c)

396 cm²

d)

586.2 cm²

169.

a)

63 cm²

b)

127.2 cm²

c)

396 cm²

d)

586.2 cm²

170.

Find the area.

a)

50 units²

b)

200 units²

c)

250 units²

d)

300 units²

171.

Find the area of the figure shown.

a)

34 units²

b)

960 units²

c)

220 units²

d)

480 units²

172.

What is the area of the composite shape?

a)

50cm²

b)

25cm²

c)

40cm²

d)

35cm²

173.

What are the shapes that make up this composite figure?

a)

circle and 2 squares

b)

triangle and semi-circle

c)

semi-circle and rectangle

d)

circle and 2 rectangles

174.

What is the area of this circle? Use the pi function on the calculator. Round your answer to two decimal places.

a)

82.13

b)

78.54

c)

314.16

d)

170.12

175.

Find the circumference (to the nearest whole number)

a)

88 in

b)

44 in

c)

116 square in

d)

None of the above

176.

The area of the circle would be found using which of the following formulas... (9 cm is the radius)

a)

Area = π(4.5)²

b)

Area = π(9)²

c)

Area = π(18)²

d)

None of these

177.

What are the two missing side lengths?

a)

6 cm and 2 cm

b)

4 cm and 7 cm

c)

9 cm and 7 cm

d)

6 cm and 10 cm

178.

Look at the composite figure. How could you find the perimeter of the figure?

a)

Add the four side lengths shown in the diagram.

b)

Divide the figure into two rectangles. Find the perimeter of each rectangle. Add the two perimeters.

c)

Find the two missing side lengths and add them to the four side lengths shown in the diagram.

d)

Multiply the four side lengths shown in the diagram.

179.

Find the perimeter

a)

14 m

b)

43.96m

c)

176 m

d)

191.96 m

180.

If my radius is 10ft, what is my diameter?

a)

20ft

b)

5ft

c)

31.4ft

d)

62.8ft

181.

Find the area of the composite figure

a)

40

b)

9

c)

49

d)

61

182.

What is the formula for finding area of a rectangle?

a)

A = l•w

b)

A = s•df

c)

A = b•c

d)

A and C

183.

Look at the figure below. What method could be used to find the area of the two-dimensional figure?

a)

Find the area of the trapezoid, find the area of the rectangle, and then subtract the areas.

b)

Find the area of the trapezoid, find the area of the rectangle, and then multiply the areas.

c)

Find the area of the trapezoid, find the area of the rectangle, and then divide the areas.

d)

Find the area of the trapezoid, find the area of the rectangle, and then add the areas.

184.

What do you do if they ask you to find the area of ONLY the SHADED part?

a)

Find the area of the shaded, find the area of the not shaded, and then ADD the shaded with the not shaded

b)

Find the area of the shaded polygon, find the area of the not shaded polygon and then SUBTRACT the shaded from the not shaded

c)

Find the area of the larger shape

185.

What is the area of the shaded region?

a)

14 m²

b)

120 m²

c)

106 m²

d)

134 m²

186.

Find the area of the figure shown.

a)

34 units²

b)

960 units²

c)

220 units²

d)

480 units²

187.

What does area mean?

a)

the distance around a shape

b)

half the distance around a shape

c)

the amount of space outside a shape

d)

the amount of space inside a shape

188.

What is the formula for finding area of a rectangle?

a)

A = l•w

b)

A = s•df

c)

A = b•c

d)

A and C

189.

Find the area of the composite figure

a)

40

b)

9

c)

49

d)

61

190.

The perimeter of a circle is usually called the...

a)

radius

b)

diameter

c)

circumference

d)

area

191.

If my radius is 10ft, what is my diameter?

a)

20ft

b)

5ft

c)

31.4ft

d)

62.8ft

192.

Find the perimeter

a)

14 m

b)

43.96m

c)

176 m

d)

191.96 m

193.

Look at the composite figure. How could you find the perimeter of the figure?

a)

Add the four side lengths shown in the diagram.

b)

Divide the figure into two rectangles. Find the perimeter of each rectangle. Add the two perimeters.

c)

Find the two missing side lengths and add them to the four side lengths shown in the diagram.

d)

Multiply the four side lengths shown in the diagram.

194.

What are the two missing side lengths?

a)

6 cm and 2 cm

b)

4 cm and 7 cm

c)

9 cm and 7 cm

d)

6 cm and 10 cm

195.

Is the red line a radius or diameter of the circle?

a)

Radius

b)

Diameter

196.

What is the circumference of a circle with a diameter of 1 inch? Use 3.14 for pi.

a)

3.14 inches

b)

6.28 inches

c)

314 inches

d)

628 inches

197.

The radius is....

a)

a line that crosses through the center and touches each edge

b)

the center point of a circle

c)

a line from the center point to the edge of the circle

d)

an element in science

198.

A line that goes from one end of the circle to the other and crosses the center point.

a)

center

b)

diameter

c)

dime eater

d)

radius

199.

What is the radius of a circle with diameter 24 cm?

a)

24 cm

b)

48 cm

c)

12 cm

d)

72 cm

200.

The area of the circle would be found using which of the following formulas... (9 cm is the radius)

a)

Area = π(4.5)²

b)

Area = π(9)²

c)

Area = π(18)²

d)

None of these

201.

Find the circumference (to the nearest whole number)

a)

88 in

b)

44 in

c)

116 square in

d)

None of the above

202.

What is the area of this circle? Use the pi function on the calculator. Round your answer to two decimal places.

a)

82.13

b)

78.54

c)

314.16

d)

170.12

203.

What shapes are in this figure?

a)

Rectangular Prism and Triangular Prism

b)

Square and Triangle

c)

Cube and Triangular Prism

204.

Which equation can be used to find the volume of the composite figure?

a)

$360\ \cdot\ 32\ =\ 392\ in^3$

b)

$225\ +\ 60\ =\ 285\ in^3$

c)

$\frac{1}{2}\cdot8\cdot4\cdot9\cdot5\cdot5=3600\ in^3$

d)

$225\ +\ 30\ =\ 255\ in^3$

205.

Which equation could help to find the volume of this composite figure.

a)

$100\ +\ 140\ =\ 240\ cm^3$

b)

$7\ +\ 2\ +\ 20\ +\ 10+\ 5\ =\ 44cm^3$

c)

$200\ +\ 140\ =\ 340\ cm^3$

d)

$7\ \cdot10\ \cdot\ 2\ \cdot\ 20\ \cdot\ 5\ =\ 14000cm^3$

206.

Composite figures are objects that only have one shape. Like a rectangle for example.

a)

True

b)

False

207.

Find the Volume

a)

$150.5in^3$

b)

$7525\ in^2$

c)

$21.5in^3$

d)

$10.8\ in^3$

208.

Find the volume of the triangular prism

a)

110cm cubed

b)

30 cm cubed

c)

132 cm cubed

d)

66 cm cubed

209.

The side lengths on a Cube are all equal to each other.

a)

True

b)

False

210.

Find the volume.

a)

$73.8\ ft^3$

b)

$19.7\ ft^3$

c)

$147.6\ ft^3$

d)

$147.6\ ft^2$

e)

$19.7ft^2$

211.

Find the volume of a cube with a side length of 11 in

a)

21 inches cubed

b)

33 inches cubed

c)

1331 inches cubed

d)

11 inches cubed

212.

Find the volume of the triangular prism

a)

110cm cubed

b)

30 cm cubed

c)

132 cm cubed

d)

66 cm cubed

213.

Find the Volume

a)

$150.5in^3$

b)

$7525\ in^2$

c)

$21.5in^3$

d)

$10.8\ in^3$

214.

Composite figures are objects that only have one shape. Like a rectangle for example.

a)

True

b)

False

215.

Once you have each shapes volume, what are you supposed to with them in order to get volume of the composite figure?

a)

Subtract them

b)

Divide them

c)

Multiply them

d)

Add them

216.

Which equation could help to find the volume of this composite figure.

a)

$100\ +\ 140\ =\ 240\ cm^3$

b)

$7\ +\ 2\ +\ 20\ +\ 10+\ 5\ =\ 44cm^3$

c)

$200\ +\ 140\ =\ 340\ cm^3$

d)

$7\ \cdot10\ \cdot\ 2\ \cdot\ 20\ \cdot\ 5\ =\ 14000cm^3$

217.

What shapes are in this figure?

a)

Rectangular Prism and Triangular Prism

b)

Square and Triangle

c)

Cube and Triangular Prism

218.

Which equation can be used to find the volume of the composite figure?

a)

$360\ \cdot\ 32\ =\ 392\ in^3$

b)

$225\ +\ 60\ =\ 285\ in^3$

c)

$\frac{1}{2}\cdot8\cdot4\cdot9\cdot5\cdot5=3600\ in^3$

d)

$225\ +\ 30\ =\ 255\ in^3$

219.

Find the perimeter of the composite figure.

a)

15.7 in.

b)

15.23 in.

c)

31.7 in.

d)

21.7 in²

220.

Find the perimeter of the composite figure.

a)

26m

b)

34m²

c)

19m

221.

Find the area of the composite figure.

a)

28m

b)

34m²

c)

40m²

222.

Find the perimeter of the composite figure.

a)

15.7 in.

b)

15.23 in.

c)

31.7 in.

d)

21.7 in²

223.

Find the area of the composite figure.

a)

19.625 in.²

b)

59.625 in.²

c)

40 in.²

d)

21.7 in²

224.

Find the area of the composite shape.

a)

24 units²

b)

20 units²

c)

21 units²

225.

The diagram shows the shape of the green turf used in a miniature golf course. How much green turf will be needed to cover the course?

a)

50 ft² of green turf

b)

140 ft² of green turf

c)

100 ft² of green turf

226.

Find the area of the shaded region.

a)

343 in²

b)

392 in²

c)

294 in²

227.

The rectangular pool measures 22 feet by 12 feet and has a hot tub in the middle of it. The bottom of the pool needs to be covered in tiles.

What is the area that needs to be covered in tiles?

a)

264 ft²

b)

113.04 ft²

c)

150.96 ft²

d)

377.04 ft²

228.

The rectangular pool measures 22 feet by 12 feet and has a hot tub in the middle of it. The bottom of the pool needs to be covered in tiles.

If the tiles cost $7.29 per square foot, how much will it cost to tile the pool?

a)

$1,100.4984

b)

$1,100.50

c)

$1,100.49

Math 2 Shape Volume Perimeter

Total questions: 228

Worksheet time: 19hrs 59mins

Similar Resources on Wayground