Quiz In Class

Title: Volume(3D)

Grade: 8-a Lesson: S3-L8

Explanation: Hello Students, time to practice and review. Let us take next 10-15 minutes to solve the ten problems using the Quiz Sheet. Then submit the quiz to get the score. This is a good exercise to check your understanding of the concepts.

Quiz: in Class

Problem Id Problem Options

1

A cylinder has a radius of 6 cm and a height of 4 cm. What is its volume?

A) \$455.10 (cm)^3\$

B) \$425.16 (cm)^3\$

C) \$452.16 (cm)^3\$

D) \$450.06 (cm)^3\$

2

Calculate the volume of a cone with a radius of 5 cm and a height of 6 cm.(use π = 3.14)

A)\$152 (cm)^3\$

B) \$147 (cm)^3\$

C) \$167 (cm)^3\$

D) \$157 (cm)^3\$

3

A rectangular prism with a length of 6 cm, width of 3 cm and height of 8 cm, if V = ?

A) \$104 (cm)^3\$

B) \$144 (cm)^3\$

C) \$124 (cm)^3\$

D) \$114 (cm)^3\$

4

Determine the volume of a sphere with a radius of 7 cm.(use π = 3.14)

A) \$1435.15 (cm)^3\$

B) \$1406.02 (cm)^3\$

C) \$1416.02 (cm)^3\$

D) \$1206.02 (cm)^3\$

5

A rectangular prism with a length of 7 cm, width of 5 cm and height of 6 cm, if V = ?

A) \$210 (cm)^3\$

B) \$211 (cm)^3\$

C) \$201 (cm)^3\$

D) \$200 (cm)^3\$

6

Calculate the volume of a cylindrical tank with a height of 10 meters and a radius of 3 meters.

A) \$22.6 (m)^3\$

B) \$282.6 (m)^3\$

C) \$212.6 (m)^3\$

D) \$202.6 (m)^3\$

7

Calculate the volume of a cone, if r = 2 cm and h = 8 cm. (use π = 22/7)

A) \$1005.31 (cm)^3\$

B) \$33.52 (cm)^3\$

C) \$15.3 (cm)^3\$

D) \$10.3 (cm)^3\$

8

An ellipsoid whose radius and its axes are a = 10 cm, b = 6 cm, and c = 4 cm, respectively. Determine the volume for the given ellipsoid.

A) \$105.3 (cm)^3\$

B) \$15.3 (cm)^3\$

C) \$1005.31 (cm)^3\$

D) \$10.3 (cm)^3\$

9

Find the volume of a sphere whose radius is 2 m?

A) \$5.3 (m)^3\$

B) \$531 (m)^3\$

C) \$33.51 (m)^3\$

D) \$12 (cm)^3\$

10

A bookshelf has the dimensions 4 feet (length), 6 feet (width), and 6 feet (height). Calculate the volume of the bookshelf.

A)\$45 (cm)^3\$

B) \$420 (cm)^3\$

C) \$415 (cm)^3\$

D) \$144 cubic feet\$


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