Volume of a Parallelepiped

This video tutorial teaches how to calculate the volume of a parallelepiped, a 3D shape similar to a shoebox. The lesson begins with an introduction to the concept and properties of a parallelepiped, followed by a detailed explanation of the formula for volume calculation. An example is provided to demonstrate the process, emphasizing that the order of dimensions does not affect the result. The tutorial concludes with a summary of the key points covered.

What is the main topic of the video tutorial?

• Surface Area of a Sphere

• Area of a Circle

• Volume of a Parallelepiped

• Perimeter of a Square

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

• Length + Width + Height

• Length × Width × Height

• Length × Width

• Length + Width

How many faces does a parallelepiped have?

• 6

• 5

• 7

• 4

What real-life object was used to explain the dimensions of a parallelepiped?

• A book

• A cereal box

• A shoe box

• A milk carton

If the length is 10 cm, width is 5 cm, and height is 2 cm, what is the volume?

• 50 cm³

• 100 cm³

• 20 cm³

• 10 cm³

Does changing the order of multiplication of dimensions affect the volume?

• No

• Yes

• Sometimes

• Depends on the dimensions

What is the height in the given example if the length is 10 cm and width is 5 cm?

• 10 cm

• 15 cm

• 2 cm

• 5 cm

What is the unit of volume if all dimensions are in meters?

• Square meters

• Cubic meters

• Meters

• Cubic centimeters

What should you remember about the unit of volume?

• It is always in meters

• It is always in linear units

• It is always in cubic units

• It is always in square units

What should you do after calculating the volume?

• Ensure the unit is cubic

• Subtract the dimensions

• Add the dimensions

• Multiply the dimensions again