The video tutorial covers the concept of volume, specifically focusing on rectangular prisms. It begins with a humorous introduction and then delves into the lesson, explaining how to calculate the volume by multiplying the area of the base by the height. The tutorial includes problem-solving examples and explores advanced concepts in volume calculation. The video concludes with a summary and farewell message.

What is an astronaut's favorite key on the keyboard?

• Enter

• Space bar

• Shift

• Control

What is the essential question for learning about the volume of rectangular prisms?

• How can you find the perimeter of a rectangular prism?

• How can you find the volume of a rectangular prism?

• How can you find the length of a rectangular prism?

• How can you find the area of a rectangular prism?

Tags

CCSS.5.MD.C.3A

CCSS.5.MD.C.3B

CCSS.5.MD.C.4

What units are used to measure volume?

• Linear units

• Kilograms

• Cubic units

• Square units

Tags

CCSS.5.MD.C.3A

CCSS.5.MD.C.3B

CCSS.5.MD.C.4

How do you calculate the volume of a rectangular prism?

• Length / Height

• Length x Width

• Length x Width x Height

• Length + Width + Height

Tags

CCSS.7.G.B.6

What happens to the volume when you add another layer to the prism?

• It doubles

• It increases by a specific amount

• It remains the same

• It decreases

Tags

CCSS.5.MD.C.3A

CCSS.5.MD.C.3B

CCSS.5.MD.C.4

What does the number you multiply the height by represent?

• The area of the base of the prism

• The volume of the prism

• The perimeter of the base

• The length of the prism

Tags

CCSS.7.G.B.6

What mathematical practice is applied when noticing calculations are repeated?

• Expressing regularity in repeated reasoning

• Abstract reasoning

• Making use of structure

• Modeling with mathematics

Tags

CCSS.3.OA.D.9

If each cube-shaped bead measured two centimeters on each edge, how would the volume of the storage box change?

• It would increase by eight times

• It would double

• It would remain the same

• It would decrease

Tags

CCSS.5.MD.C.5B

CCSS.6.G.A.2

What is the volume of Tony's storage box in cubic centimeters?

• 144

• 72

• 288

• 216

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CCSS.5.MD.C.5B

CCSS.6.G.A.2

How does the volume change when each dimension of the cube-shaped beads is doubled?

• It doubles

• It increases by eight times

• It triples

• It quadruples

Tags

CCSS.5.MD.C.5B

CCSS.6.G.A.2