Prisms, Angles, and Volume Problems

The video tutorial covers the concept of volume in right prisms, explaining how to calculate volume using the base area and height. It includes examples with different prisms and an interactive activity using snap cubes to visualize volume. The lesson also involves identifying prisms and calculating their volume, followed by a summary and homework instructions.

If three prisms have the same height, which factor determines which one has the greatest volume?

• The shape of the prism

• The color of the prism

• The base area of the prism

• The material of the prism

When prisms have the same volume, which one will have the tallest height?

• The one with the least sides

• The one with the most sides

• The one with the smallest base area

• The one with the largest base area

In the snap cubes activity, what is the first step to calculate the volume of a shape?

• Calculate the area of the base

• Measure the height of the shape

• Count the number of cubes

• Add another layer of cubes

How do you find the volume of a shape using snap cubes?

• Multiply the base area by the number of cubes

• Multiply the base area by the height

• Subtract the base area from the height

• Add the number of cubes to the height

Which of the following shapes is not a prism?

• A cube

• A triangular prism

• A pyramid

• A rectangular prism

What is the key characteristic of a prism?

• It has a pointed top

• It has a base that extends uniformly along its height

• It has no edges

• It has a circular base

In the cube painting problem, how many cubes have exactly two painted faces?

• 16

• 24

• 12

• 8

What is the total number of cubes with three painted faces in the cube painting problem?

• 16

• 4

• 8

• 12

What is the sum of two complementary angles?

• 45 degrees

• 90 degrees

• 180 degrees

• 360 degrees

If one angle is twice as large as another and they are supplementary, what is the measure of the larger angle?

• 90 degrees

• 60 degrees

• 150 degrees

• 120 degrees