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6th-8th Grade Math: Practice & Review55 chapters | 466 lessons

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Lesson Transcript

Instructor:
*Yuanxin (Amy) Yang Alcocer*

Amy has a master's degree in secondary education and has taught math at a public charter high school.

After watching this video lesson, you will be able to deconstruct a 3-dimensional figure into its 2-dimensional net. Learn what kind of shape you will get after opening and flattening your 3-dimensional figure.

In this lesson, we will look at 3-dimensional figures and what kind of shapes we get if we open up our 3-dimensional figure and lay it out flat on the floor. A **3-dimensional figure** is a solid that we can hold. For example, this is a 3-dimensional figure:

It is a rectangular brick that we can pick up and hold.

If we cut some of the edges so we can open up this shape and lay its sides flat on the ground, we would be looking at its net.

The **net** is a pattern we can cut out and fold to create a 3-dimensional figure. For our rectangular brick, the net looks like this:

Looking at this net, we see that the two tabs that are sticking out on the sides make up the small sides of the brick. The other sides with the longer rectangles make up the sides that go around. Is it possible to get a different net that represents the same rectangular brick? Yes! The two tabs can be located anywhere along the sides. They could be connected to the bottom long rectangle or the second one on top of that one or even the very top rectangle.

Most nets will have dotted lines or some other line to show you where the bends are. It is very similar to origami instructions that show you where to fold the paper. It does take some imagination to visualize what kind of shape you will get by folding the net if you don't already know the shape. One of the best ways to practice this kind of visualization is to cut out the net and fold it on the lines to see what kind of shape you end up with.

Because the net is made up of all the sides of our 3-dimensional figure, we can also count the number of faces of our 3-dimensional figure from its net. Looking at our net, we can see that the rectangular brick has a total of six faces, or six sides. We have the four longer rectangles and then the two smaller rectangles on the sides.

Let's look at another example. What kind of shape do you get from folding this net?

You see that you need to fold the triangles along the dotted lines. The shape in the middle is a square. Since there is nothing besides the triangles around this square, this means that the triangles must all meet together. Taping the triangular sides together, you see that if you place this 3-dimensional figure so that it rests on the square, then you are looking at a square pyramid. This net is that of a square pyramid!

Let's review what you've learned. A **3-dimensional figure** is a solid that we can hold. The **net** is a pattern we can cut out and fold to create a 3-dimensional figure. It does take some imagination to visualize what kind of shape you will get by folding the net if you don't already know the shape. One of the best ways to practice this kind of visualization is to cut out the net and fold it on the lines to see what kind of shape you end up with. To count the number of faces that the net has, you count all the shapes that are shown in between the borders and the dotted lines.

Learn all about nets of 3-dimensional figures, then demonstrate your ability to:

- Illustrate 3-dimensional figure and net
- Count the faces of a net and make a shape from a net

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4 in chapter 41 of the course:

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6th-8th Grade Math: Practice & Review55 chapters | 466 lessons

- What is a Polyhedron? - Characteristics & Examples 3:08
- Types of Polyhedrons 3:32
- Counting Faces, Edges & Vertices of Polyhedrons 3:46
- Nets of 3-Dimensional Figures 3:09
- What Are Platonic Solids? - Definition and Types 4:39
- Prisms: Definition, Area & Volume 6:12
- Pyramids: Definition, Area & Volume 7:43
- What Are Cylinders? - Definition, Area & Volume 5:09
- Cones: Definition, Area & Volume 8:59
- Spheres: Definition, Area & Volume 5:22
- Go to 6th-8th Grade Geometry: Polyhedrons & Geometric Solids

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