Use the net to compute the surface area of the three-dimensional figure.

I will need a specific figure to provide a comprehensive answer. Could you please provide me with more information on the three-dimensional figure for which you need to calculate the surface area?

Use the net to compute the surface area of the three-dimensional figure.

Use the net to compute the surface area of the three-dimensional figure. HELP

I would be happy to help, but I still need to know what specific three-dimensional figure you are referring to. Without that information, I cannot give a concrete answer.

Use the net to compute the surface area of the three-dimensional figure. 2 3 5

I apologize, but I still do not understand. The sequence "2 3 5" does not provide enough information to determine the specific three-dimensional figure you are referring to.

To calculate the surface area of a three-dimensional figure using its net, we need to know the shape and dimensions of the figure. Can you please provide more information or a specific shape so that I can assist you better?

Cube

Great, for a cube, the surface area is given by adding up the areas of all its faces. As a cube has six faces with equal areas, we can calculate the surface area by multiplying the area of one face by six.

To find the area of one face, we can use the formula:

Area of a square = s^2

where s is the length of a side of the cube.

And as there are six faces of a cube, the surface area formula becomes:

Surface area of a cube = 6s^2.

Therefore, if you have the dimensions of the cube or its side length, you can calculate its surface area by using the above formula.

For example, if the side length of the cube is 4 cm, then the surface area of the cube is:

Surface area = 6s^2 = 6 × 4^2 = 6 × 16 = 96 square cm.

Use the net to compute the surface area of the three-dimensional figure.

Responses

A 68 units268 units 2

B 62 units262 units 2

C 56 units256 units 2

D 74 units274 units 2 dummy

I'm sorry, but I cannot determine the answer without seeing the net and the three-dimensional figure. Can you please provide more information or a visual representation of the net so that I can assist you in solving this problem?