What are the properties (faces, edges, corners, pieces, unbroken edges) of a box based on its net diagram?

A standard box (rectangular prism) has 6 faces. The net shows 6 main rectangular sections that will form the faces of the box.

$$\boxed{\text{6 faces}}$$

A standard rectangular prism has 12 edges.

$$\boxed{\text{12 edges}}$$

A standard rectangular prism has 8 corners (vertices).

$$\boxed{\text{8 corners}}$$

The diagram shows one continuous piece of cardboard that forms the entire net.

$$\boxed{\text{1 piece}}$$

"Unbroken edges" refers to the edges of the assembled box that are formed by folding the cardboard along a line (fold lines) rather than by gluing tabs. Counting the fold lines on the net:

• There are 4 horizontal fold lines in the main body of the net.
• There are 4 vertical fold lines in the main body of the net.
• There are 2 fold lines connecting the top and bottom flaps to their respective side faces. Total fold lines = $4 + 4 + 2 = 10$. These 10 fold lines become 10 edges of the box. The remaining 2 edges are formed by gluing the tabs.

$$\boxed{\text{10 edges}}$$

Assuming "tables" is a typo for "tabs" (the small flaps used for gluing the box together):

• There are 4 tabs along the right side of the main strip of faces.
• There are 2 tabs on the top flap.
• There are 2 tabs on the bottom flap. Total tabs = $4 + 2 + 2 = 8$.

$$\boxed{\text{8 tabs}}$$