Cube Properties: Analyzing the Relationship Between Faces and Surface Area

Look at the cube below.

Do all cubes have 6 faces, equaling its surface area?

To solve this problem, we'll follow these steps:

• Step 1: Identify the properties of a cube.
• Step 2: Count the number of faces and relate to surface area.

Let's go through each step:
Step 1: A cube is a three-dimensional shape with all sides equal in length and each angle a right angle. A cube has 6 faces, each of which is a square.
Step 2: The surface area ($A$) of a cube is calculated as $A = 6s^2$, where $s$ is the length of a side of the cube. The calculation considers contributions from all 6 faces, each being square, hence a cube having 6 faces is integral to the computation of its surface area. The number of faces is 6 and each is involved in computing the surface area through this formula.

Therefore, the statement that all cubes have 6 faces equating to the surface area property is Yes..