Surface area is the total area of the six rectangular faces of a rectangular prism, found by interpreting a net or combining the areas of three pairs of congruent faces: , expressed in square units. The dimensions must use consistent units, and surface area must be distinguished from volume, which measures space inside; more general three-dimensional solids and advanced algebraic generalizations are not included.
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Surface area is the total area covering the outside of a rectangular prism. A rectangular prism has three pairs of matching rectangular faces:
Because each face has a matching face, use:
Find the surface area of a rectangular prism with length cm, width cm, and height cm.
Step 1: Identify the dimensions.
Step 2: Find the areas of the three different faces.
Step 3: Add these areas and multiply by .
Step 4: Write the answer in square units.
The surface area is . Remember, surface area measures the outside faces, while volume measures the space inside the prism.
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