What is the surface area of a cube with a side that measures 13

1 answer

The formula for the surface area \( A \) of a cube with side length \( s \) is given by:

\[ A = 6s^2 \]

For a cube with a side length of \( 13 \), we can substitute \( s = 13 \) into the formula:

\[ A = 6 \times (13)^2 \]

First, calculate \( (13)^2 \):

\[ (13)^2 = 169 \]

Now, substitute \( 169 \) back into the surface area formula:

\[ A = 6 \times 169 = 1014 \]

Therefore, the surface area of the cube is \( 1014 \) square units.