1. **Stating the problem:** We are given a shape composed of 8 equal squares arranged in a specific pattern. We need to find the area $A$ of this shape. 2. **Formula used:** The area of a shape made up of equal squares is the number of squares multiplied by the area of one square. 3. **Important rule:** Since all squares are equal, if the side length of one square is $s$, then the area of one square is $s^2$. 4. **Intermediate work:** The shape consists of 8 squares, so the total area is: $$A = 8 \times s^2$$ 5. **Explanation:** Without the side length $s$, we cannot compute a numeric value for $A$. The formula shows that the area is 8 times the area of one square. 6. **Final answer:** $$A = 8s^2$$ This expresses the area in terms of the side length $s$ of each square.