Describe Figure 5 based on the pattern shown in Figures 1-4.

• Figure 1 has 2 squares stacked vertically.
• Figure 2 has a $2 \times 2$ grid of squares with an additional square on top of the top-right square.
• Figure 3 has a $3 \times 3$ grid of squares with an additional square on top of the top-right square.
• Figure 4 has a $4 \times 4$ grid of squares with an additional square on top of the top-right square.

For $n \ge 2$, Figure $n$ consists of an $n \times n$ grid of squares, with one additional square placed on top of the top-right square of the grid. Following this pattern, Figure 5 will consist of a $5 \times 5$ grid of squares, with an additional square on top of the top-right square.

Figure 5 will be a square grid of 5 rows and 5 columns. On top of the square in the fifth column of the fifth row (the top-right square of the $5 \times 5$ grid), there will be one additional square.