To determine the sequence of transformations that exhibits the similarity between Figures 1 and 2, we need to analyze their characteristics:
- Figure 1 is a square that is positioned in a standard orientation.
- Figure 2, while described as a square as well, is rotated at an angle and larger than Figure 1.
To show that Figure 2 is similar to Figure 1:
- Rotation is needed because Figure 2 is inclined at an angle compared to the aligned orientation of Figure 1.
- Dilation is necessary because Figure 2 is larger than Figure 1.
The transformations that maintain the shape but change the size and orientation of the figure are rotation and dilation.
Therefore, the correct response is:
rotation and dilation.