To determine which figure would result from rotating and dilating Figure 1, let’s first analyze the positioning and dimensions of Figure 1 in comparison to the other figures.
- Figure 1:
- Top vertex at (3, 3) (row, column)
- Bottom vertex at (5, 3)
- Right vertex at approximately (4, 4)
Looking at the positions of the other figures:
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Figure 2:
- Top vertex at (3, 10)
- Bottom vertex at (5, 10)
- Left vertex at approximately (4, 9)
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Figure 3:
- Top vertex at (5, 6) (slightly shifted to the right)
- Base vertices at (6, 5) and (6, 7)
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Figure 4:
- Larger triangle with a different orientation altogether.
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Figure 5:
- Top vertex at (8, 3)
- Bottom vertex at (10, 3)
- Right vertex at (9, 4)
Now let's analyze potential rotations for Figure 1. If Figure 1 is rotated, it could potentially yield a figure positioned differently but retaining the triangular shape.
Upon analyzing, if we visualize the results after rotating Figure 1 90 degrees clockwise, we might get a triangle closer in orientation to that of Figure 2.
After dilation, the dimensions would slightly grow, but the relative positions of vertices from the original will still align closely with those of Figure 2.
Thus, the answer is: Figure 2