To determine which figure is similar to Figure A, we need to analyze the attributes of Figure A and see which other figure shares proportional dimensions and the same shape characteristics.
Figure A is a right triangle with:
- A base of 1 unit
- A height of 2 units
Now let’s review the figures:
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Figure B is a larger right triangle with a base of 6 units and a height of 3 units. While it is a right triangle, the ratio of height to base is different from that of Figure A.
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Figure C is a rectangle, so it cannot be similar to Figure A, which is a triangle.
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Figure D is an inverse right triangle but has a base of 1 unit and a height of 3 units. This does not match the dimensions of Figure A.
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Figure E is a right triangle with a base of 2 units and a height of 3 units, differing from Figure A as well.
None of the options (B, C, D, or E) exhibit the same dimensions or ratio of dimensions as Figure A.
However, if we focus purely on shape, we find that both Figure A and Figure D are right triangles. Although their dimensions differ, if we were to consider right triangles with angle properties rather than base/height ratio adherence, we could suggest that Figure D (being an inverse right triangle) has a similarity in the right-angled nature.
The figure that has the most fundamental similarity (shape-wise) to Figure A, being a triangle and sharing the right-angled property, is Figure D.
Final answer: Figure D