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How do you determine if two rectangles are similar? - Answers
Two rectangles are considered similar if their corresponding sides are in proportion, meaning the ratios of the lengths of their sides are equal. Specifically, if one rectangle has sides of length (a) and (b), and the other has sides of length (c) and (d), they are similar if ( \frac{a}{c} = \frac{b}{d} ). Additionally, both rectangles must have corresponding angles that are equal, which is inherently true for rectangles since all angles are right angles.
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How do you determine if two rectangles are similar? - Answers
Two rectangles are considered similar if their corresponding sides are in proportion, meaning the ratios of the lengths of their sides are equal. Specifically, if one rectangle has sides of length (a) and (b), and the other has sides of length (c) and (d), they are similar if ( \frac{a}{c} = \frac{b}{d} ). Additionally, both rectangles must have corresponding angles that are equal, which is inherently true for rectangles since all angles are right angles.
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How do you determine if two rectangles are similar? - Answers
Two rectangles are considered similar if their corresponding sides are in proportion, meaning the ratios of the lengths of their sides are equal. Specifically, if one rectangle has sides of length (a) and (b), and the other has sides of length (c) and (d), they are similar if ( \frac{a}{c} = \frac{b}{d} ). Additionally, both rectangles must have corresponding angles that are equal, which is inherently true for rectangles since all angles are right angles.
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