The ratio of corresponding sides

  1. Suppose you find the ratio of the lengths of adjacent sides two sides that meet a vertex in a rectangle. This ratio is
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  2. Suppose you find the ratio of the lengths of adjacent sides in a parallelogram. This ratio is equivalent to the ratio of the
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  3. Two triangles are similar, and the ratio of each pair of corresponding sides is 2 : 1. Which statement regarding the two
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  4. a) The ratio of the lengths of the sides of two squares is 1:4. What is the ratio of the are of the two squares?b) The ratio of
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  5. Three numbers A, B, C are in ratio a: b: c if the following proportion is true: (A/a)=(B/b)=(C/c). If the angles of a triangle
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  6. If the length of the sides of two similar triangles are in the ratio 3:4, what is the ratio of the lengths of a pair of
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  7. Two triangles are similar, and the ratio of each pair of corresponding sides is 7:3. What is the ratio of the perimeters? What
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  8. Two triangles are similar. The ratio of their corresponding sides1:4. 1. Find the ratio of their perimeters 2. What is the ratio
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  9. Two polygons have te number of their sides in the ratio 1:3.The sums of their interior angles are in the ratio of 4;1. Find the
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  10. The figures are similar. The ratio of the lengths of their corresponding sides is 45:25, or 9:5. Find the ratio of their
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