It can be any number that you like, but once chosen, it remains the same for each pair of corresponding sides.
Two polygons are similar if:the ratio of the lengths of their corresponding sides is the same, andtheir corresponding angles are equal.
The scale or scaling factor.
Their perimeters are in the same ratio.
64:729
7:10
Two polygons are similar if:the ratio of the lengths of their corresponding sides is the same, andtheir corresponding angles are equal.
The scale or scaling factor.
To find the area ratio of two similar polygons, you square the ratio of their corresponding side lengths. If the ratio of the sides is ( r ), the area ratio will be ( r^2 ). The perimeter ratio of two similar polygons is simply the same as the ratio of their corresponding side lengths, ( r ). Thus, if the side length ratio is known, both the area and perimeter ratios can be easily calculated.
scale factor
If two polygons are similar, then the ratio of their perimeters is the same as the ratio of their corresponding sides. Therefore, the correct answer is C. the same as. This means that if the ratio of the lengths of corresponding sides is ( k ), then the ratio of their perimeters is also ( k ).
i dont kno but qwamane is cool looking though
1:1
If two polygons are similar then the ratio of their perimeter is equal to the ratios of their corresponding sides lenghts?
Their perimeters are in the same ratio.
If the ratio of the lengths of corresponding parts in two similar solids is 51, then the ratio of their surface areas is the square of the ratio of their lengths. Therefore, the ratio of their surface areas is ( 51^2 = 2601 ).
The ratio of corresponding side lengths in similar figures is proportional, meaning that if two shapes are similar, the lengths of their corresponding sides will maintain a constant ratio. This ratio is consistent regardless of the size of the shapes, allowing for the comparison of their dimensions. For example, if one triangle has side lengths of 3, 4, and 5, and another similar triangle has side lengths of 6, 8, and 10, the ratio of corresponding sides is 1:2. This proportionality is fundamental in geometry for solving problems involving similar shapes.
To find the scale factor of two similar polygons, you can compare the lengths of corresponding sides. Select one pair of corresponding sides from each polygon and divide the length of a side from one polygon by the length of the corresponding side from the other polygon. The resulting ratio is the scale factor, which will remain consistent for all pairs of corresponding sides in the similar polygons.