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The corresponding sides of two similar regular polygons must have equal lenghts?
Yes, the corresponding sides of two similar regular polygons must have equal lengths. This is because both the polygons are similar, which means that since they are also polygons, they must have equal lengths.
If corresponding angles are congruent and corresponding sides are proportional two polygons are?
similar polygons
Do two polygons which are similar have the same shape?
Similar polygons are polygons for which all corresponding angles are congruent and all corresponding sides are proportional. From this definition we can say they have the same shape.
How can you tell if two polygons are the same?
Two polygons are similar if and only if the corresponding angles are congruent
If two similar kites have perimeters of 21 and 28 what is the ratio of the measure of two corresponding sides?
The perimeters of two similar polygons have the same ratio as the measure of any pair of corresponding sides. So the ratio of the measure of two corresponding sides of two similar kites with perimeter 21 and 28 respectively, is 21/28 equivalent to 3/4.
The corresponding sides of two similar regular polygons must have equal lenghts?
Yes, the corresponding sides of two similar regular polygons must have equal lengths. This is because both the polygons are similar, which means that since they are also polygons, they must have equal lengths.
Polygons abcd and efgh are similar. find the perimeter of abcd how many units?
To find the perimeter of polygon abcd, we need to know the lengths of its sides or the ratio of similarity between the two polygons. Since polygons abcd and efgh are similar, their perimeters are proportional to the corresponding sides. If you provide the perimeter of efgh and the ratio of similarity, I can help you calculate the perimeter of abcd.
How do you find the area ratio and perimeter of two corresponding sides of two similar polygon?
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.
If polygons ABCD and EFGH are similar. What is the perimeter of ABCD?
It is k times the perimeter of EFGH where k is the constant ratio of the sides of ABCD to the corresponding sides of EFGH.
If corresponding angles are congruent and corresponding sides are proportional two polygons are?
similar polygons
If Polygons abcd and efgh are similar what is the perimeter of efgh?
It is k times the perimeter of abcd where k is the constant ratio of the sides of efgh to the corresponding sides of abcd.
Do two polygons which are similar have the same shape?
Similar polygons are polygons for which all corresponding angles are congruent and all corresponding sides are proportional. From this definition we can say they have the same shape.
If Polygons abcd is similar to efgh are similar find the length of ab?
It is k times the perimeter of eh where k is the constant ratio of the sides of abcd to the corresponding sides of efgh.
Two polygons are similar if the corresponding angles are congruent and the corresponding sides are?
Proportional.
Are the corresponding angles of similar polygons congruent?
yes.
One pair of corresponding sides of two similar polygons measures 12 and 15 The perimeter of the smaller polygon is 30 Find the perimeter of the larger?
The perimeter of the larger polygon will have the same ratio to the perimeter of the smaller as the ratio of the corresponding sides. Therefore, the larger polygon will have a perimeter of 30(15/12) = 37.5, or 38 to the justified number of significant digits stated.
To be considered similar two polygons must have corresponding sides that are equal?
To be considered similar, two polygons must have corresponding angles that are equal, and their corresponding sides must be in proportion, rather than equal. This means that while the shapes of the polygons are the same, their sizes may differ. Thus, similar polygons maintain the same shape but can vary in scale.
