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If two pyramids are similar and the ratio between the lengths of their edges is 4 to what is the ratio of their volumes?

If two pyramids are similar, the ratio of their volumes is the cube of the ratio of their corresponding edge lengths. Since the ratio of the lengths of their edges is 4, the ratio of their volumes would be (4^3), which is 64. Therefore, the ratio of their volumes is 64:1.


The ratio of the volumes of two similar solid polyhedra is equal to the cube of the ratio between their edges?

True


The ratio of the volumes of two similar solid polyhedra is equal to the square of the ratio between their edges.?

false


If two cylinders are similar and the ratio between the lengths of their edges is 3 11what is the ratio of their volumes?

The ratio is 27 : 1331.


If two pyramids are similar and the ratio between the lengths of their edges is 2 7 what is the ratio of their volumes?

8:343


The ratio of the volumes of two similar solid polyhedra is equal to the square root of the ratio between their edges?

false


The ratio of the volumes of two similar solid polyhedra is equal to the square of the ratio between their edges?

False -apex-


If two pyramids are similar and the ratio between the lengths of their edges is 4 9 what is the ratio of their volumes?

64:729


Is it true that ratio of the volumes of two similar solid polyhedra is equal to the square of the ratio between their edges?

FALSE.


If two pyramids are similar and the ratio between the lengths of their edges is 3 11 what is the ratio of their volumes?

27:1331


The ratio of the volumes of two similar solid polyhedra is equal to the square root of the ratio between their edges.?

No, the ratio of the volumes of two similar solid polyhedra is equal to the cube of the ratio between their edges. The volume of a solid object is proportional to the cube of its linear dimensions, not the square root.


If two pyramids are similar and the ratio between the length of their edges is 3.11 what is the ratio of their volume?

If two pyramids are similar, the ratio of their volumes is the cube of the ratio of their corresponding edge lengths. Given that the ratio of their edges is 3.11, the ratio of their volumes would be (3.11^3). Calculating this, the volume ratio is approximately 30.3. Thus, the volume of the larger pyramid is about 30.3 times that of the smaller pyramid.