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The answer depends on whether or not the shapes are similar. If they are, then the ratio of volumes is the cube of the ratio of the linear dimensions.

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If two cylinders are similar and the ratio between the alititude lengths is 2 to 3 what is the ratio of their volumes?

If two cylinders are similar, the ratio of their volumes is the cube of the ratio of their corresponding linear dimensions. Given that the ratio of the altitudes (heights) of the cylinders is 2 to 3, the ratio of their volumes is ( \left(\frac{2}{3}\right)^3 = \frac{8}{27} ). Thus, the ratio of the volumes of the two cylinders is 8:27.


What is the ratio for the volumes of two similar cylinders given that the ratio of their heights and radii is 23?

For two similar cylinders, the ratio of their volumes is the cube of the ratio of their corresponding linear dimensions, such as height and radius. Given that the ratio of their heights and radii is 23, the volume ratio will be (23^3). Therefore, the ratio of the volumes of the two cylinders is (23^3:1), which equals (12167:1).


How do you find scale factor?

# is the ratio of the demensions in the drawing to the corresponding actual dimensions. The scale factor for a scale drawing is the ratio of the dimensions in the drawing to the corresponding acual bimensions.


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.


What is the ratio of the corresponding edge lengths of two similar solids is 49 what is the ratio of their volumes?

If the ratio of side lengths is 49 (that is 49 to 1) then the ratio of their volumes is 493 to 1, which is 117,649 to 1.


The ratio of the corresponding edge lengths of two similar solids is 49 what is the ratio of their volumes?

64 729


The ratio of the corresponding edge lengths of two similar is 3 7 what is the ratio of their volumes?

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The ratio of the corresponding edge lengths of two similar solids is 4 9 What is the ratio of their volumes?

64:729


The ratio of the corresponding edge lengths of two similar solids is 3 6 what is the ratio of their volumes?

A.9:36


How do the dimensions and volume of similar rectangular prisms compare?

If the ratio of the dimensions of the larger prism to the smaller prism is r then the ratio of their volumes is r^3.


The ratio of the corresponding edge lengths of two similar solids is 5 6 what is the ratio of their volumes?

125:216


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

If two pyramids are similar and the ratio of the lengths of their edges is ( \frac{2}{7} ), the ratio of their volumes is the cube of the ratio of their corresponding linear dimensions. Therefore, the volume ratio is ( \left(\frac{2}{7}\right)^3 = \frac{8}{343} ).