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The density of the solid cube, with a mass of 180 grams and sides measuring 5 centimeters each, is 1.44 grams per cubic centimeter.
To find the density of the solid cube, we first recognize that density is defined as mass divided by volume. Given the mass of the cube (180 grams), we need to determine its volume. Since the cube's sides measure 5 centimeters each, we can calculate its volume by cubing the length of one side: V = 5 × 5 × 5 = 125 cm 3 . Now, using the formula for density Density = Volume Mass ​ , we can substitute the values we have: Density = 125 cm 3 180 g ​ . Performing the division, we find the density to be Density = 1.44 g/cm 3 . This value indicates the mass of the cube per unit volume, in this case, grams per cubic centimeter. The density of the solid cube thus characterizes its compactness or how much mass it holds within a given volume. In summary, the density of the solid cube, with a mass of 180 grams and each side measuring 5 centimeters, is 1.44 grams per cubic centimeter.
The question probable maybe: A solid cube has a mass of 180 grams and each side measures 5 centimeters. What is the density of the solid?

Answered by vk19970715 | 2024-06-24

Density is defined as mass divided by volume, using the formula Density = Volume Mass ​ . To find the density of the solid, we need both its mass of 180 grams and its volume, which must be provided or measured. The formula will yield the density once the correct dimension of volume is known.
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Answered by vk19970715 | 2024-12-19

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