It depends on the density of the cube, not the length of its side.
In order to find the volume of the cube you multiply length * width * height which is cube root of 6 cm * cube root of 6 cm * cube root of 6 cm = 6 cubic cm
If u mean in water, no... 1cm cube of water is 1g so a dice 1cm an d is 2g will not float... DENSITY! (I'm still in year 7 XD)
It will be the cube root of 942 which is about 9.802803585 cm
A 7-cm cube has a volume of 343 cm3
A cube with a side length of 11 cm has a volume of 1331 cubic cm.
To determine if the solid cube will float, we need to calculate its density and compare it to the density of water (1 g/cm³). The volume of the cube is (6 \text{ cm} \times 6 \text{ cm} \times 6 \text{ cm} = 216 \text{ cm}^3). The density of the cube is ( \frac{270 \text{ g}}{216 \text{ cm}^3} \approx 1.25 \text{ g/cm}^3). Since the density of the cube is greater than that of water, it will not float and will sink instead.
To determine if a solid cube with 6-cm sides and a mass of 270 g would float, we need to calculate its density and compare it to the density of water. The volume of the cube is (6 , \text{cm} \times 6 , \text{cm} \times 6 , \text{cm} = 216 , \text{cm}^3). The density of the cube is ( \frac{270 , \text{g}}{216 , \text{cm}^3} \approx 1.25 , \text{g/cm}^3), which is greater than the density of water (1 g/cm³). Therefore, the cube would not float.
Volume of cube = 6^3 = 216 cm^3 Density of cube = 270 g / 216 cm^3 = 1.25 g cm^-3 This cube would not float in water as its density is greater than the density of water at 1 g cm^3
The relative density of a plastic cube is the ratio of the density of the plastic cube to the density of water. To calculate it, you would divide the density of the plastic cube by the density of water (usually 1 g/cm^3). If the relative density is less than 1, the cube will float in water, and if it's greater than 1, the cube will sink.
A block has a mass of 550 g and a volume of 650 cm 3 . What is the block's density, and will it sink or float in freshwater?
Tantalum is a dense metal (density around 16.6 g/cm³), so it will sink in water.
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This depends what you put it in. If you put platinum in water it will sink. Water has a density of 1 g/mLwhereas platinum has a density of about 21 g/mL. Substances that are more dense than the liquid it is submerged in will sink.
The density of the aluminum cube can be calculated using the formula: density = mass/volume. The volume of the cube can be calculated as the length of one side cubed (2cm x 2cm x 2cm). Once the density of the aluminum cube is determined, it can be compared to the densities of various liquids to determine where it would float. Liquids with densities between that of aluminum (2.7 g/cm³) and water (1 g/cm³) would allow the aluminum cube to float.
Yes, you can use density to predict whether an object will float or sink in water. If the density of an object is less than the density of water (1 g/cm³), it will float. If the density of an object is greater than the density of water, it will sink.
Weight of object(newtons) - Density(measured in grams/cm cube) of water(or other substance) x volume(measured in cm cubes) of water(or other substance) displaced If the result is positive it will sink with as if it had a weight of the result, if the result is negative it will float. The basic definition is anything less dense than water will float on it (anything with a density of less than 1 gram per centimeter cube)
Germanium has a density of about 5.32 g/cm³, which is significantly greater than the density of water (approximately 1 g/cm³). Therefore, germanium will sink when placed in water.