That depends on how much cork you have. If you have a large piece, then it will
have more volume and more mass. If you only have a tiny piece, then the volume
and the mass will both be very small. The volume and the mass will always change
together like that, in the same direction. The only thing you can always be sure of
is that no matter what size piece of cork you have, the grams of mass will always
be about 0.2 times the volume in cubic centimeters.
The density of the cork can be calculated by dividing its mass (10g) by its volume (40cm³). Thus, the density of the cork is 0.25 g/cm³.
density of a solid is generally measured in grams/cubic centimeter. Using this information, we must determine the mass of the object, as well as it's volume/ displacement. You could measure it with something, or try submerging it in water, and record the displacement. Once the mass and volume are known the calculation is simple. The mass (in grams) is divided by the volume in cubic centimeters, or milliliters. This results in the unit of grams/cubic centimeter, or g/cc, or g/cm^3. Happy experimenting!
The density of the cork block is 40 g/cm^3. This is calculated by dividing the mass (400 g) by the volume (10 cm^3).
The volume of the cube is calculated by V = side length^3 = (1.5 cm)^3 = 3.375 cm^3. The density is then calculated by dividing mass by volume: Density = mass/volume = 1.0 g / 3.375 cm^3 = 0.296 g/cm^3.
You can find the volume of the irregular cork by immersing it in a known volume of water and measuring the amount the water level rises. The volume of water displaced is equal to the volume of the cork.
The density of the cork can be calculated by dividing its mass (10g) by its volume (40cm³). Thus, the density of the cork is 0.25 g/cm³.
Volume of a substance is measured in cubic units and is given by dividing its mass by its volume. In this case it is not possible to find the density of the cork since 2.71cm2 is a measurement of an area.
Density = Mass/Volume = 2/8 = 0.25 g per cm3
Density = (mass) / (volume) = 2.1/14 = 0.15 gm/cc
density of a solid is generally measured in grams/cubic centimeter. Using this information, we must determine the mass of the object, as well as it's volume/ displacement. You could measure it with something, or try submerging it in water, and record the displacement. Once the mass and volume are known the calculation is simple. The mass (in grams) is divided by the volume in cubic centimeters, or milliliters. This results in the unit of grams/cubic centimeter, or g/cc, or g/cm^3. Happy experimenting!
There are multiple methods as to estimate the density of irregular objects. The cork can be cut into a cylinder form. Using the equation for the volume of cylinder, and density (D = mass/volume) the cork density can be approximated.
The density of the cork block is 40 g/cm^3. This is calculated by dividing the mass (400 g) by the volume (10 cm^3).
To find the volume of 10.0 grams of cork, you need to know its density, which is approximately 0.24 grams per cubic centimeter (g/cm³). Using the formula for volume (Volume = Mass/Density), the volume would be calculated as follows: Volume = 10.0 g / 0.24 g/cm³, resulting in a volume of about 41.67 cm³. Therefore, 10.0 grams of cork would occupy approximately 41.67 cubic centimeters.
The volume of the cube is calculated by V = side length^3 = (1.5 cm)^3 = 3.375 cm^3. The density is then calculated by dividing mass by volume: Density = mass/volume = 1.0 g / 3.375 cm^3 = 0.296 g/cm^3.
You can find the volume of the irregular cork by immersing it in a known volume of water and measuring the amount the water level rises. The volume of water displaced is equal to the volume of the cork.
The volume of cork can vary depending on its size and shape. On average, one cubic inch of cork weighs about 15 grams. Cork's volume can be calculated by measuring its length, width, and height and multiplying these dimensions together.
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