Assuming standard (pure, clean) water, and standard temperature and pressure,
the density of any amount of water is always 1.
In order to find the density of a substance, you don't need to know mass or volume.
You only need to know what the substance is. That's the whole point of 'density'.
The density of water is 1 g/cm³. So, the volume of the cube of water would be equal to its mass divided by its density, which is 512g / 1 g/cm³ = 512 cm³.
To calculate for the volume, you multiply (L x W x H). So with this problem (6cm x 3cm x 1cm) = 18 cm. So Volume = 18 cm3. For density, the equation is D= M/V. With this problem, the mass (M) is 36g, and the volume is 18cm3. So now we could calculate for the density. 36g/18cm =2g/cm3
The volume of water can be calculated using the density of water, which is 1 g/cm^3. Therefore, 2538 kg of water would be 2538000 g. Dividing this by the density of water gives a volume of 2538000 cm^3 or 2538 L.
The volume of the object is equal to the difference in weight when submerged in water and when in air, divided by the density of water. Using the formula: Volume = (Weight in air - Weight in water) / Density of water, we have Volume = (10g - 8g) / 1 g/cm^3 = 2 cm^3.
The mass of water can be determined by multiplying the volume of water by its density. Given that the density of water is 1.0 grams per cubic cm, and the volume of water is 50 ml, the mass of the water would be 50 grams.
The density of water is 1 g/cm³. So, the volume of the cube of water would be equal to its mass divided by its density, which is 512g / 1 g/cm³ = 512 cm³.
To calculate for the volume, you multiply (L x W x H). So with this problem (6cm x 3cm x 1cm) = 18 cm. So Volume = 18 cm3. For density, the equation is D= M/V. With this problem, the mass (M) is 36g, and the volume is 18cm3. So now we could calculate for the density. 36g/18cm =2g/cm3
The first step is to calculate the volume of the metal using its density and mass. Volume = mass / density = 13.3543 g / 7.51 g/cm^3 = 1.779 cm^3. Therefore, 1.779 cm^3 of water would be displaced by the metal.
Density is calculated as Mass / Volume. Therefore for an object that has a mass of 350 grams and a volume of 95 cm^3, the density would be 3.684 g/cm^3. Water has an estimated 1g/cm^3 density, therefore the density of this object is greater than that of water and would sink.
The volume of water can be calculated using the density of water, which is 1 g/cm^3. Therefore, 2538 kg of water would be 2538000 g. Dividing this by the density of water gives a volume of 2538000 cm^3 or 2538 L.
If an object floats on water, it means its density is less than that of water. You can calculate the density of the object by comparing its weight to its volume, using the formula density = mass/volume. The density of water is about 1 g/cm^3, so if the object floats on water, its density will be less than 1 g/cm^3.
The formula to find the mass of water is: mass = volume x density Where: volume is the amount of water in liters or cubic meters density of water is approximately 1 g/cm³ or 1000 kg/m³
Density is calculated as Mass / Volume. Therefore for an object that has a mass of 350 grams and a volume of 95 cm^3, the density would be 3.684 g/cm^3. Water has an estimated 1g/cm^3 density, therefore the density of this object is greater than that of water and would sink.
The volume of the object is equal to the difference in weight when submerged in water and when in air, divided by the density of water. Using the formula: Volume = (Weight in air - Weight in water) / Density of water, we have Volume = (10g - 8g) / 1 g/cm^3 = 2 cm^3.
Volume is measured in cm^3, not cm! The density is 14.375 grams per cm^3.
The mass of water can be determined by multiplying the volume of water by its density. Given that the density of water is 1.0 grams per cubic cm, and the volume of water is 50 ml, the mass of the water would be 50 grams.
Volume is typically measured in cubic units (such as cubic centimeters), not cm. To calculate volume given mass and density, you can use the formula: volume = mass / density. Make sure the units of mass and density are compatible for the calculation.