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What is the density of a meatal block that has a mass of 525 grams and a volume of 50 cm 3?
Wiki User
∙ 13y ago
10.5 g/cm.3
Wiki User
∙ 13y ago
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What is the density of a block of wood that has a volume of ml and a mass of g?
To calculate the density of the block of wood, you would divide its mass (in grams) by its volume (in milliliters). The formula for density is: Density = Mass / Volume. Plug in the values for mass and volume to find the density of the block in g/mL.
What is the density of a block that has the mass of 14.6 grams and a volume of 9.2centimeters cubed?
Density = 1.587 g/cm3
If a block of wood has a volume of 40 cubic cm and a mass of 30 grams what is its density?
The density of the block of wood is 0.75 g/cm³. Density is calculated by dividing mass by volume. In this case, 30 grams divided by 40 cubic cm equals 0.75 g/cm³.
What is the density of a block of aluminum with a volume of 30.0 cm cube and a mass of 81.0 grams?
The density of the aluminum block is 2.7 g/cm^3. This was calculated by dividing the mass (81.0 g) by the volume (30.0 cm^3).
How do you find the density of a magnesium block that measures 2.5cm3.5cm1.5cm?
To find the density of the magnesium block, you need to divide its mass by its volume. First, calculate the volume of the block by multiplying its dimensions (2.5cm x 3.5cm x 1.5cm). Next, measure the mass of the block using a scale. Finally, divide the mass by the volume to find the density in units such as grams per cubic centimeter (g/cm3).
What is the density of a plastic block with a mass of 2.0 grams and a volume of 2.5cm3?
What is the density of a plastic block with a mass of 2.0 grams and a volume of 2.5cm3?
What is the density of a block of wood that has a volume of ml and a mass of g?
To calculate the density of the block of wood, you would divide its mass (in grams) by its volume (in milliliters). The formula for density is: Density = Mass / Volume. Plug in the values for mass and volume to find the density of the block in g/mL.
What is the density of a block of wood that has a volume of 20cm and mass of 5 grams?
The density of the wood block is calculated by dividing the mass (5 grams) by the volume (20 cm^3). Therefore, the density of the wood block is 0.25 g/cm^3.
What is the density of a block of marble with a mass of 552 grams and a volume of 212 cm3?
The density of the marble block is 2.6 g/cm3. This is obtained by dividing the mass (552 grams) by the volume (212 cm3).
What is the density of a block that has a mas of 24.8 grams and a volume of 9.5 cm3?
Density = Mass/Volume = 24.8g/9.5cm3 = 2.61g/cm3
What is the density of a block of aluminum that has mass 27 grams of and a volume 10 cubic cm?
The density is the mass per unit volume. So, the density = 27/10 = 2.7 grams/cc
What is the density of an Aluminum block?
It depends on the volume of the block and the mass. The equation D=M/V Density=mass/volume The answered is displayed as (answer) grams/(the units in which you measured the volume) I hope this helps.
What is the density of a block that has the mass of 14.6 grams and a volume of 9.2centimeters cubed?
Density = 1.587 g/cm3
What is the density of an iron block that has a mass of 15.8 grams and a volume of 2 cubed centimeters?
The density of the iron block is 7.9 g/cm^3. This is calculated by dividing the mass (15.8 grams) by the volume (2 cm^3).
What is the density of a block of aluminum that has a mass of twenty seven grams and a volume of ten centimeters to the third power?
The density of the aluminum block is calculated by dividing its mass (27 grams) by its volume (10 cm³). Density = mass/volume = 27g / 10 cm³ = 2.7 g/cm³.
If a block of wood has a volume of 40 cubic cm and a mass of 30 grams what is its density?
The density of the block of wood is 0.75 g/cm³. Density is calculated by dividing mass by volume. In this case, 30 grams divided by 40 cubic cm equals 0.75 g/cm³.
What is the density of a block of aluminum with a volume of 30.0 cm cube and a mass of 81.0 grams?
The density of the aluminum block is 2.7 g/cm^3. This was calculated by dividing the mass (81.0 g) by the volume (30.0 cm^3).
