Density is defined as mass divided by volume. In this case, the mass of the marble block is 853 g and the volume is 310 cm3. To find the density, you would divide the mass (853 g) by the volume (310 cm3), resulting in a density of approximately 2.75 g/cm3.
Density = Mass/Volume = 863 g/321 cc = 2.688 grams per cm3
That depends on the density of whatever occupies that volume. The general relationship is:mass = density x volumeThat depends on the density of whatever occupies that volume. The general relationship is:mass = density x volumeThat depends on the density of whatever occupies that volume. The general relationship is:mass = density x volumeThat depends on the density of whatever occupies that volume. The general relationship is:mass = density x volume
The object's density is 0.6 g/cm3
The liquid's density is 0.8 g/mL
Density = Mass/Volume = 3.050/[4/3*pi*r3] = 2.91 grams/cm3
The density of the marble block is 2.75 g/cm^3. This is calculated by dividing the mass (853g) by the volume (310cm^3).
The density of the block of marble is 2.23 g/cm3. This was calculated by dividing the mass (636 g) by the volume (285 cm3) of the marble block.
The density is 2,43 g/cm3.
This density is 4,07 g/cm3.
You are supposed to divide the mass by the volume.
The density of the marble block is given by the mass divided by the volume. In this case, the density is 920 g / 256 cm3, which equals 3.59 g/cm3.
Density is calculated by dividing mass by volume. In this case, the density of the block of marble is 755 g / 311 cm^3 = 2.43 g/cm^3.
Density = Mass/Volume = 962/350 = 2.7485 grams per cubic centimeter
Density = Mass/Volume = 863 g/321 cc = 2.688 grams per cm3
You must mean it occupies 36cm3. D = M/V, so 992g/36cm3 = about 28g/cm3.
Mass is a meause of density times volume. Therefor, mass= density x volume, and density = mass/volume. You divide 243 into 994. The answer to your question is approximately 4.13 grams per cubic cm.
The density of the marble block is 2.60 g/cm³. This is calculated by dividing the mass (552 g) by the volume (212 cm³).