The density of the metal can be calculated by dividing the mass of the bar (256 g) by its volume (32 cm3). This means the density of the metal is 8 g/cm3.
In this case, the element with a density of 3.0 g/cm3 is likely to be aluminum (Al). Aluminum has a density of approximately 2.7 g/cm3, which is close to 3.0 g/cm3.
Osmium is slightly denser than Iridium. Osmium has a density of around 22.59 g/cm3, while Iridium has a density of approximately 22.56 g/cm3. Both elements are among the densest naturally occurring elements.
There is no metal with that density. The closest would be the beta allotrope of the radioactive metalloid polonium (element 84) : 9.38 g/cm3. Other close matches would be Bismuth - 9.76 g/cm3 Lutetium - 9.84 g/cm3 Thulium - 9.32 g/cm3
This element is calcium (Ca) with a density of 1,54 g/cm3.
The density of the metal cube is 0.6 g/cm3. Density is calculated by dividing the mass (0.6g) by the volume (1 cm3).
Density = Mass/Volume = 13.6 g/cm3
2.7 g/cm3.
1,276 g/cm3.
The specific gravity of the metal can be calculated by dividing its density by the density of water at 4°C, which is 1 g/cm3. First, calculate the density of the metal by dividing its mass (200 g) by its volume (2 cm3) to get 100 g/cm3. Then, divide the density of the metal (100 g/cm3) by the density of water (1 g/cm3) to find the specific gravity, which is 100.
Specific gravity is the ratio of the density of a substance to the density of water. To calculate it, you first need to find the density of the metal by dividing its mass (200 g) by its volume (40 cm3), which equals 5 g/cm3. The density of water at 4 degrees Celsius is 1 g/cm3, so the specific gravity of the metal is 5.
The density of the metal is 11.33 g/cm3. This is calculated by dividing the mass (68g) by the volume (6 cm3).
Zn has the density of 7,31 g/cm3 and Br has the density of 3,119 g/cm3 at 300 K. The heighest density has the metal iridium rho = 22,560 kg/m3 or 22.56 g/cm3 and the metal osmium rho = 22,610 kg/m3 or 22.61 g/cm3.
The density of the metal can be calculated by dividing the mass of the bar (256 g) by its volume (32 cm3). This means the density of the metal is 8 g/cm3.
The density of hafnium metal is 13,31 g/cm3.
The metal block's density is about 13.636 g/cm3
The density of the metal mercury (liquid) is 13,534 kg/m3 or 13.534 g/cm3. The correct SI measure of the density is kg/m3.