molar volume
22.4 liters at STP
Molar volume = 22.4141 L/moleat standard temperature (melting ice) T = 273.15 K and standard pressure po= 1 ATM (= 1.01325*105 Pa)(At room temperature T=298 K and p=po the molar volume is 24.5 L/mole)
The molar volume at STP(22.4 L/mol) can be used to calculate the molar mass of the gas.
Acetylene is C2H2, with a molar mass of 26g/mol. 49.6g of it = 1.9 moles. At STP, 1 mole of any gas occupies a volume of 22.4 liters, so 1.9 moles at STP would have a volume of 42.56 liters.
molar volume
22.4 liters at STP
Because at STP, Chloroform is liquid and Helium is in gaseous state. When something is in a gaseous state, it occupies a larger space than the liquid. I thought however, that chloroform would occupy less than that
Molar volume = 22.4141 L/moleat standard temperature (melting ice) T = 273.15 K and standard pressure po= 1 ATM (= 1.01325*105 Pa)(At room temperature T=298 K and p=po the molar volume is 24.5 L/mole)
At Standard Temperature and Pressure (STP), which is defined as 0 degrees Celsius (273.15 Kelvin) and 1 atmosphere pressure, the molar volume of an ideal gas is approximately 22.4 liters/mol. The molar mass of nitrogen gas (Nā) is approximately 28.02 grams/mol. To calculate the density (D) of nitrogen gas at STP, you can use the ideal gas law: ļæ½ = Molar mass Molar volume at STP D= Molar volume at STP Molar mass ā ļæ½ = 28.02 ā g/mol 22.4 ā L/mol D= 22.4L/mol 28.02g/mol ā ļæ½ ā 1.25 ā g/L Dā1.25g/L Therefore, the density of nitrogen gas at STP is approximately 1.25 grams per liter.
Molar gas volume is the volume of ONE moel of gas. It only depends on the pressure and temperature, not on the kind of gas. Molar volume at standard temperature and standard pressure is always 22,4 Litres (for any gas)
The molar volume at STP(22.4 L/mol) can be used to calculate the molar mass of the gas.
22.4 liters.
Acetylene is C2H2, with a molar mass of 26g/mol. 49.6g of it = 1.9 moles. At STP, 1 mole of any gas occupies a volume of 22.4 liters, so 1.9 moles at STP would have a volume of 42.56 liters.
The molar volume doesn't depend on the identity of the gas. One mole of any ideal gas at STP will occupy 22.4 liters.
If you know moles of each use their molar masses to convert to mass.
3.61g/L D=m/v