180 g of steam is contained in a vessel of 25 L capacity under a pressure of 50 atm. Calculate the temperature of the steam. Given that for water vapour, `a=5.46" bar" L^(2)mol^(-2)" and "b=0.031 L mol^(-1)`.

A vessel of 25 litre capacity contains 10 moles of steam under pressure of 50.3 atm. Calculate the temperature of steam using van der Waals equation (if for water a=5.46 bar L^2 mol^(-2) and b=0.031 L mol^(-1) )

A vessel of 25 L capacity contains 10 mol of steam under 50 bar pressure. Calculate the temperature of steam using van der Waals equation if for water : a="5.46 bar L"^(2)"mol"^(-2) and b="0.031 L mol"^(-1) .

At what temperature will 128 g of SO_(2) confined in a vessel of 5 dm^(3) capacity exhibit a pressure of 10.0 bar? The van der waals constants for SO_(2) are a = 6.7 bar L^(2) mole^(-2) and b = 0.0564 L mol^(-1) .

At what temperature will 128 g of SO_(2) confined in a vessel of 5 dm^(3) capacity exhibit a pressure of 10.0 bar? The van der waals constants for SO_(2) are a = 6.7 bar L^(2) mole^(-2) and b = 0.0564 L mol^(-1) .

A quantity of 2 mol of NH_(3) occupies 5L at 27^(@)C . Calculate the pressure of the gas using the van der Waals equation if a = 4.17 "atm "L^(2)" mol"^(-2) and b = 0.3711 L "mol"^(-1) .

Assuming CO_(2) to be van der Waals gas, calculate its Boyle temperature. Given a=3.59" L"^(2)" atm " mol^(-2) and b=0.0427" L "mol^(-1) .

Calculate the temperature of 2 moles of sulphur dioxide gas contained in a 5 L vessel at 10 bar pressure. Given that for SO_(2) gas, van der Waals constants are : a=6.7 bar L^(2) mol^(-2) and b=0.0564 L mol^(-1) .

Two moles of a real gas confined in a 5 L flask exerts a pressure 9.1 atm at a temperature of 27^(@)C . Calculate the value of 'a' given the value of b is "0.052 L mol"^(-1) .

Under what pressure (in atm) will carbon dioxide have the density of 2.2g//L at 300K ? For CO_(2)a=3.6atmL^(2)mol^(-2) and b=0.05mol

88 g of CO_2 are confined to a 6 L flask at 37^@C . Calculate its pressure using van der Waals' equation. Given, a = 4.17 " atm " L^2 mol^(-2), b = 0.038 L mol^(-1) .