Can you use the ideal gas equation of state to determine the specific volume of Oxygen at 10 GPa and 500 K? I have been trying to figure why I would or would not be able to.
DEAR STUDENT, AS YOU RECALL AT HIGH PRESSURE GASES TEND TO DEVIATE FROM IDEAL BEHAVIOUR.. 10GPA IS VERY HIGH PRESSURE i.e. CORRESPONDING TO APPROX 9870ATM. THUS OXYGEN SHALL NOT BEHAVE AS IDEAL GAS AT SUCH A HIGH PRESSURE EVEN THOUGH TEMPERATURE IS HIGH (500K). THEREFORE, IF YOU ARE SOLVING A PROBLEM, IN MY OPINION USE IDEAL GAS EQUATION IF QUESTION PERMITS YOU TO USE IDEAL GAS EQUATION.
Can you use the ideal gas equation of state to determine the specific volume of Oxygen...
Use the ideal gas equation of state to estimate the molar volume in m'/mol and the density of air in kg/m at 40°C and a gauge pressure of 3.0 atm. 1.
Five moles of an ideal gas expands isothermally at 300 K from an initial volume of 100 L to a final volume of 500 L. Calculate: (a) the maximum work the gas can deliver, (b) the heat accompanying the process, (c) ∆S for the gas. (Please explain why did you use the equation, what conditions did you see from the question, etc)
Use the van der Waals equation and the ideal gas equation to calculate the volume of 1.000 mol of neon at a pressure of 500.0 bar and a temperature of 355.0 K. (Hint: One way to solve the van der Waals equation for V is to use successive approximations. Use the ideal gas law to get a preliminary estimate for V ITS 500BAR use bar please not ATM
IDEAL GAS with Compressibility Factor Z correction Problem 2) Find the specific volume of the gas in Problem 1A(=1.48ft^3/lbm) using the compressibility factor Z. IDEAL GAS STATE Problem 1) Air is at 200F and a pressure of 50 psia. Assuming ideal gas estimate the specific volume of this air at this condition. Air at a density of 1.2 kg/m3 is at a pressure of 150 Kpa. Find the temperature of the air assuming ideal gas. Find the specific volume of...
I need help on 4.8 and 4.9. Will I use the Ideal Gas Law for
4.8 or use another one? As for 4.9 would I use Boyle’s or
Avogadro’s law?
Thank you!!!
Calculate the volume occupied by 1.5 moles of an ideal gas at 25°C and a pressure of 0.80 atm. (R = 0.08206 L. atm/(mol-K). 4.8 A sample of carbon monoxide has a volume of 150 mL at 10. °C and 0.75 atm. What pressure will be exerted by...
The state of an ideal gas can be represented by a point on a PV (pressure-volume) diagram. If you know the quantity of gas, n, a unique point in pressure (P) and volume (V) can be used to determine a temperature (T). Each point on a PV diagram also has a single internal energy (U) assigned to it. If a process starts at a point and returns to that same point on a PV diagram, it returns to the same...
Question 1 (a) Use the ideal gas equation to calculate the pressure (in atm) of 2.40 mol of krypton (Kr) at 455 K in a 4.50 L vessel. (b) In a 16.3 L vessel, the pressure of 2.40 mol of Kr at 455 K is 5.50 atm when calculated using the ideal gas equation and 5.40 atm when calculated using the van der waals equation of state (Note: a=5.121 and b = 0.0106). Why is the percent difference in...
Determine the Boyle temperature in terms of constants for the equation of state: PVm = RT{1 + 8/57(P/Pc)(Tc/T)[1 – 4(Tc/T^2) ]} R, Pc, and Tc are constants. Can someone please explain why I have to set [1 – 4(Tc/T^2) ]}=0 (I know that at Boyle's temperature B=0 since p->0 and the real gas will act as an ideal gas, but why is this specific part of the equation set to 0? thank youuu!!!
The state of an ideal gas can be represented by a point on a PV
(pressure-volume) diagram. If you know the quantity of gas, n, a
unique point in pressure (P) and volume (V) can be used to
determine a temperature (T). Each point on a PV diagram also has a
single internal energy (U) assigned to it. If a process starts at a
point and returns to that same point on a PV diagram, it returns to
the same...
3. Nitrogen gas is stored at a temperature of 200 K and a specific volume of 0,004 m3/kg. Determine the pressure on the basis of (a) the ideal gas equation of state (b) assuming a real gas behavior with the compressibility factor 0.8 (c) the van der Waals equation of state (Hint: Critical point properties of Nitrogen from Table A-1 (page 882) are: R=0.2968 kJ/kg, To - 126.2 k, P. - 3.39 Mpa. Using these values, a. 27R'T/64P,-0.175 m.kPa/kg?bRT/8P -...