Explain how H2 and O2 differ from an ideal gas at higher pressures.
We can calculate the molar volume of the ideal gas at the same temperature and pressure.
Z=PV/nRT
This ratio is called the compression factor, Z. For a gas with ideal behavior, Vm of the H2 and O2 gases are the same as Vm of an ideal gas equals, 1.
For the real gases like H2 and O2 are sometimes less than 1 at very low pressures, which tells us that the molar volume is less than that of an ideal gas. As you increase the pressure past a certain point that depends on the gas, Z gets increasingly larger than 1. That is, at high pressures the Vm, of the H2 and O2 gases are larger than Vm of the ideal gas, and Vm of the real gas increases with pressure.
At high pressures, the gas molecules get more crowded and the amount of empty space between the molecules is reduced. It helps to remember that the volume we use in the ideal gas equation is the empty volume that the gas molecules have to move around in. We usually assume that this is the same as the volume of the container when the gas molecules don’t take up much space.
For a given pressure, the real gas will end up taking up a greater volume than predicted by the ideal gas law since we also have to take into account the additional volume of the gas molecules themselves. This increases our molar volume relative to an ideal gas, which results in a value of Z that is greater than 1. The error in molar volume gets worse the more compressed the gas becomes, which is why the difference between Z for the real (H2 and O2) and ideal gas increases with pressure.
You became familiar with laws describing behavior of an ideal gas. How does it differ from the real gas behavior? What approximations are taken to describe ideal gases?
Water can be decomposed into O2 and H2 gas by applying electricity in a process called electrolysis. Calculate the mole fractions and partial pressures of O2 and H2 if 125.0 g of H2O is completely decomposed. Assume the reaction is done in a 10.0 L container at 20 celcius.
5. At extremely high pressures, the molar volume of a real gas deviates from that of an ideal gas. Please explain (hint: which of the three assum Theory are not true under conditions of high pressure)
In a 5.00 L steel container at 575 K, the partial pressures of H2(g) and O2(g) are respectively 18.79 and 14.25 atm. The H2(g) and the O2(g) react together to produce H2O(g). The final temperature remains at 575 K and the volume remains at 5.00 L. What is the final total pressure (in atm)?
Empirical Gas Laws, Ideal Gas Law, Dalton's Law of Partial Pressures 3. A Mexible vessel is filled to a certain pressure with 12.00 L of gas. Under conditions of constant temperature and moles of gas, how does the volume of the gas change when the pressure of the gas is decreased by a factor of three? 4. A gas occupies a volume of 2.75 L at 350. mmHg and 200°C. What is the volume of the gas at 550. mmHg...
The ideal gas equation holds for all ideal gases despite them moving at different speeds. A concept also known as “Avogadro’s hypothesis”. I. How much faster on average does H2 travel than O2? II. Given that at the same n, T, and V these two gases have the same P, what can you say about the average force exerted on the walls of the container with each collision for O2 versus H2? III. In one sentence, describe the differences in...
The elementary reaction 2H2O(g)−⇀↽−2H2(g)+O2(g)2H2O(g)↽−−⇀2H2(g)+O2(g) proceeds at a certain temperature until the partial pressures of H2O,H2O, H2,H2, and O2O2 reach 0.0200 atm,0.0200 atm, 0.00550 atm,0.00550 atm, and 0.00700 atm,0.00700 atm, respectively. What is the value of the equilibrium constant at this temperature? kp= ?
Ideal Gas: Please show all work and explain
(a) An ideal gas expands adiabatically from a volume of 2.2 × 10-3 m3 to 3.2 × 10-3 m3. If the initial pressure and temperature were 5 pressure Pa temperature (b) In an isothermal process, an ideal gas expands from a volume of 2.2 10-3 m3 to 3.2 10-3 m3. If the initial pressure and temperature were 5.0 x 105 Pa and 280 K, respectively, what are the final pressure (in Pa)...
The elementary reaction 2H2O(g)−⇀↽−2H2(g)+O2(g) proceeds at a certain temperature until the partial pressures of H2O, H2, and O2 reach 0.0750 atm, 0.00850 atm, and 0.00650 atm, respectively. What is the value of the equilibrium constant at this temperature?
The elementary reaction 2H20(g)<--->2H2(g)+O2(g) proceeds at a certain temperature until the partial pressures of H2O, H2, and O2 reach 0.0700 atm, 0.00200 atm, and 0.00600 atm respectively. What is the value of the equilibrium constant at this temperature?