1. you are given a .5 m^3 container containing 9 moles of an ideal diatomic gas at 0° C, and you want to allow it to reach room temperature (20° C) while staying at the same pressure. You have a choice of holding the volume constant while heating it (process A) and then slowly decompressing the gas isothermally (process B) or simply heating it while maintaining pressure (process C).
a) what is the change in entropy of the gas in going from the initial state to the final state?
1. you are given a .5 m^3 container containing 9 moles of an ideal diatomic gas...
N atoms of a diatomic ideal gas are contained in a portion of a container, with thermally insulated walls, closed at one end with a partition, as indicated in figure. The other part of the container is completely empty. The initial volume of the gas is Vi and its temperature is T1. (a) What is the new temperature of the gas v.,.T gas vacuum T2, after the partition has been removed? (b) What is the new pressure of the gas?...
A monatomic ideal gas initially fills a container of volume V = 0.15 m3 at an initial pressure of P = 360 kPa and temperature T = 275 K. The gas undergoes an isobaric expansion to V2 = 0.55 m3 and then an isovolumetric heating to P2 = 680 kPa. a) Calculate the number of moles, n, contained in this ideal gas. b) Calculate the temperature of the gas, in kelvins, after it undergoes the isobaric expansion. c) Calculate the...
Suppose you have a fixed container containing 2.48 moles of gas. If the container volume is 30.0L, and the pressure is 2.05 atm, what is the temperature (°C)? (R=0.0821 L'atm/mol-K) A.-84.0°C B. 302°C C. 29.0°C 0.189 °C
Please answer all three parts and show work. Thank you!
1. An ideal gas assumes molecules are point particles and do not interact with each other. In reality, molecules occupy space! To correct for this, the ideal gas equation of state is adjusted to take the volume occupied by the molecules into account for a real gas: PV = nRT or P = nRTV is modified to P = nRT/(V-nb) (IDEAL GAS) (REAL GAS Where "b" is related to the...
1. A Carnot engine using 2 moles of ideal diatomic gas is operating between 625 C and 30 C. A sketch of the process is shown below. If Vs and V4 are given as 125 liters and 15 liters, respectively, calculate V. Va W, and Δ U for the overall process. Note that Cv-2.5R for ideal diatomic gas. P.VI.Th STEP 1 STEP 4 STEP 2 volume
Two moles of an ideal gas are placed in a container whose volume is 9 10-3 m². The absolute pressure of the gas is 4.4 x 105 Pa. What is the total translational kinetic energy of the gas? (Avogadro's Number 6.022x1023mol-1)
Suppose you have a fixed container containing 0.255 moles of a gas (the identity of the gas doesn't matter). If the container volume is 0.748 L, and the temperature is 301.15 K, what is the pressure in atm? (R=0.0821 L'atm/mol-K) O A.0.784 atm OB. 0.00842 atm O C.7.84 x 104 atm D.8.42 atm
Assume there's 1 mol ideal mono-atomic gas in a 22.4L container
at 300K. The initial entropy of the system is 100J/K. For the
following processes, calculate:
a) q and w for a reversible expansion to twice the volume,
isothermally.
b)
S and
G for irreversible isothermal expansion against a constant 0.5 bar
external pressure, to a final internal pressure of 0.5 bar.
c)
U and
H for adiabatic reversible expansion to twice the volume.
Assume air can be modeled as an ideal, diatomic gas. Given n moles of air at temperature T0 and pressure p0, how much energy must be expended as work to compress it to one tenth of its original volume, if a) the compression occurs along an isotherm? b) the compression occurs along a reversible adiabatic path? c) Evaluate your results to parts (a) and (b) for n = 5.00 mol, T0 = 20.0 ◦C, and p0 = 1.00 atm. Express...
5 moles of an ideal gas expand isothermally at T-27°C from an initial volume of 20 dm3 to a final volume of 60 dm3. Calculate the work for this process for a) expansion against constant external pressure of 105 Pa and b) reversible expansion. 2.