A.Ideal gas (one mole) at temperature t=100C and pressure 2atm. How much work can be obtained upon equilibrating the system with the environment at t=25C, and 1atm. a) V = const b) V changes, P external = const
B. Two different gases (1 mole each) are separated by a membrane. Conditions: V1 and T1; V2 and T2 given. How much work can be done by the system upon mixing of gases and equilibrating with the environment, external pressure is P_0, and temperature T_0. a) V= const b) V changes, P external = const
A.Ideal gas (one mole) at temperature t=100C and pressure 2atm. How much work can be obtained...
Atomic gas which obeys Van der Waals equation of state RT= (P+ a/ V2) (V-b) has internal energy (per mole) of u = 3/2 RT - a/V where 'V' is volume of mole in temperature T. In the beginning, the gas temperature is T1 and volume V1. The gas is let to expand adiabatically so that its final volume is V2. What is the final temperature of the gas?
I. (30 pts.) One mole of an ideal gas with constant heat capacities and ? 5/3 is compressed adiabatically in a piston-cylinder device from T1-300 K, pi = 1 bar to p2 = 10 bar at a constant external pressure Pext"- P2 -10 bar. Calculate the final temperature, T2, and W, Q. AU, AH for this process. 2. (20 pts.) Repeat problem 1 for an adiabatic and reversible compression. 3. (20 pts.) A rigid, insulated tank is divided into two...
One mole of oxygen gas (T=273K), which can be regarded as ideal gas, is compressed reversible to half its volume at constant pressure, how much work is done on the system?
someone please help me with this. help me to solve where i went wrong. and please show all steps and explain every step. a more clear picture i uploaded the same picture i hope u can understand italso these notes 11:47 00 in the made DU - . F -BUT Sez(-BUT") (P = BTV 7 ( 5 . lavity, energy, Gibbs I re-de the free energy quiz - Going over Quiz PV=const. Ideal Gas it 7=const BB p=constant srT3V =...
One mole of an ideal mono-atomic gas is in a state A characterized by a temperature TA. The gas is then subjected to a succession of three quasi-static reversible processes: An isothermal expansion A → B, which increases the volume by a factor y. The expansion factor is therefore y = VB / VA> 1. An adiabatic compression B → C which increases the pressure by a factor w. The compression factor is w = pC / pB> 1. A...
please help solve 1-2 1. How much work is done on the gas in each of the following processes? C. a. piPa 3000 2000 1000 p(Pa) 3000 2000 1000 V(m V(m' w= W= W= 2. Do each of the following describe a property of a system, an interaction of a system with its environment, or both? Explain. A) Temperature B) Heat C) Thermal Energy
A monatomic ideal gas is initially at volume, pressure, temperature (Vi, Pi, Ti). Consider two different paths for expansion. Path 1: The gas expands quasistatically and isothermally to (Va, Pz. T2) Path 2: First the gas expands quasistatically and adiabatically (V2, P.,T-),where you will calculate P T. Then the gas is heated quasistically at constant volume to (Va. P2 T1). a. Sketch both paths on a P-V diagram. b. Calculate the entropy change of the system along all three segments...
deal gases obey the equation PV nRT, where P is the pressure of the gas, V is its volume, n is the number of moles of gas, T is its temperature, and the constant R-8.314 KPa-liters-mol-1 kelvin-1 (a) Find the exac t change in volume of O, gas as the pressure increases from 12.00 to 12.01 KPa, the temperature decreases from 300.0 to 299.9 degrees kelvin, and the number of moles of 0, gas changes from 1.03 to 1.01 moles....
any help thank you Chapter 12 Ideal Gas Mixtures and Psychrometric Applications Converting Between Mass Fraction and Mole Fraction Mass Fraction Mole Fraction m/M y, M M mf M cy, MM m/M Example 1: Determine the mf CO2 0.04 MW mix mixture molecular weight mf_N2 0.7 m mix (kg) (kg/kmol), specific volume mf_02 0.2 0.06 (m®/kg), and mole fraction for mf_H20 T(C) 40 a gas mixture given the mass P (bar) 1 fraction, temperature, pressure and volume. V(m3) Example 2:...
One mole of an ideal gas undergoes a reversible adiabatic expansion from T_1, to T_2 while tripling the volume of the gas. What is the relation between T_1 and T-2? T-2/3 < T_1<T_2 T_2/3 < T_1 < T-2 T_1= T_2 T_2<T_1 T_1 lessthanorequalto T_2/3 One mole of Ar gas undergoes the reversible transformation shown. Assuming Ar behaves ideally, which statement is true for step 2? Delta U= C_p DeltaT DeltaH < Delta U Delat S= c_p ln(T_c/T_B) W = etaRt...