For isothermal process prove that ∆W = Rln(V2/V1) .
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For isothermal process prove that ∆W = Rln(V2/V1) .
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- . A rigid container (0.066 m3) is filled with an ideal gas (Cv = 2.5R) at 501K and 1.1 bar. Calculate the entropy changes asked in below. When an axial mixer is installed in a container and 15,000 J of work is applied to the gas under the insulation process, what is the entropy change of the gas?answer d, e, and f onlythank youNeeds Complete typed solution with 100 % accuracy.
- Find the work for a system where temperature (T) is constant. (This is called an isothermal process) W = P(V₂ - Vf) W = 0 (V) W = P(V₁ - V₂) W = PV W = - PV) W = -nRT W = nRT W = nRT In W n(V) = nRT InRepeat the preceding calculations for an ideal diatomic gas expanding adiabatically from an initial volume of 0.500 m3 to a final volume of 1.25 m3, starting at a pressure of 1.01 105 Pa. (You must sketch the curve to find the work.) P2 = W ≈A Carnot engine uses hydrogen as its medium. The volumes at the beginning and end of the reversible adiabatic expansion process are 1.0 ft^3 and 2.5 ft^3, respectively. Find the thermal efficiency