Question

Consider the Brayton Cycle for gas-turbine heat engines as shown below. Air is compressed from P,=100kPa, T,=20°C to P2=1400Use Cp=1.005 kJ/kg.K (assume constant), k=1.4 (constant). Assume air is an ideal gas with molecular weight 29 g/mol. Calculat

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Solu Heat exchanger furt T th Intercooler 3 T Os WT I Pin = Ps = Heat supplied Pourt = o p = » Wc = workdone in Rejected 4 TeGiven To = host 20°c = 2936 T3 = 1100c = dooooo Pi = 100 kPa 1373K P2 = 1400 kPa nisentropic 80% Cp = 1.005 kJ/kg. K Moleculdirectly (4) pecific turbine work done * Wurbine Cp (T3 - Ty) =1005( 1373-645-4596) = 730.675 KI continued ) The net work (Yout col Thu. -To) = 1.005 ( 645,95 - 293) Yout = 354.714 kJ kg g) Thermal efficierney thermal (Whet )actura 399.5% 3 kJ KSG The rate of Entropy generation in turbine. Yo 00 qs - Yout T 399.266 645.95 Sgene = 0.618 (9) 0.8 x Wc = actor 331-426X0.8In the end b,d,e are further solved for efficiency given and all other parts are solve for these efficiency

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