76. 5.21. (Optional) Consider the steady, one-dimensional flow of a perfect gas through a horizontal system with no shaft work. No frictional losses are involved, but area changes and heat transfer...


76. 5.21. (Optional) Consider the steady, one-dimensional flow of a perfect gas<br>through a horizontal system with no shaft work. No frictional losses are<br>involved, but area changes and heat transfer effects provide a flow at constant<br>temperature.<br>(a) Start with the pressure-energy equation and develop<br>P2<br>er/2)(M_M3<br>= e(y/2)(M_M)<br>P1<br>(1+[(y- 1)/2]M?<br>1+ [(y – 1)/2]M?,<br>(b) From the continuity equation show that<br>A M2 e(v/2)(M}_MỄ)<br>A2 M1<br>(c) By letting Mi be any Mach number and M2 1.0, write the expression for AlA.<br>Show that the section of minimum area occurs at M =1t Vĩ<br>

Extracted text: 76. 5.21. (Optional) Consider the steady, one-dimensional flow of a perfect gas through a horizontal system with no shaft work. No frictional losses are involved, but area changes and heat transfer effects provide a flow at constant temperature. (a) Start with the pressure-energy equation and develop P2 er/2)(M_M3 = e(y/2)(M_M) P1 (1+[(y- 1)/2]M? 1+ [(y – 1)/2]M?, (b) From the continuity equation show that A M2 e(v/2)(M}_MỄ) A2 M1 (c) By letting Mi be any Mach number and M2 1.0, write the expression for AlA. Show that the section of minimum area occurs at M =1t Vĩ

Jun 11, 2022
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