Fundamentals of Engineering Thermodynamics 8th Edition

Published by Wiley
ISBN 10: 1118412931
ISBN 13: 978-1-11841-293-0

Chapter 4 - Problems: Developing Engineering Skills - Page 219: 4.2

Answer

In this question , we are asked to find the velocity, and we know that Mass flow rate = density $\times$ area $\times$ velocity. Here in the question we are given the temperature and quality (x) for 134a refrigerator, so we look into the table at -15 F or -26 C 9 (approx) and we get the specific volume by the expression v = $v_{f}$ + (x)( $v_{g}$ - $v_{f}$ ) putting value of vf and vg from the table at -26 C , and uisng x=.05. we get v= 0.01102308. and we know density is the reciprocal of specific vloume, so density = 1/v 89.04 kg/$m^{3}$. now putting the values of area in metres , and mass flow rate in kg/sec , we get velocity from above expression as velocity = 16.1 m/sec.

Work Step by Step

In this question , we are asked to find the velocity, and we know that Mass flow rate = density $\times$ area $\times$ velocity. Here in the question we are given the temperature and quality (x) for 134a refrigerator, so we look into the table at -15 F or -26 C 9 (approx) and we get the specific volume by the expression v = $v_{f}$ + (x)( $v_{g}$ - $v_{f}$ ) putting value of vf and vg from the table at -26 C , and uisng x=.05. we get v= 0.01102308. and we know density is the reciprocal of specific vloume, so density = 1/v 89.04 kg/$m^{3}$. now putting the values of area in metres , and mass flow rate in kg/sec , we get velocity from above expression as velocity = 16.1 m/sec.
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