Applied Fluid Mechanics
7th Edition
ISBN: 9780133414622
Author: UNTENER
Publisher: YUZU
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Chapter 9, Problem 9.18PP
To determine
To compute: the pressure drop with help of both problem 9.16 and problem 9.17
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0 = 6
a = 25
t = 3
Y
b = 30
x
Solve this problem and show all of the work
b = 25
y
t = 2
a=10
C = 25
Chapter 9 Solutions
Applied Fluid Mechanics
Ch. 9 - Compute points on the velocity profile from the...Ch. 9 - s9.2 Compute points on the velocity profile from...Ch. 9 - Compute points on the velocity profile from the...Ch. 9 - Compute points on the velocity profile from the...Ch. 9 - A small velocity probe is to be inserted through a...Ch. 9 - If the accuracy of positioning the probe described...Ch. 9 - An alternative scheme for using the velocity probe...Ch. 9 - Prob. 9.8PPCh. 9 - For the flow of 12.9L/min of water at 75C in a...Ch. 9 - A large pipeline with a 1,200m inside diameter...
Ch. 9 - Prob. 9.11PPCh. 9 - Prob. 9.12PPCh. 9 - Prob. 9.13PPCh. 9 - Prob. 9.14PPCh. 9 - Using Eq. (9-4), compute the ratio of the average...Ch. 9 - Prob. 9.16PPCh. 9 - Repeat Problem 9.16 for the same conditions,...Ch. 9 - Prob. 9.18PPCh. 9 - A shell-and-tube heat exchanger is made of two...Ch. 9 - Figure 9.14 shows a heat exchanger in which each...Ch. 9 - Figure 9.15 shows the cross section of a...Ch. 9 - Air with a specific weight of 12.5N/m3 and a...Ch. 9 - Carbon dioxide with a specific weight of...Ch. 9 - Water at 90F flows in the space between 6 in...Ch. 9 - Refer to the shell-and-tube heat exchanger shown...Ch. 9 - Refer to Fig. 9.14, which shows two DN 150...Ch. 9 - Refer to Fig. 9.15, which shows three pipes inside...Ch. 9 - Water at 10C is flowing in the shell shown in Fig....Ch. 9 - Figure 9.19 shows the cross section of a heat...Ch. 9 - Figure 9.20 shows a liquid-to-air heat exchanger...Ch. 9 - Glycerin ( sg=1.26 ) at 40C flows in the portion...Ch. 9 - Each of the square tubes shown in Fig. 9.21...Ch. 9 - A heat sink for an electronic circuit is made by...Ch. 9 - Figure 9.23 shows the cross section of a cooling...Ch. 9 - Prob. 9.35PPCh. 9 - The blade of a gas turbine engine contains...Ch. 9 - For the system described in Problem 9.24. compute...Ch. 9 - For the shell-and-tube heat exchanger described in...Ch. 9 - For the system described in Problem 9.26 compute...Ch. 9 - For the system described in Problem 9.27 compute...Ch. 9 - For the shell-and-tube heat exchanger described in...Ch. 9 - For the heat exchanger described in Problem 9.29...Ch. 9 - For the glycerin described in Problem 9.31 compute...Ch. 9 - For the flow of water in the square tubes...Ch. 9 - If the heat sink described in Problem 9.33 is 105...Ch. 9 - Compute the energy loss for the flow of water in...Ch. 9 - In Fig. 9.26 ethylene glycol ( sg=1.10 ) at 77F...Ch. 9 - Figure 9.27 shows a duct in which methyl alcohol...Ch. 9 - Prob. 9.49PPCh. 9 - Figure 9.29 shows a system in which methyl alcohol...Ch. 9 - A simple heat exchanger is made by welding...Ch. 9 - Three surfaces of an instrument package are cooled...Ch. 9 - Figure 9.32 shows a heat exchanger with internal...
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- reading is 0.4 mas SHOWN. Assume h₁ = 0.4 m, h₂ = 0.5 m. (a) Do you know the specific weight of mercury? (b) Do you know the specific weight of gasoline? (c) Do you know the specific weight of oil? (a) YHg = 133,000 (b) Ygas = 6867 (c) Yoil = 8829 eTextbook and Media Part 2 N/m³ N/m³ N/m³ A+ Gasoline t +B Oil -Mercury Attempts: unlimited Did you calculate the pressure difference between two locations using the correct specific weight? Did you assume that the pressures in fluid are the same in a horizontal plane even though they are in different tubes? Are the calculated pressures in a column of fluid always higher at lower elevations? Did you account for the fact that the two horizontal tubes of the U-tube are above the ground? Concepts: The pressure in a fluid is a function of the specific weight of the fluid and the height relative to a reference. Pressure is constant in a horizontal plane of a continuous mass of fluid. (a) What is the initial pressure difference? (PA-PB) (b) What is…arrow_forwardFind the solution of the following Differential Equations 1) "-4y+3y=0 3) "+16y=0 2) y"-16y=0 4) y"-y-6y=0 5) y"+2y=0 7) y"+y=0, (#0) 9) y"-y=0, y(0) = 6, y'(0) = -4 11) y"-4y+3y=0, y(0)=-1, 13) y'(0) = -5 "+2y+2y=0 15) y"-9y=0 17) y"-4y=0 6) y"-2y+2y=0 8) "+4y+5y=0 10) y"-9y=0, y(0) = 2, y'(0) = 0 12) y"-3y+2y= 0, y(0)=-1, y'(0) = 0 14) 4y+4y+y=0 16) "+6y+12y=0 18) 4y+4y+17y=0arrow_forwardAccess Pearson Mastering Engineering Back to my courses Course Home Course Home Scoresarrow_forward
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