Fundamentals of Aerodynamics
Fundamentals of Aerodynamics
6th Edition
ISBN: 9781259129919
Author: John D. Anderson Jr.
Publisher: McGraw-Hill Education
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Chapter 9, Problem 9.9P

Consider an oblique shock generated at a compression corner with a deflection angle θ = 18 . 2 ° . A straight horizontal wall is present above the corner, as shown in Figure 9.19. If the upstream flow has the properties M 1 = 3 . 2 , P 1 = 1 atm and T 1 = 52 0 ° R , calculate M 3 , p 3 , and T 3 behind the reflected shock from the upper wall. Also, obtain the angle Φ which the reflected shock makes with the upper wall.

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The driver and driven gases in a shock tube are both air at 300 K. Assume p4/p1 = 8.006. After the diaphragm is broken, an incident shock wave is propagating into the driven section and an incident expansion wave is propagating into the driver section. If the strength of the incident shock (p2/p1) is 2.6, a. Calculate the strength of the incident expansion wave (p3/p4). b. Calculate the induced mass motion velocity behind the expansion wave. c. Find the propagation velocity of the head expansion wave. d. Find the propagation velocity of the tail expansion wave.
Consider an oblique shock generated at a compression corner with adeflection angle θ = 18.2◦. A straight horizontal wall is present above thecorner, as shown . If the upstream flow has the propertiesM1 = 3.2, p1 = 1 atm and T1 = 520◦R, calculate M3, p3, and T3 behindthe reflected shock from the upper wall. Also, obtain the angle  whichthe reflected shock makes with the upper wall.
Q.3. Airflow at M1 = 2.2 takes a compression turn of 12° and then another turn of angle as shown in the figure. What is the maximum value of 0max for the second shock to be attached? %3D M1 = = 2.2 emax? 12°
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