Archives
978-0072424430 Chapter 1
1 CHAPTER 1 = p RT =( . )( ) ()( ) 56 2116 1716 850 = 0.00812 slug/ft3 v = 1 = 123 ft3/slug 1.2 = p RT = ()( . ) ()( ) 10 […]
978-0072424430 Chapter 10
98 CHAPTER 10 10.1 (a) shock = 0.592 rad = 33.9 (b) ps/p = 1.286 ps = 1.286 (1.01 x 105) = 1.3 x 105 N/m2 s/ = 1.196 s = 1.196 (1.23) = 1.47 kg/m3 Ts/T = […]
978-0072424430 Chapter 11
CHAPTER 11 11.1 The solution is given in the following table and graph of the contour. The point numbers in the table correspond to the numbered points on the graph. Point K– = K+ = = = M […]
978-0072424430 Chapter 12 Part 1
107 CHAPTER 12 12.1 Define the following dimensionless variables: where the subscript zero denotes reservoir conditions. The governing equations are Eqs. (12.5) – (12.9). Replacing p by RT in Eq. (12.6) and e by cvT in Eq. (12.7), and noting […]
978-0072424430 Chapter 12 Part 2
122 123 124 125 126 127 128 129 130 131 (b) 12.3 The Newtonian pressure coefficient is independent of Mach number. Cp = 2 sin2 c where c = 15. Hence, Cp = 2(0.2588)2 = 0.134. In Problem 10.3, it […]
978-0072424430 Chapter 14
137 ANSWERS TO PROBLEMS REFERRED TO IN THE TEXT OF CHAPTER 14 Please note: There are two problems that are described within the text of Chapter 14; these are not specifically itemized at the end of the chapter. In this […]
978-0072424430 Chapter 15
142 ANSWERS TO PROBLEMS REFERRED TO IN THE TEXT OF CHAPTER 15 Please note: There are two problems that are described within the text of Chapter 15; these are not specifically itemized at the end of the chapter. In this […]
978-0072424430 Chapter 16
147 CHAPTER 16 16.1 W = j g g N N j j j j ! ( )! !− n W = j [ n gj! – n (gj – Nj)! – n Nj!] Employ Sterling’s formula. n […]
978-0072424430 Chapter 16B
163 which is Eq. (13.54c). Finally, multiply Eqs. (Q16) and (Q17), and divide by (Q18). ( ) N e e e Q AB AB A B oAB = − − − ( ) N N NeQ Q […]
978-0072424430 Chapter 17
174 CHAPTER 17 17.1 1 u1 = 2 u2 (continuity) or, 2 = 1 u 2 (A1) p1 + 1 u12 = p2 + 2 u22 (momentum) u 1 or, p2 = p1 = 1 u12 – 2 u22 (A2) […]
978-0072424430 Chapter 2
4 CHAPTER 2 2.1 Consider a two-dimensional body in a flow, as sketched in Figure A. A control volume is drawn around this body, as given in the dashed lines in Figure A. The control volume is bounded by: Consider […]
978-0072424430 Chapter 3
11 CHAPTER 3 3.1 From Table A.1, for M = 0.7; po/p = 1.387 and To/T = 1.098. Hence, po = p p = 0.9 (1.01 x 10-5)(1.387) = 1.26 x 105 N/m2 (or 1.248 atm) […]
978-0072424430 Chapter 4 Part 1
23 CHAPTER 4 4.1 a1 = RT = ( . )(14 1716)(520) Hence: p2 = 3.285 (2000) = 6570 lb/ft2 T2 = 1.473 (520) = 766R Mt1 = M1 cos = 3 cos (35) = 2.457 w1 = […]
978-0072424430 Chapter 4 Part 2
34 Mn2 sin( ) − 06099 37 520 . sin( . )− M2 is the Mach number ahead of the normal shock on the Pitot tube. From Table A.2 for M2 = 2.03: p p o o 3 […]
978-0072424430 Chapter 5
45 CHAPTER 5 5.1 From Table A.1 for Me = 2.4: Ae/A* = 2.403 , po/pe = 14.62 and To/Te = 2.152. Hence: po = p p o e pe = 14.62 (1 atm) = 14.62 atm To = T […]
978-0072424430 Chapter 7
62 CHAPTER 7 7.1 e2 – e1 = p p 1 2 2 + (v1 – v2) e = cv T = RT vRT p −= 1; Hence, Eq. (1) becomes R −1 (T2 – T1) = p […]
978-0072424430 Chapter 9
82 2 2 2 2 V V V Therefore, the resulting coefficient of u x on the right-hand-side of Eq. (9.4) reduces to M2 ( + 1) u V . For subsonic and […]