Archives: Solution Manual

PROPRIETARY MATERIAL. © 2017 McGraw-Hill Education. Limited distribution permitted only to teachers and educators for course preparation. If you are a student using this Manual, you are using it without permission. 5-21 5-29E A rigid tank is initially filled with […]

PROPRIETARY MATERIAL. © 2017 McGraw-Hill Education. Limited distribution permitted only to teachers and educators for course preparation. If you are a student using this Manual, you are using it without permission. 5-1 Solutions Manual for Fundamentals of Thermal Fluid Sciences […]

PROPRIETARY MATERIAL. © 2017 McGraw–Hill Education. Limited distribution permitted only to teachers and educators for course preparation. If you are a student using this Manual, you are using it without permission. 4-39 4-83 Problem 4-82 is reconsidered. The problem is […]

4-21 PROPRIETARY MATERIAL. © 2017 McGraw–Hill Education. Limited distribution permitted only to teachers and educators for course preparation. If you are a student using this Manual, you are using it without permission. 4-22 4-48 A vertical piston–cylinder device is filled […]

4-1 Solutions Manual for Fundamentals of Thermal Fluid Sciences 5th Edition Yunus A. Çengel, John M. Cimbala, Robert H. Turner McGraw-Hill, 2017 Chapter 4 PROPERTIES OF PURE SUBSTANCES PROPRIETARY AND CONFIDENTIAL This Manual is the proprietary property of McGraw–Hill Education […]

3-20 PROPRIETARY MATERIAL. © 2017 McGraw-Hill Education. Limited distribution permitted only to teachers and educators for course preparation. If you are a student using this Manual, you are using it without permission. 3-55 A worn out standard motor is to […]

3-1 Solutions Manual for Fundamentals of Thermal Fluid Sciences 5th Edition Yunus A. Çengel, John M. Cimbala, Robert H. Turner McGraw-Hill, 2017 Chapter 3 ENERGY, ENERGY TRANSFER, AND GENERAL ENERGY ANALYSIS PROPRIETARY AND CONFIDENTIAL This Manual is the proprietary property […]

2-20 2-54E The systolic and diastolic pressures of a healthy person are given in mmHg. These pressures are to be expressed in kPa, psi, and meter water column. Assumptions Both mercury and water are incompressible substances. Properties We take the […]

2-1 Solutions Manual for Fundamentals of Thermal Fluid Sciences 5th Edition Yunus A. Çengel, John M. Cimbala, Robert H. Turner McGraw-Hill, 2017 Chapter 2 BASIC CONCEPTS OF THERMODYNAMICS PROPRIETARY AND CONFIDENTIAL This Manual is the proprietary property of McGraw-Hill Education […]

1-1 Solutions Manual for Fundamentals of Thermal Fluid Sciences 5th Edition Yunus A. Çengel, John M. Cimbala, Robert H. Turner McGraw-Hill, 2017 Chapter 1 INTRODUCTION AND OVERVIEW PROPRIETARY AND CONFIDENTIAL This Manual is the proprietary property of McGraw-Hill Education and […]

PROBLEM 19.161 (Continued) P osition 2 2 2 2 0 2 C Cm T Vmgh mg θ = = =  Conservation of energy and simple harmonic motion. 11 2 2 2 222 2 2 2 22 100 22 22 […]

PROBLEM 19.148 A 91-kg machine element supported by four springs, each of constant k = 175 N/m, is subjected to a periodic force of frequency 0.8 Hz and amplitude 89 N. Determine the amplitude of the fluctuating force transmitted to […]

PROBLEM 19.132 A loaded railroad car weighing 30,000 lb is rolling at a constant velocity v0 when it couples with a spring and dashpot bumper system (Figure 1). The recorded displacement-time curve of the loaded railroad car after coupling is […]

PROBLEM 19.116 (Continued) Out of phase motion with | | 0.06 in. m x= ( ) () 2 2 22 2 0.00125 0.06 1 0.00125 0.06 0.06 0.06 0.05875 f n f n ff nn f n ω ω ω […]

SO LUTION PR O Tw o sho w dete r O BLEM 1 9 o uniform rod s w n. Knowing r mine the per i 9 .87 s AB and CD, that the mas s i od of small […]

PROBLEM 19.74 A connecting rod is supported by a knife edge at Point A; the period of its small oscillations is observed to be 1.03 s. Knowing that the distance ra is 6 in. determine the centroidal radius of gyration […]

PROBLEM 19.31 (Continued) (a) For 0.5 s: τ = 22 ;0.5 4 n nn π π τ ωπ ωω === Eq. (1): 2 22(600) 0.5 9.81 (4 ) 0.7 0.7m π ⎛⎞ =− ⎜⎟ ⎝⎠ 3.561 kgm = 3.56 kgm […]

PROBLEM 19.15 (Continued) Solving for and m x φ 0.26975 m m x=− 0.25531 rad φ = − So, from time of impact, the ‘time of flight’ is the time necessary for the collar to come to rest on its […]

CHAPTER 19 PROBLEM 19.1 A particle moves in simple harmonic motion. Knowing that the maximum velocity is 200 mm/s and the maximum acceleration is 4 m/s2, determine the amplitude and frequency of the motion. SOLUTION Eq. 19.15: 2 mmn mmn […]

PROBLEM 18.151 A four-bladed airplane propeller has a mass of 160 kg and a radius of gyration of 800 mm. Knowing that the propeller rotates at 1600 rpm as the airplane is traveling in a circular path of 600-m radius […]

PROBLEM 18.141* (Continued) Given data: 217 011 g a φ = ⋅  Substituting into Eq. (6), 11 11 sin aa β = = Letting 22 cos 1 sin , ββ = − we have 2 sin 1.7sin 1 0 […]

PROBLEM 18.132 A homogeneous rectangular plate of mass m and sides c and 2c is held at A and B by a fork–ended shaft of negligible mass which is supported by a bearing at C. The plate is free to […]

PROBLEM 18.120 (a) Show that for an axisymmetrical body under no force, the rate of precession can be expressed as cos z I I ω φθ =′  where z ω is the rectangular component of ω along the axis […]

PROBLEM 18.109 The 85-g top shown is supported at the fixed Point O. The radii of gyration of the top with respect to its axis of symmetry and with respect to a transverse axis through O are 21 mm and […]

PROBLEM 18.100 An experimental Fresnel–lens solar–energy concentrator can rotate about the horizontal axis AB, which passes through its mass center G. It is supported at A and B by a steel framework, which can rotate about the vertical y axis. […]

PROBLEM 18.89 (Continued) Let the reference frame Dxyz be rotating with angular velocity 1 .=Ωω ( ) ( ) ( ) 11 0 sin cos G G G xx yy Gxyz II ω βω β ω ω = +× =+ […]

PROBLEM 18.77 (Continued) (b) Reactions at and for the case 0.AB ω = x y xz yz xz M cA I I I αω α Σ=−=− − =− 6 3 (187.5 10 )(12) 15 10 N 0.150 xz y I […]

PROBLEM 18.68 (Continued) Then 22 2 2 ( ) ( ) () () 2 22 2 2 2 (2)(1)(0.2) (12) 14.4 N 4 (4)(0.2) 0, 14.4 N xz z y zz I ma m am ama ma ma Ba A […]

PROBLEM 18.56 Determine the rate of change G H  of the angular momentum G H of the plate of Problem 18.2. PROBLEM 18.2 A thin rectangular plate of weight 15 lb rotates about its vertical diagonal AB with an […]

PROBLEM 18.41 Determine the kinetic energy of the assembly of Problem 18.3. PROBLEM 18.3 Two uniform rods AB and CE, each of weight 3 lb and length 2 ft, are welded to each other at their midpoints. Knowing that this […]

PROBLEM 18.29 A circular plate of mass m is falling with a velocity 0 v and no angular velocity when its edge C strikes an obstruction. Assuming the impact to be perfectly plastic ( 0),e= determine the angular velocity of […]

PROBLEM 18.16 For the assembly of Prob. 18.15, determine (a) the angular momentum B H of the assembly about point B, (b) the angle formed by B H and BA. PROBLEM 18.15: Two L–shaped arms, each of mass 5 kg, […]

CHAPTER 18 PROBLEM 18.1 A thin, homogeneous disk of mass m and radius r spins at the constant rate 1 ω about an axle held by a fork-ended vertical rod, which rotates at the constant rate 2 . ω Determine […]

PROBLEM 17.CQ3 Slender bar A is rigidly connected to a massless rod BC in Case 1 and two massless cords in Case 2 as shown. The vertical thickness of bar A is negligible compared to L. In both cases A […]

PROBLEM 17.142 (Continued) Panel in down position 22 2 panel 1 4 4 10 12 5 tb   1 ( ) (2 )[ (2 ) ] 12 6 tb   Itbbb   Conservation of angular momentum about […]

PROBLEM 17.132 (Continued) Add Equations (1) and (2) to eliminate .Pdt 11 or AB BA mv mv mv v v v  (3) Condition of impact. 1. e 11BA vvevv  (4) Solving Equations (3) and (4) simultaneously, 1 0, […]

PROBLEM 17.123 A slender rod AB is released from rest in the position shown. It swings down to a vertical position and strikes a second and identical rod CD which is resting on a frictionless surface. Assuming that the coefficient […]

PROBLEM 17.112 (Continued) moments about B: 00 0 224 422 t mv mv L mv L mL L I            22 00 122211 4244412 mv L m v L L […]

PROBLEM 17.100 (Continued) Principle of impulse and momentum. 1 Syst. Momenta  12  Syst. Ext. Imp.  2 Syst. Momenta Moments about A: 1222 22 2 ( ) ft 0 ( ) (0.95015 ft) ft 12 12 4lb 7 […]

PROBLEM 17.89 (Continued) Solving the quadratic equation for , I 0.04965167 0.126590 0.050804 and 0.022179 3.46904 I   Reject the negative root. From Equation (10), 2 (21)(0.050804) 0.378 0.050804 0.02592    18.83 rad/s   2 0.0508 […]

PROBLEM 17.76 (Continued) Moments about B: 2 (4 ) 1 4( ) (4 ) 12 ABC ABC Mt Qt r I Mt Qt r m r     2 4 4( ) 3ABC M tQtrmr   (2) […]

PROBLEM 17.64 (Continued) Moments about A: 0 AAB AA A A rT t rTt I   6 0.9 0.9 0 ( ) (0.75)(0.24) (169.837 10 )(133.333) 12 12 0.48193 lb s AB AB Tt Tt     […]

PROBLEM 17.48 Knowing that the maximum allowable couple that can be applied to a shaft is 15.5 kip  in., determine the maximum horsepower that can be transmitted by the shaft at (a) 180 rpm, (b) 480 rpm. SOLUTION 15.5 […]

PROBLEM 17.38 A long ladder of length l, mass m, and centroidal mass moment of inertia I is placed against a house at an angle    . Knowing that the ladder is released from rest, determine the angular […]

PROBLEM 17.27 Greek engineers had the unenviable task of moving large columns from the quarries to the city. One engineer, Chersiphron, tried several different techniques to do this. One method was to cut pivot holes into the ends of the […]

PROBLEM 17.15 Gear A has a mass of 1 kg and a radius of gyration of 30 mm; gear B has a mass of 4 kg and a radius of gyration of 75 mm; gear C has a mass of […]

CHAPTER 17 PROBLEM 17.1 A 200-kg flywheel is at rest when a constant 300 N m  couple is applied. After executing 560 revolutions, the flywheel reaches its rated speed of 2400 rpm. Knowing that the radius of gyration of […]

PROBLEM 16.164 The Geneva mechanism shown is used to provide an intermit- tent rotary motion of disk S. Disk D weighs 2 lb and has a radius of gyration of 0.9 in. and disk S weighs 6 lb and has […]

PROBLEM 16.157 The uniform rod AB of weight W is released from rest when 70 . β = ° Assuming that the friction force between end A and the surface is large enough to prevent sliding, determine immediately after release […]

PROBLEM 16.145 (Continued) Rod eff / ( ) : 0 ( ) ( cos 25 ) 22 A A RGR RC M M I ma ma a Σ=Σ =+ − ° 2 115(1) 15(0.5 )(0.5) (15 cos 25 )(0.5) 0 […]