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1-1 Solutions Manual for Thermodynamics: An Engineering Approach Seventh Edition Yunus A. Cengel, Michael A. Boles McGraw-Hill, 2011 Chapter 1 INTRODUCTION AND BASIC CONCEPTS PROPRIETARY AND CONFIDENTIAL This Manual is the proprietary property of The McGraw-Hill Companies, Inc. (“McGraw-Hill”) and protected by copyright and other state and federal laws. By opening and using this Manual the user agrees to the following restrictions, and if the recipient does not agree to these restrictions, the Manual should be promptly returned unopened to McGraw-Hill: This Manual is being provided only to authorized professors and instructors for use in preparing for the classes using the affiliated textbook. No other use or distribution of this Manual is permitted. This Manual may not be sold and may not be distributed to or used by any student or other third party.
No part of this Manual may be reproduced, displayed or distributed in any form or by any means, electronic or otherwise, without the prior written permission of McGraw-Hill. PROPRIETARY MATERIAL. © 2011 The McGraw-Hill Companies, Inc. 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. 1-2 Thermodynamics 1-1C On a downhill road the potential energy of the bicyclist is being converted to kinetic energy, and thus the bicyclist picks up speed. There is no creation of energy, and thus no violation of the conservation of energy principle.
1-2C A car going uphill without the engine running would increase the energy of the car, and thus it would be a violation of the first law of thermodynamics. Therefore, this cannot happen.
Using a level meter (a device with an air bubble between two marks of a horizontal water tube) it can shown that the road that looks uphill to the eye is actually downhill. 1-3C There is no truth to his claim. It violates the second law of thermodynamics. PROPRIETARY MATERIAL. © 2011 The McGraw-Hill Companies, Inc. 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. 1-4 1-9 The variation of gravitational acceleration above the sea level is given as a function of altitude.
The height at which the weight of a body will decrease by 0.5% is to be determined. Z Analysis The weight of a body at the elevation z can be expressed as W = mg = m(9.807 − 3.32 × 10−6 z ) In our case, W = 0.995W s = 0.995mg s = 0.995(m)(9.81) Substituting, 0.995(9.81) = (9.81 − 3.32 × 10 0 −6 z) ⎯ ⎯→ z = 14,774 m ≅ 14,770 m Sea level 1-10 The mass of an object is given. Its weight is to be determined.
Thermodynamics An Engineering Approach 6th Edition Solution Manual
Analysis Applying Newton's second law, the weight is determined to be W = mg = (200 kg)(9.6 m/s 2 ) = 1920 N 1-11E The constant-pressure specific heat of air given in a specified unit is to be expressed in various units. Analysis Applying Newton's second law, the weight is determined in various units to be ⎛ 1 kJ/kg ⋅ K ⎞ ⎟⎟ = 1.005 kJ/kg ⋅ K c p = (1.005 kJ/kg ⋅ °C)⎜⎜ ⎝ 1 kJ/kg ⋅ °C ⎠ ⎛ 1000 J ⎞⎛ 1 kg ⎞ ⎟⎟ = 1.005 J/g ⋅ °C c p = (1.005 kJ/kg ⋅ °C)⎜ ⎟⎜⎜ ⎝ 1 kJ ⎠⎝ 1000 g ⎠ ⎛ 1 kcal ⎞ c p = (1.005 kJ/kg ⋅ °C)⎜ ⎟ = 0.240 kcal/kg ⋅ °C ⎝ 4.1868 kJ ⎠ ⎛ 1 Btu/lbm ⋅ °F ⎞ ⎟⎟ = 0.240 Btu/lbm ⋅ °F c p = (1.005 kJ/kg ⋅ °C)⎜⎜ ⎝ 4.1868 kJ/kg ⋅ °C ⎠ PROPRIETARY MATERIAL.
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1-5 1-12 A rock is thrown upward with a specified force. The acceleration of the rock is to be determined. Analysis The weight of the rock is ⎛ 1N W = mg = (3 kg)(9.79 m/s 2 )⎜ ⎜ 1 kg ⋅ m/s 2 ⎝ ⎞ ⎟ = 29.37 N ⎟ ⎠ Then the net force that acts on the rock is Fnet = Fup − Fdown = 200 − 29.37 = 170.6 N Stone From the Newton's second law, the acceleration of the rock becomes a= F 170.6 N ⎛⎜ 1 kg ⋅ m/s 2 = m 3 kg ⎜⎝ 1 N ⎞ ⎟ = 56.9 m/s 2 ⎟ ⎠ PROPRIETARY MATERIAL. © 2011 The McGraw-Hill Companies, Inc. 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.
1-7 1-14 During an analysis, a relation with inconsistent units is obtained. A correction is to be found, and the probable cause of the error is to be determined. Analysis The two terms on the right-hand side of the equation E = 25 kJ + 7 kJ/kg do not have the same units, and therefore they cannot be added to obtain the total energy. Multiplying the last term by mass will eliminate the kilograms in the denominator, and the whole equation will become dimensionally homogeneous; that is, every term in the equation will have the same unit. Discussion Obviously this error was caused by forgetting to multiply the last term by mass at an earlier stage.
1-15 A resistance heater is used to heat water to desired temperature. 2017 chevrolet colorado zr2. The amount of electric energy used in kWh and kJ are to be determined.
Analysis The resistance heater consumes electric energy at a rate of 4 kW or 4 kJ/s. Then the total amount of electric energy used in 2 hours becomes Total energy = (Energy per unit time)(Time interval) = (4 kW)(2 h) = 8 kWh Noting that 1 kWh = (1 kJ/s)(3600 s) = 3600 kJ, Total energy = (8 kWh)(3600 kJ/kWh) = 28,800 kJ Discussion Note kW is a unit for power whereas kWh is a unit for energy. 1-16 A gas tank is being filled with gasoline at a specified flow rate. Based on unit considerations alone, a relation is to be obtained for the filling time.
Assumptions Gasoline is an incompressible substance and the flow rate is constant. Analysis The filling time depends on the volume of the tank and the discharge rate of gasoline. Also, we know that the unit of time is ‘seconds’.
Therefore, the independent quantities should be arranged such that we end up with the unit of seconds. Putting the given information into perspective, we have t s ↔ V L, and V& L/s It is obvious that the only way to end up with the unit “s” for time is to divide the tank volume by the discharge rate. Therefore, the desired relation is t= V V& Discussion Note that this approach may not work for cases that involve dimensionless (and thus unitless) quantities.
PROPRIETARY MATERIAL. © 2011 The McGraw-Hill Companies, Inc.
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. 1-8 1-17 A pool is to be filled with water using a hose.
Based on unit considerations, a relation is to be obtained for the volume of the pool. Assumptions Water is an incompressible substance and the average flow velocity is constant. Analysis The pool volume depends on the filling time, the cross-sectional area which depends on hose diameter, and flow velocity. Also, we know that the unit of volume is m3. Therefore, the independent quantities should be arranged such that we end up with the unit of seconds.
Putting the given information into perspective, we have V m3 is a function of t s, D m, and V m/s It is obvious that the only way to end up with the unit “m3” for volume is to multiply the quantities t and V with the square of D. Therefore, the desired relation is V = CD2Vt where the constant of proportionality is obtained for a round hose, namely, C =π/4 so that V = (πD2/4)Vt. Discussion Note that the values of dimensionless constants of proportionality cannot be determined with this approach.
1-18 It is to be shown that the power needed to accelerate a car is proportional to the mass and the square of the velocity of the car, and inversely proportional to the time interval. Assumptions The car is initially at rest. Analysis The power needed for acceleration depends on the mass, velocity change, and time interval. Also, the unit of power W& is watt, W, which is equivalent to W = J/s = N⋅m/s = (kg⋅m/s2)m/s = kg⋅m2/s3 Therefore, the independent quantities should be arranged such that we end up with the unit kg⋅m2/s3 for power. Putting the given information into perspective, we have W& kg⋅m2/s3 is a function of m kg, V m/s, and t s It is obvious that the only way to end up with the unit “kg⋅m2/s3” for power is to multiply mass with the square of the velocity and divide by time. Therefore, the desired relation is W& is proportional to mV 2 / t or, W& = CmV 2 / t where C is the dimensionless constant of proportionality (whose value is ½ in this case).
Discussion Note that this approach cannot determine the numerical value of the dimensionless numbers involved. PROPRIETARY MATERIAL.
© 2011 The McGraw-Hill Companies, Inc. 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. 1-10 1-27C A process during which the temperature remains constant is called isothermal; a process during which the pressure remains constant is called isobaric; and a process during which the volume remains constant is called isochoric.
1-28C The state of a simple compressible system is completely specified by two independent, intensive properties. 1-29C The pressure and temperature of the water are normally used to describe the state. Chemical composition, surface tension coefficient, and other properties may be required in some cases. As the water cools, its pressure remains fixed.
This cooling process is then an isobaric process. 1- 30C When analyzing the acceleration of gases as they flow through a nozzle, the proper choice for the system is the volume within the nozzle, bounded by the entire inner surface of the nozzle and the inlet and outlet cross-sections. This is a control volume since mass crosses the boundary. 1-31C A process is said to be steady-flow if it involves no changes with time anywhere within the system or at the system boundaries. PROPRIETARY MATERIAL.
© 2011 The McGraw-Hill Companies, Inc. 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.
1-11 1-32 The variation of density of atmospheric air with elevation is given in tabular form. A relation for the variation of density with elevation is to be obtained, the density at 7 km elevation is to be calculated, and the mass of the atmosphere using the correlation is to be estimated. Assumptions 1 Atmospheric air behaves as an ideal gas. 2 The earth is perfectly sphere with a radius of 6377 km, and the thickness of the atmosphere is 25 km.
Properties The density data are given in tabular form as 1.4 1.2 1 3 ρ, kg/m3 1.225 1.112 1.007 0.9093 0.8194 0.7364 0.6601 0.5258 0.4135 0.1948 0.08891 0.04008 0.8 ρ, kg/m z, km 0 1 2 3 4 5 6 8 10 15 20 25 r, km 6377 6378 6379 6380 6381 6382 6383 6385 6387 6392 6397 6402 0.6 0.4 0.2 0 0 5 10 15 20 25 z, km Analysis Using EES, (1) Define a trivial function rho= a+z in equation window, (2) select new parametric table from Tables, and type the data in a two-column table, (3) select Plot and plot the data, and (4) select plot and click on “curve fit” to get curve fit window. Then specify 2nd order polynomial and enter/edit equation. The results are: ρ(z) = a + bz + cz2 = 1.20252 – 0.101674z + 0.0022375z2 for the unit of kg/m3, (or, ρ(z) = (1.20252 – 0.101674z + 0.0022375z2)×109 for the unit of kg/km3) where z is the vertical distance from the earth surface at sea level.
At z = 7 km, the equation would give ρ = 0.60 kg/m3. (b) The mass of atmosphere can be evaluated by integration to be m= ∫ V ρdV = ∫ h z =0 (a + bz + cz 2 )4π (r0 + z ) 2 dz = 4π ∫ h z =0 (a + bz + cz 2 )(r02 + 2r0 z + z 2 )dz = 4π ar02 h + r0 (2a + br0 )h 2 / 2 + (a + 2br0 + cr02 )h 3 / 3 + (b + 2cr0 )h 4 / 4 + ch 5 / 5 where r0 = 6377 km is the radius of the earth, h = 25 km is the thickness of the atmosphere, and a = 1.20252, b = 0.101674, and c = 0.0022375 are the constants in the density function. Substituting and multiplying by the factor 109 for the density unity kg/km3, the mass of the atmosphere is determined to be m = 5.092×1018 kg Discussion Performing the analysis with excel would yield exactly the same results. EES Solution for final result: a=1.2025166; b=-0.10167 c=0.0022375; r=6377; h=25 m=4.pi.(a.r^2.h+r.(2.a+b.r).h^2/2+(a+2.b.r+c.r^2).h^3/3+(b+2.c.r).h^4/4+c.h^5/5).1E+9 PROPRIETARY MATERIAL.
© 2011 The McGraw-Hill Companies, Inc. 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. 1-13 1-39E The flash point temperature of engine oil given in °F unit is to be converted to K and R units.
Analysis Using the conversion relations between the various temperature scales, T (R ) = T (°F) + 460 = 363 + 460 = 823 R T (K ) = T (R ) 823 = = 457 K 1.8 1.8 1-40E The temperature of ambient air given in °C unit is to be converted to °F, K and R units. Analysis Using the conversion relations between the various temperature scales, T = −40°C = (−40)(1.8) + 32 = −40°C T = −40 + 273.15 = 233.15 K T = −40 + 459.67 = 419.67 R 1-41E The change in water temperature given in °F unit is to be converted to °C, K and R units. Analysis Using the conversion relations between the various temperature scales, ∆T = 10 / 1.8 = 5.6°C ∆T = 10 / 1.8 = 5.6 K ∆T = 10°F = 10 R 1-42E A temperature range given in °F unit is to be converted to °C unit and the temperature difference in °F is to be expressed in K, °C, and R.
Analysis The lower and upper limits of comfort range in °C are T (°C) = T (°F) − 32 65 − 32 = = 18.3 °C 1. 8 T (°C) = T (°F) − 32 75 − 32 = = 23.9 °C 1. 8 A temperature change of 10°F in various units are ∆T (R ) = ∆T (°F) = 10 R ∆T (°F) 10 ∆T (°C) = = = 5.6°C 1.8 1.8 ∆T (K ) = ∆T (°C) = 5.6 K PROPRIETARY MATERIAL. © 2011 The McGraw-Hill Companies, Inc.
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. 1-14 Pressure, Manometer, and Barometer 1-43C The pressure relative to the atmospheric pressure is called the gage pressure, and the pressure relative to an absolute vacuum is called absolute pressure. 1-44C The blood vessels are more restricted when the arm is parallel to the body than when the arm is perpendicular to the body. For a constant volume of blood to be discharged by the heart, the blood pressure must increase to overcome the increased resistance to flow.
1-45C No, the absolute pressure in a liquid of constant density does not double when the depth is doubled. It is the gage pressure that doubles when the depth is doubled. 1-46C If the lengths of the sides of the tiny cube suspended in water by a string are very small, the magnitudes of the pressures on all sides of the cube will be the same. 1-47C Pascal’s principle states that the pressure applied to a confined fluid increases the pressure throughout by the same amount. This is a consequence of the pressure in a fluid remaining constant in the horizontal direction. An example of Pascal’s principle is the operation of the hydraulic car jack.
1-48E The pressure given in psia unit is to be converted to kPa. Analysis Using the psia to kPa units conversion factor, ⎛ 6.895 kPa ⎞ ⎟⎟ = 1034 kPa P = (150 psia )⎜⎜ ⎝ 1 psia ⎠ 1-49 The pressure in a tank is given. The tank's pressure in various units are to be determined. Analysis Using appropriate conversion factors, we obtain (a) ⎛ 1 kN/m 2 P = (1500 kPa )⎜ ⎜ 1 kPa ⎝ ⎞ ⎟ = 1500 kN/m 2 ⎟ ⎠ (b) ⎛ 1 kN/m 2 P = (1500 kPa )⎜ ⎜ 1 kPa ⎝ ⎞⎛ 1000 kg ⋅ m/s 2 ⎟⎜ ⎟⎜ 1 kN ⎠⎝ ⎞ ⎟ = 1,500,000 kg/m ⋅ s 2 ⎟ ⎠ (c) ⎛ 1 kN/m 2 P = (1500 kPa )⎜ ⎜ 1 kPa ⎝ ⎞⎛ 1000 kg ⋅ m/s 2 ⎟⎜ ⎟⎜ 1 kN ⎠⎝ ⎞⎛ 1000 m ⎞ ⎟⎜ = 1,500,000,000 kg/km ⋅ s 2 ⎟⎝ 1 km ⎟⎠ ⎠ PROPRIETARY MATERIAL. © 2011 The McGraw-Hill Companies, Inc. 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.
1-16 1-53 The.
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