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70 | <strong>Thermodynamics</strong>∆ zINTERACTIVETUTORIALSEE TUTORIAL CH. 2, SEC. 6 ON THE DVD.mmPE 1 = 10 kJKE 1 = 0PE 2 = 7 kJKE 2 = 3 kJFIGURE 2–37Energy cannot be created ordestroyed; it can only change forms.of a generalized displacement x. Then the work associated with the differentialdisplacement under the influence of this force is determined from dW F dx.Some examples of nonmechanical work modes are electrical work,where the generalized force is the voltage (the electrical potential) andthe generalized displacement is the electrical charge, as discussed earlier;magnetic work, where the generalized force is the magnetic field strengthand the generalized displacement is the total magnetic dipole moment; andelectrical polarization work, where the generalized force is the electricfield strength and the generalized displacement is the polarization of themedium (the sum of the electric dipole rotation moments of the molecules).Detailed consideration of these and other nonmechanical work modes canbe found in specialized books on these topics.2–6 ■ THE FIRST LAW OF THERMODYNAMICSSo far, we have considered various forms of energy such as heat Q, work W,and total energy E individually, and no attempt is made to relate them toeach other during a process. The first law of thermodynamics, also known asthe conservation of energy principle, provides a sound basis for studying therelationships among the various forms of energy and energy interactions.Based on experimental observations, the first law of thermodynamics statesthat energy can be neither created nor destroyed during a process; it canonly change forms. Therefore, every bit of energy should be accounted forduring a process.We all know that a rock at some elevation possesses some potential energy,and part of this potential energy is converted to kinetic energy as the rock falls(Fig. 2–37). Experimental data show that the decrease in potential energy(mg z) exactly equals the increase in kinetic energy 3m 1V 2 2 V 2 12>24 whenthe air resistance is negligible, thus confirming the conservation of energyprinciple for mechanical energy.Consider a system undergoing a series of adiabatic processes from aspecified state 1 to another specified state 2. Being adiabatic, theseprocesses obviously cannot involve any heat transfer, but they may involveseveral kinds of work interactions. Careful measurements during theseexperiments indicate the following: For all adiabatic processes between twospecified states of a closed system, the net work done is the same regardlessof the nature of the closed system and the details of the process. Consideringthat there are an infinite number of ways to perform work interactionsunder adiabatic conditions, this statement appears to be very powerful, witha potential for far-reaching implications. This statement, which is largelybased on the experiments of Joule in the first half of the nineteenth century,cannot be drawn from any other known physical principle and is recognizedas a fundamental principle. This principle is called the first law of thermodynamicsor just the first law.A major consequence of the first law is the existence and the definition ofthe property total energy E. Considering that the net work is the same for alladiabatic processes of a closed system between two specified states, thevalue of the net work must depend on the end states of the system only, andthus it must correspond to a change in a property of the system. This prop-

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