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Energy Balances on Closed Systems

A system is termed open or closed according to whether or not mass crosses the system boundary during the period of time covered by the energy balance. A batch process system is, by definition, closed, and semibatch and continuous systems are open. [Pg.318]

An integral energy balance may be derived for a closed system between two instants of time. Since energy can neither be created nor destroyed, the generation and consumption terms of the general balance (4.2-1) drop out, leaving [Pg.318]

In deriving the integral mass balance for a closed system in Section 4.2c we eliminated the input and output terms, since by definition no mass crosses the boundaries of a closed system. It is possible, however, for energy to be transferred across the boundaries as heat or work, so that the right side of Equation 7.3-1 may not be eliminated automatically. As with mass balances, however, the accumulation term equals the final value of the balanced quantity (in this case, the system energy) minus the initial value of this quantity. Equation 7,3-1 may therefore be written [Pg.318]

Equation 7.3-4 is the basic form of the first law of thermodynamics for a closed system. [Pg.319]

When applying this equation to a given process, you should be aware of the following points  [Pg.319]


Energy Balances on Closed Systems 319 or, if the symbol A is used to signify (final - initial),... [Pg.319]


See other pages where Energy Balances on Closed Systems is mentioned: [Pg.318]   


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