View
221
Download
0
Tags:
Embed Size (px)
Citation preview
PAL #17 Internal Energy II 3 moles of He at 300 K, raised to 400 K Fixed piston
Constant pressure
H2 gas, constant volume
H2 gas, constant pressure
Rank by heat: d > c = b > a
Second Law of Thermodynamics
No real process is truly reversible (due to friction, turbulence etc.), so we can say:
This is the second law of thermodynamics Entropy always increases
Engines
An engine is a device for converting temperature differences into work by continuously repeating a set of processes
The Stirling Engine As an example, we will examine
the Stirling Engine
In between is an insulated chamber which can temporarily store energy
Heat and Work Over the course of one cycle positive
work is done and heat is transferred
Since the total heat is QH-QC from the first law of thermodynamics
Eint=(QH-QC)-W =0
Efficiency We get work out of an engine,
what do we put into it?
QH is what you put in, W is what you get out so the efficiency is:
= W/QH
Efficiency and Heat
Since W=QH-QC we can rewrite efficiency as:
The efficiency depends on how
much of QH is transformed into W and how much is lost in QC:
Efficiency and Entropy If we consider and engine as a closed system we
must include the high and low temperature reservoir
If all the processes are reversible, the change in entropy between the two reservoirs must be zero so:
We can use this to rewrite the efficiency
equation as:
Ideal and Perfect Engines The above equations hold only for ideal engines
It is also impossible to produce an engine where QH is
completely converted into work
Called a perfect engine (no energy lost to heat)