|Feb6-12, 05:04 PM||#1|
Calculating Entropy of a Star using Heat Capacity
1. The problem statement, all variables and given/known data
Using the viral theorem, the heat capacity of a star is given as C=-3*k/2.
Using this, I need to calculate the entropy of a star in terms of the average temperature T, then in terms of U (total energy).
2. Relevant equations
3. The attempt at a solution
To solve for S, I integrated getting S=-(3/2)*k*ln(tf/ti)+C. How do I solve this for S? This function is undefined when Temperature is 0...
Thanks in advance!
|Feb6-12, 05:50 PM||#2|
Since a star is close to being an ideal gas, you should be able to use the Sackur-Tetrode equation to calculate its entropy.
|Feb6-12, 06:18 PM||#3|
That is what I was thinking too, but the problem specifically states that you need to use the heat capacity to determine the Entropy. :(
|energy, entropy, star, temperature|
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