thermo
@imqwerty
I am pretty sure I used the right formula, more concerned about my math.
You took the log only on the left side in step three but not on the right side. Why?
Becuase I wasn't thinking.
fixing
when you apply e to n*ln(v) n will end up looking like e^n * v
you mean \(e^{nln(v)}=e^{n \times v}\) ?
I didn't mean that but that is right. I checked in calculator.
I need to solve for V2
well \(\large e^{ln(v) \times n} \ne e^{v \times n}\) \(e^{lnv \times n}\) = \((e^{ln(v)})^n\) \(e^{lnv \times n}\) = \((V)^n\) because \(\color{red}{a^{log_ab}=b}\)
we know \(n,~P_1,~V_1,~P_2\) and now we can simply solve this equation \(P_1V_1^n=P_2V_2^n\) without using log
\(V_1^n=\large \frac{P_2V_2^n}{P_1}\) \((V_1^n)^{\frac{1}{n}} =\left(\frac{P_2V_2^n}{P_1} \right)^\frac{1}{n}\)
nice, I was over complicating it.
:)
For V2 = 0.0316m^3
yes correct any ideas about finding the work done
w_b = (P1V1 - P2V2) / 1-n this is what I used.
that is wrong though
yeah that^^ value will come out to be negative but the work done must be positive because the gas is expanding this is the correct formula to get the work done-\(\large \frac{P_2V_2-P_1V_1}{n-1}\)
yeah i got a positive answer
I got 21.6kJ
in this case work is done BY the system, other wise work would be done ON the system and the answer would be in kJ
question
yeah i assumed that we are finding the work done by the system and if we want to calculate work done on the system then p1v1-p2v2/(n-1) is correct
I am confused about the difference between refrigerant and ideal gas... my instructor said refrigerant includes ideal gases as well.
How do you distingquish between an ideal gas that falls under refrigerant?
hmm i haven't read about refrigerants can you give me a short description about them
saturations
like water.
xD i don't get it
hmmm maybe i am confusing myself. I will ask her tomorrow after class. Thanks fo ryour help though.
np :)) i'll check refrigerants later
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