What is meant by this calculus-ish formula (in regards to PV=nRT)
Is it enthalpy as a function of pressure at constant Temperature?
yep those deltas mean partial derivatives
So my understanding of partial derivatives was that you take out the bottom variable in the equation. Is that right? Plus, is it possible to do this with PV=nRT? I have a problem that has \[(deltaV/deltaT)_{p}\] and it makes no sense to me
no the variable at the bottom (you mean outside of the bracket, right?) is held constant, not taken out
i mean you only use PV=nRT if you need to use it, theres tons of other formulas you need in thermo
I meant inside the bracket
Clearly I only got threw calculus by the skin on my nose, and my Chem professor isn't helping at all
no you don't take it out. Damn you got some work ahead, son! lol i'm taking thermo at the moment myself, whats the question il see if can help you
Well really it's a lab report. We had to find the enthalpy of a chemical (which I was able to calculate just fine) but now we have to correct that number for constant temp, constant pressure, and ideality of the gas, so that we can get the standard enthalpy.
This is the equation he gives us to correct for constant pressure
Where alpha is equal to all this jazz. He "explains" it with this paragraph
oh yeah, alpha would just be a coefficient to correct for the heat capacity not being constant over the range of temp
Wrong paragraph.
i'm not completely sure, i have been neglecting this class to be honest. but it seems that you have to integrate the change in volume as a function of temperature, keeping the pressure at a single value
That's what I was thinking, but the point of this equation is to standardize delta H from about 30 bar down to 1 bar. So am I supposed to use 30 or 1 or am I just supposed to stop overthinking things?
apparently, alpha = 1/T
Well thats... Strange...
If alpha is =1/T and that is multiplied by T then that section is equal to 1. V(1-1) = 0. Then deltaH/deltaP, constant T = 0?
hm yeah that doesn't make sense. you should try integrating it
Okay, reading on from that page, they also say that it is = to 0 which signifies that H is only dependent on temp...
So I guess no correction is necessary when trying to correct for pressure!
haha that makes more sense.. dude I'm sorry but I'm studying for a test tmrw, if you still haven't figured out ill ask someone (i have thermo at 9 am) good luck
Thanks for the help so far! I have been able to get zero help from anything/anyone in the last week. I appreciate it! This class is seriously too much work for one stupid credit, I'm actually considering dropping it, lol!
The partial derivatives are useful for calculating total error propagation, is that a possibiity here?
Oh my.
I'm pretty sure we were going to need to propagate error as well as doing all of this crap. @abb0t "Oh my, you figured it out?" or "Oh my, this is all wrong?"
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