SOLVED - READ BOTTOM QUESTION. *** What is the work done from B to A if n=4 mol? A: -18000 J I got -12000 J... HUGE difference.
Information (V is volume and P is pressure - originally given in kPa)\[V_B=10 m^3,~P_B=1\times10^3 Pa\]\[V_A=4m^3,~P_A=5\times10^3Pa\]*** Formulas\[\Delta U=\frac{3}{2}P\Delta V=\frac{3}{2}nRT\]\[P\Delta V=nRT\]
Can't you solve the very last equation for T? Then plug it into the prior equation.
For T?
But doesn't\[W=P\Delta V\]
o.o?
^wouldn't that be for constant pressure...? Idk, i'm too tired to think about it
"PΔV=nRT" that equation is definitely wrong :-/
you have only provided the intial and final states..and not mentioned the type of process work done depends upon the PATH taken (the process u used to go from state A to state B).. so unless u mention that, u can't calculate work done!
\[W = \int\limits_{A}^{B}PdV\]
@Mashy this is what we were taught...
I believe the process is .... adiabatic?
u believe? :P.. or you know? cause different processes can give u different answers.. do you know what is the formula for the work done in case of adiabatic process ?
Well it's a triangle, and B>A is the hypotenuse. Since it's a pressure-volume graph work would be PV or area under the curve.
yea.. work done is area under the curve.. the graph is given to you? mentioned in the question itself?
It is given but I cannot post it. B is the bottom corner....|dw:1392184132736:dw|
That's the best I can do....
u did not mention this :P.. without mentioning the graph how do u expect anyone to solve it? :D :D The graph itself indicates what process it is.. (its not adiabatic.. not important now what the process is anyways.. cause the graph is known) ok .. lemme see if i can draw it better!
This looks exactly like one of my hw problems.....
the work done from B to A is w=1/2*P*V
No work is being done from A to C
|dw:1392184330165:dw| now the area equals work done under curve = shaded region !
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