Help answering parts b) c) and d) of this question on thermodynamics
just c) and d) now
did you use \[\delta U = \frac{3}{2} R \delta T\] for change in energy?
for part a) yes
ok.. for part b.. u used \[PV = RT\] to find V1 and V2 and then used \[W = \int\limits_{V1}^{V2}PdV = P[V_2- V_1]\]
yeah
in part C.. do u understand what kind of process that is ?
yeah kept in equilibrium, think ive just got the correct answer now
kept in equilibrium? :O.. no its not.. work is done alright!
I used \[C_p - C_v = nR \] where \[C_v = 3/2nR\] then used Cp to get Qp using \[C_p = \frac{ Q_p }{ \Delta T }\] then used Q_p in the first law to get W done on the system of 27020J
yes but done very slowly so that it stays in equilibrium
ok.. i think.. that works too :P.. i thought of using \[W = 2.303 nRT \log(V_2/V_1)\]
besides part D u must have the answer :P
Oh yeah, that'd be the simpler way :P
New to thermodynamics, yeah, just trying to do the final question now, can't see a way
the volume is fixed. !! .. thats the hint :P
so no work is done? and V_f = V_i when you integrate
exactly.. its an iso volumetric process.. hence no work done!
just to give u more for ur money.. try drawing a PV diagram for this will ya?
If the pressure stays the same and the volume stays the same, then i don't see a way how to draw it
it would just be one point on the PV diagram
no i mean.. draw the PV diagram for the entire cycle..
Oh okay
then u ll understand what happened to the gas..
also try calculating and drawing, in which process how much heat was rejected or absorbed
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