INPHO questions 2010

From where did u get them ??

i mean i wanted the q paper.....if u can tell the source

yeah.. they are .. look at the link abv

only answers available ..

okk
ye question nahi hua :P

pls help

Needless to mention the pressure will be he same in all the 3 compartments, and temperature will be same in the last 2 compartments.
With these things in mind, we have the common pressure of the 3 compartments as P_2 and the temp in the last 2 compartments as \frac{9T_0}{4} and the temp in A₁ as T₁.

With (A₂+A₃) as an adiabatic system, we have the equations...

2V_2+V_1=3V_0 ............(1), where V₂ is the volumne of each compartment A₂ & A₃. V₁ is the volumne of A₁.

Also P_2V_2=\frac{9}{4}P_0V_0.......(2)

P_2V_1=\frac{T_1}{T_0}P_0V_0.........(3).

Adiabatic relationships in combined (A₂+A₃) gives 2P_0(2V_0)^{\frac{5}{3}}=2P_2(2V_2)^{\frac{5}{3}}

Substitute P₂ from (2) to get
\boxed{V_2=\frac{8}{27}V_0}.

We also get \boxed{P_2=\frac{243}{32}P_0}.

From (1) & (3), we can get \boxed{V_1=\frac{65}{27}V_0} & \boxed{T_1=\frac{585}{32}T_0}.

b) Ext. work done is \frac{4(P_0V_0-\frac{9}{4}P_0V_0)}{\gamma -1} while the internal energy gives ΔU as C_vΔT.

Adding which we have W.D. as \boxed{W=\frac{15P_0V_0}{4}}.

c)total heat given is C_pΔT, use R.T_o=P₀V₀.

Finally d) is settled by the fact that entropy change of (A₂+A₃) is 0, while for A₁ it is simply Heat givenchange in temp..

P.S - I cud not find the answers in that link u've given.

Pls confirm the ans, and give me the link to the same.

Oh yeah - kaymant sir...