Figure below shows different processes for given amount of ideal gas `{:(,"Column I",,"Column II",),((A),"In figure (i)",(P),DeltaQ gt 0,),((B),"In figure (ii)",(Q),Delta W lt 0,),((C),"In figure (iii)",(R),Delta Q lt 0,),((D),"In figure (iv)",(S),Delta W gt 0,),(,,(T),dU = 0,):}`
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The correct Answer is:
(A) = PST, (B) = S, (C) = PS, (D) = QRT
`Delta Q = Delta U + Delta W` `Delta U = Delta C_(v) Delta T` `Delta T = 0 rArr Delta U = 0` (option `- T)`. Volume increase then work done will be positive (option s). Volume increases then work done will be positive (options). Expansion takes places then work done will be positive (ooptions s) `Delta Q = n C_(P) Delta T = nC_(P) (T_(2) - T_(1))` `Delta Q = nC_(P) ((PV_(2))/(nR) - (PV_(1))/(nR))` `Delta Q = (nC_(P) P)/(nR) (V_(2) - V_(1))` `rArr Delta Q = (PC_(P))/(R) (V_(2) - V_(1))` Since `Delta V` is + ve hence `Delta Q` is positive For a cyclic process `phi U = 0` (option - T) If cycle is anticlock the work done will be negative i.e. `Delta W gt 0` (option - Q) `Delta Q = Delta U + Delta W` `Delta Q = Delta W` Hence `Delta Q gt O` (option - R)
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