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Draws the P-Tand V-T diagrams for an isobaric process of expansion, corresponding to n moles of an ideal gas at a pressure P_0from V_0to 2V_0From the equation state PV = nRT |
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Answer» <P> SOLUTION :we have` V = ((nR )/(P_n))T ORV prop T ``AtV=V_0 =T_1 =(P_0 V_0)/( nR )andatV=2V_0 , T_1 = ( 2P_0 V_0 )/(nR )` For the graph of P versus T the variation is a straight line normal to the pressure axis, the temperature varying from `T_1 ` to `T_2`as shown figure. From the graph of V versus T, the equation `V=((nR)/(p_0) )T ` (or) V = KT shows that the volume varies directly, as the temperature (Charles. law). So, the graph is a straight line inclined to the (V T) axis, and passingthrough the ORIGIN (when produced) as shown in figure.
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