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A thermally insulating cylinder has a thermally and frictionless movable partition in the middle. On each side of the partition, there is one mol of an ideal gas, with specific heat at constant volume, Cv=2R (R=gas constant). Initially each side volume V0, and temperature T0. The left side has an electric heater transferring heat (Q) slowly to the left side. As a result the partition moves slowly to the right reducing the volume on the right to V0/2. Consequently the gas temperature on the left and on the right become TL and TR. The value of Q/[R(T0)]=?
A) 4[2(2)^1/2+1]
B) 4[2(2)^1/2-1]
C) [5(2)^1/2+1]
D) [5(2)^1/2-1]
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