The figure shows two paths for the change of state of a gas from A to B. The ratio of molar heat capacities in path 1 and path 2 is

The given figure shows a change of state A to state C by two paths ABC and AC for an ideal gas. Calculate. a. The path along which work done is least. b. The internal energy at C if the internal energy of gas at A is 10J and amount of heat supplied to change its state to C through the path AC is 200J . c. The amount of heat supplied to the gas to go from A to B , if internal energy of gas at state B is 10J .

The given figure shown a change of state A to state C by two paths ABC and AC for an ideal gas. Calculate the : (a) Path along which work done is least. (b) Internal energy at C if the internal energy of gas at A is 10 J and amount of heat supplied to change its state to C through the path AC is 200 J . (c) Amount of heat supplied ot the gas to go from A to B, if internal energy of gas at state B is 10 J .

The given figure shown a change of state A to state C by two paths ABC and AC for an ideal gas. Calculate the : (a) Path along which work done is least. (b) Internal energy at C if the internal energy of gas at A is 10 J and amount of heat supplied to change its state to C through the path AC is 200 J . (c) Amount of heat supplied ot the gas to go from A to B, if internal energy of gas at state B is 10 J .

Why is the heat capacity a path-dependent quantity?

State Function || Path function || Heat capacities

Figure shows three paths through which a gas can be taken from the state A to the state B. Calculate the work done by the gas in each of the three paths.

Show that heat is a path function.

Figure shows a process on a gas in which pressure and volume both change. The molar heat capacity for this process is C.