Variation of internal energy with density of `1 "mole"` of monatomic gas is depicted in Fig. Corresponding variation of pressure with voluem can be depicted as (assume the curve is rectangular hyperbola)

The variation of internal energy U and density d of one mole of an ideal monatomic gas is shown inn cyclic process ABCA. The curve from A to B is a rectangular hyperbola. Select correct alternatives.

The variation of internal energy U and density d of one mole of an ideal monatomic gas is shown inn cyclic process ABCA. The curve from A to B is a rectangular hyperbola. Select correct alternatives.

Figure shows the variation of the internal energy U with the density rho of an ideal monoatomic gas for a therodynamic process AB. Process AB is a part of arectangular hyperbola. Find the work done (in joule) by gas in process AB.

Figure shows the variation of the internal energy U with the density rho of an ideal monoatomic gas for a therodynamic process AB. Process AB is a part of arectangular hyperbola. Find the work done (in joule) by gas in process AB.

Figure shows the variations of the internal energy U With density rho one mole an ideal monatomic gas for thermodynamic cycle ABCA . Here process AB is a part of rectangular hyperbola,-

Figure shows the variations of the internal energy U With density rho one mole an ideal monatomic gas for thermodynamic cycle ABCA . Here process AB is a part of rectangular hyperbola,-

Figure shows the variations of the internal energy U With density rho one mole an ideal monatomic gas for thermodynamic cycle ABCA . Here process AB is a part of rectangular hyperbola,-

Fig. shows the variation of internal energy (U) with the pressure (P) of 2.0 mole gas in cycle process abcda . The temperatures of gas at c and d are 300 and 500 K , respectively. Calculate the heat absorbed by the gas during the process.