dU =T dS – P dVRe-arrange the thermodynamic identity by solving for dS.Assume we are applying this new expression to an idealgas, re-write the du term in terms of the appropriate heatcapacity and temperature.Re-write the coefficient of the dV term in terms of volume.Connect these “classical" expressions for entropy to the"modern" interpretation where we are concerned with theuncertainty associated with position and momentum of theparticles in an ideal gas. Answer with sentences.Now, re-write the expression in terms of enthalpy so youcan connect entropy with enthalpy. Expalin why this finalexpression makes sense.

Given: The thermodynamic identity is dU=TdS-PdV. Introduction: Entropy, the measure of a system's…

dU =T dS – P dV Re-arrange the thermodynamic identity by solving for dS. Assume we are applying this new expression to an ideal gas, re-write the dU term in terms of the appropriate heat capacity and temperature. Re-write the coefficient of the dV term in terms of volume. Connect these "classicar expressions for entropy to the modern" interpretation where we are concerned with the uncertainty associated with position and momentum of the particles in an ideal gas. Answer with sentences. Now, re-write the expression in terms of enthalpy so you can connect entropy with enthalpy. Expalin why this final expression makes sense.

dU =T dS – P dV Re-arrange the thermodynamic identity by solving for dS. Assume we are applying this new expression to an ideal gas, re-write the dU term in terms of the appropriate heat capacity and temperature. Re-write the coefficient of the dV term in terms of volume. Connect these "classicar expressions for entropy to the modern" interpretation where we are concerned with the uncertainty associated with position and momentum of the particles in an ideal gas. Answer with sentences. Now, re-write the expression in terms of enthalpy so you can connect entropy with enthalpy. Expalin why this final expression makes sense.