SPECIFIC HEAT OF A GAS AT CONSTSNT VOLUME (CV)

SPECIFIC HEAT OF A GAS AT CONSTSNT PRESSURE (CP)

Heat (q) || Sign Convention || Unit Calculation OF Heat || total/Molar/Specific Heat Capacity || Process Dependent Heat Capacity (Cp,Cv) || Cp and Cv OF Ideal Gas || Degree OF Freedom

C_p and C_v are specific heats at constant pressure and constant volume respectively. It is observed that C_p - C_v = a for hydrogen gas C_p = C_V = b for nitrogen gas The correct relation between a and b is:

Isothermal bulk modulus of a gas is equal to its (A) density (B) volume (C) final pressure (D) specific heat

The molar specific heats of an ideal gas at constant pressure and volume arc denoted by C_P and C_V respectively. If gamma = (C_P)/(C_V) and R is the universal gas constant, then C_V is equal to

For hydrogen gas C_p-C_v=a and for oxygen gas C_p-C_v=b , C_p and C_v being molar specific heats. The relation between a and b is

Define the two principle specific heats of a gas. Explain wy molar specific heat at constant pressure (C_p) is greater than the molar specific hat at constant comlume (C_V) ?

The mass of a gas molecule can be computed from its specific heat at constant volume c_V . (Note that this is not C_V ) Take c_v = 0.1476 cal//g^@ C for neon and calculate (a) the mass of a neon atom and (b) the molar mass of neon.

Specific heat at constant volume ( C_V ) and at constant pressure ( C_p ) of an ideal gas have been reported as shown below. Which of the following sets are most reliable ?

Molar heat capacity of gas whose molar heat capacity at constant volume is C_V , for process P = 2e^(2V) is :