An ideal gas is expanded so that amount of work done by it is equal to the decrease in internal energy.The gas undergoes the process `TV^(2/5)`= constant.The adiabatic compressibility of gas is `alpha/P` where P is pressure.Find `alpha`

An ideal gas is expanded so that the amount of heat given is equal to the decrease in internal energy of the gas. The gas undergoes the process PV^((6)/(5))= constant. The gas may be

An ideal diatomic gas is expanded so that the amount of heat transferred to the gas is equal to the decrease in its internal energy. The process can be represented by the equation TV^(n) = constant, where the value of n is

An ideal diatomic gas is expanded so that the amount of heat transferred to the gas is equal to the decrease in its internal energy. The molar specific heat of the gas in this process is given by C whose value is

A ideal gas whose adiabatic exponent equals gamma is expanded so that the amount of heat transferred to the gas is equal to twice of decrease of its internal energy. The equation of the process is TV^((gamma-1)/k)= constant (where T and V are absolute temeprature and volume respectively.

An ideal diatomic gas is expanded so that the amount of heat transferred to the gas is equal to the decrease in its internal energy. If in the process, the initial temperature of the gas be T_(0) and the final volume by 32 times the initial volume, the work done ( in Joules ) by the gas during the process will be

An ideal gas of adiabatic exponent gamma is expanded so that the amount of heat transferred to the gas is equal to the decrease of its internal energy. Then, the equation of the process in terms of the variables T and V is

An ideal gas whose adiabatic exponent equals gamma expands so that the amount of heat transferred to it is equal to the decrease of its internal energy. Find a. the molar heat capacity of the gas, and b. the T -V equation for the process.

An ideal gas with adiabatic exponent ( gamma=1.5 ) undergoes a process in which work done by the gas is same as increase in internal energy of the gas. Here R is gas constant. The molar heat capacity C of gas for the process is:

When gas in a vessel expands, it internal energy decreases. The process involved is

A certain amount of ideal monoatomic gas undergoes a process given by TV^(1//2) = constant. The molar specific heat of the gas for the process will be given by