Thermodynamic Process

In a cyclic process, the amount of heat given to a system is equal to

In a cyclic process, the amount of heat given to a system is equal to

In a non cyclic process, which of the following statement is correct?

What is non-cyclic process?

There is no change in internal energy in a non-cyclic process.

If the temperature is increasing from $100 °C$  to $200 °C$, then internal energy will _____.

For the system, if the temperature rises from $400 °C$ to $640 °C$, then what will be the internal energy expansion?

Specific heat at constant volume $C_v$=  $0.42 J/°C$. 

In isothermal process, Internal energy expansion will happen.

Quasi-static process is : 

Quasi-static process is a very slow process.

Define a Quasi-static process.

During isobaric compression, the volume is held constant and work done by the system will zero then only change occur that a gas _____ internal energy.

Is internal energy dependent on pressure.

The internal energy of compressed real gas as compared to that of the ideal gas at the same temperature is:

What happens to internal energy when gas is compressed?

During an adiabatic expansion, a gas does $50 \mathrm{J}$ of work against the surroundings. It is then cooled at constant volume by removing $20 \mathrm{J}$ of energy from the gas. The magnitude of the total change in internal energy of the gas is $x \mathrm{J}$. The value of $x$ is

A rigid diatomic ideal gas undergoes an adiabatic process at room temperature. The relation between temperature and volume for this process is $T{V}^x=$ constant, then $x$ is:

The ratio of the molar heat capacities of a diatomic gas at constant pressure to that at constant volume is

The relation between the internal energy $U$ and adiabatic constant $\gamma$ is,

Two identical cylinders $A$ and $B$ with frictionless pistons contain the same ideal gas at the same temperature and the same volume $\mathrm{V}$. The mass of the gas in $A$ is $m_A$ and that in $B$ is $m_B$. The gas in each cylinder is now allowed to expand isothermally to the same final volume $2\mathrm{V}$. The change in the pressure in $A$ and $B$ are found to be $∆P$ and $1.5 ∆P$ respectively. Then