In fig. the walls of the container and the piston are weakly conducting. The initial pressure, volume and temperature of the gas are `200KPa, 800 cm^(3)` and `100 K resp`. Find the pressure and the temperature of the gas it it is (a) slowly compressed (b) suddenly compressed to `200 cm^(3) (gamma = 1.5)`.

A gas is enclosed in a cylindrical can fitted with a piston. The walls of the can and the piston are adiabatic. The initial pressure , volume and temperature of the gas are 100 kPa, 400cm^(3) and 300K respectively. The ratio of the specific heat capacities of the gas is (C_p / C_v = 1.5) Find the pressure and the temperature of the gas if it is (a) suddenly compressed (b) slowly compressed to 100 cm^(3) .

A gas is enclosed in a cylindrical can fitted with a piston. The walls of the can and the piston are adiabatic. The initial pressure , volume and temperature of the gas are 100 kPa, 400cm^(3) and 300K respectively. The ratio of the specific heat capacities of the gas is (C_p / C_v = 1.5) Find the pressure and the temperature of the gas if it is (a) suddenly compressed (b) slowly compressed to 100 cm^(3) .

A gas is enclosed in a cylindrical can fitted with a piston. The walls of the can and the piston are adiabatic. The initial pressure , volume and temperture of the gas are 100 kpa, 400cm^(3) and 300k respectively. The ratio of the specific heat capacities of the gas is (C_p / C_v = 1.5) Find the pressure and the temperature of the gas if it is (a) suddenly compressed (b) slowly compressed to 100 cm^(3).

A quantity of air is kept in a container having walls which are slightly conducting. The initial temperature and volume are 27^0C (equal to the temperature of the surrounding) and 800cm^(3) respectively. Find the rise in the temperature if the gas is compressed to 200 cm^(3) (a) in a short time (b) in a long time . Take gamma= 1.4.

A quantity of air is kept in a container having walls which are slightly conducting. The initial temperature and volume are 27^0C (equal to the temperature of the surrounding) and 800cm^(3) respectively. Find the rise in the temperature if the gas is compressed to 200 cm^(3) (a) in a short time (b) in a long time . Take gamma= 1.4.

A container having slightly conducting walls contains air. The initial temperature and volume are 47^(@)C (equal to the temperature of the surrounding) and 400cm^(3) respectively. Find the rise in the temperature if the gas is compressed to 200cm^(3) (a) in a short time (b) in a short time (b) in a along time. Take gamma = 1.4. [2^(0.4) = 1.3]

A container having slightly conducting walls contains air. The initial temperature and volume are 47^(@)C (equal to the temperature of the surrounding) and 400cm^(3) respectively. Find the rise in the temperature if the gas is compressed to 200cm^(3) (a) in a short time (b) in a short time (b) in a along time. Take gamma = 1.4. [2^(0.4) = 1.3]

A gas at constant pressure P_1, volume V_1 and temperture T_1 is suddenly compressed to V_1/2 and then slowly expanded to V_1 again.Find the final temperature and pressure.

A gas ( gamma = 1.5) is enclosed in a thermally insulated container of volume 4 xx 10^(-4) m^(-3) 1 atmospheric pressure and at a temperature of 300K. If the gas is suddenly compressed to a volume of 10^(-4) m^3 , what will be the final pressure and the temperature of the gas. What will be your answers for final pressure and temperature if gas is slowly compressed to the same final volume.

100 cm^(3) of a gas at 127^(@)C and pressure “p”, is compressed to 50 cm^(3) at the same temperature. In order to occupy 75 cm^(3) volume, the compressed gas should be heated to