As a result of heating a mole of an ideal gas at constant pressure by `72^(@)C`, a heat flow by an amount 1600 joules takes place. Find the work performed by the gas, ther increment of its internal energy, and the value of `gamma`.

As a result of the isobaric heating by DeltaT =72 K one mole of a certain ideal gas obtains an amount of heat Q = 1.60 kJ. Find the work performed by the gas, the increment of its internal energy, and the value of gamma=C_p//C_v

The work done is heating one mole of an ideal gas at constant pressure from 15^(@)C to 25^(@)C is

As a result of the isobaric heating by DeltaT=72K , one mole of a certain ideal gas obtain an amount of heat Q=1.6kJ . Find the work performed by the gas, the increment of its internal energy and gamma .

A sample of an ideal diatomic gas is heated at constant pressure. If an amount of 100 J of heat is supplied to the gas, find the work done by the gas.

A sample of ideal gas (gamma=1.4) is heated at constant pressure. If an amount of 100 J heat is supplied to the gas, the work done by the gas is

3.0 moles of ideal gas is heated at constant pressure from 27^(@)C to 127^(@)C . Then the work expansion of gas is

One mole of an ideal gas is heated at constant pressure so that its temperature rises by DeltaT = 72 K. In The heat supplied is Q=1.6 kJ, find the change in its internal energy and the work done by the gas.

One mole of a gas is heated at constant pressure to raise its temperature by 1^(@)C . The work done in joules is

A sample of ideal gas (gamma = 1.4) is heated at constant pressure. If an amount 140 J of heat is supplied to the gas, find (a) the changes in internal energy of the gas, (b) the work done by the gas.

An ideal diatomic gas (gamma=7/5) undergoes a process in which its internal energy relates to the volume as U=alphasqrtV , where alpha is a constant. (a) Find the work performed by the gas to increase its internal energy by 100J. (b) Find the molar specific heat of the gas.