Find the change in internal energy of `2` moles of an ideal gas when its temperature is increased by `75K`
(a) Keeping the pressure constant.
(b) Keeping the volume constant and
(c ) adiabatically. `(gamma = (C_(P))/(C_(V)) =(7)/(5)) [R = (25)/(3)J//mol-K]`

The ratio of the molar heat capacities of an ideal gas is (C_p / C_v 7/6) . Calculate the change in internal energy of 1.0mole of the gas when its temperature is raised by 50 k (a) keeping the pressure constant , (b) keeping the volume constant and (c ) adiabatically.

The ratio of the molar heat capacities of an ideal gas is (C_p / C_v = 7/6) . Calculate the change in internal energy of 1.0mole of the gas when its temperature is raised by 50 K , (a) keeping the pressure constant , (b) keeping the volume constant and (c ) adiabatically.

The ratio of the molar heat capacities of an ideal gas is (C_p / C_v = 7/6) . Calculate the change in internal energy of 1.0mole of the gas when its temperature is raised by 50 K , (a) keeping the pressure constant , (b) keeping the volume constant and (c ) adiabatically.

One mole of a certain ideal gas obtains an amount of heat Q=1.60kJ when its temperature is increased by DeltaT=72K , keeping its pressure constant. The vlaue of (C_(P))/(C_(V)) for the gas is

One mole of a certain ideal gas obtains an amount of heat Q=1.60kJ when its temperature is increased by DeltaT=72K , keeping its pressure constant. The vlaue of (C_(P))/(C_(V)) for the gas is

One mole of an ideal monoatomic gas is taken at a temperature of 300 K . Its volume is doubled keeping its pressure constant. Find the change in internal energy.

One mole of an ideal monoatomic gas is taken at a temperature of 300 K . Its volume is doubled keeping its pressure constant. Find the change in internal energy.

The pressure of an ideal gas is Increased by keeping temperature constant . The kinetic energy of molecules

When 100J of heat is given to an ideal gas it expands from 200cm^(3) to 400cm^(3) at a constant pressure of 3 xx 10^(5) Pa . Calculate (a) the change in internal energy of the gas (b) the number of moles in the gas if the initial temperature is 400K , (c ) the molar heat capacity C_(p) at constant pressure and (d) the molar heat capacity C_(v) at constant volume. [R = (25)/(3)J//mol-K]