If an inert gas expands at constant pressure by providing heat
During an adiabatic process , the pressure of a gas is proportional to the cube of its temperature . The value of C_(I)//C_(v) for that gas is
The volume of a gas is reduced adiabatically to 1/4 of its volume at 27^@C , if the value of gamma = 1.4, then the new temperature will be
An ideal gas with pressure P, volume V and temperature T is expanded isothermally to a volume 2V and a final pressure P_1 . The same gas is expanded adiabatically to a volume 2V, the final pressure is P_A . In terms of the ratio of the two specific heats for the gas gamma , the ratio P_I//P_A is :
200 cc of an ideal gas (gamma=1.5) expands adiabatically. If the rms speed of the gas molecules becomes half of the initial value. the final volume of the gas is
For an ideal gas a) The change in internal energy in a constant pressure process from temperature T_(1) to T_(2) is equal to nC_(v) (T_(2)-T_(1)) , where Cv is the molar heat capacity at constant volume and n is the number of moles of the gas b) The change in internal energy of the gas and the work done by the gas are equal in magnitude in an adiabatic process c) The internal energy does not change in an isothermal process d) No heat is added or removed in an adiabatic process
For a gas the value of (R)/(C_(v)) = 0 . 4 so the gas is (R-universal gas constant)
At 27^(@)C , two moles of an ideal mono-atomic gas occupy a volume V. The gas expands adiabatically to a volume 2V. Calculate (a) final temperature of the gas (b) change in its internal energy and (c ) the work done by the gas during the process. (R = 8.31 J/mol K)
NARENDRA AWASTHI-THERMODYNAMICS-Level 3 - Match The Column