When a polyatomic gas undergoes an adiabatic process, its tempertaure and volume are related by the equation `TV^(n) =` constant, the value of `n`will be

When a polyatomic gas undergoes an adiabatic process, its temperature and volume are related by the equation TV^(n) =constant, the value of n will be

When a polyatomic gas undergoes an adiabatic process, its temperature and volume are related by the equation TI^(-1) =constant, the value of n will be

When a monoatomic gas undergoes an adiabatic process, its tempreature and volume are related by the equation TV^n = contant, the value of n will be

A monoatomic gas undergoes adiabatic process. Its volume and temperature are related as TV^(P) = constant. The value of p will be {:((1),1.33,(2),1.67),((3),0.67,(4),0.33):}

A monoatomic gas undergoes adiabatic process. Its volume and temperature are related as TV^(P) = constant. The value of p will be {:((1),1.33,(2),1.67),((3),0.67,(4),0.33):}

For a gas undergoing an adiabatic process, the relation between temperature and volume is found to be TV^(@.4) = constant. The gas may be

For a monoatomic ideal gas undergoing an adiabatic change, the relation between temperature and volume TV^(x) = constant, where x is

For a monoatomic ideal gas undergoing an adiabatic change, the relation between temperature and volume TV^(x) = constant, where x is