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The molecules of diatomic and linear polyatomic gases are made up of two atoms joined rigidly to one another by a bond. Such a particle cannot only move as a entire but can also rotate about one of the three co-ordinate dimensions. Though its moment of inertia about the axis joining the two atoms is negligible compared to that about the other two dimensions. As it have only 2 rotational motions. Therefore, a simple particle has 5 degrees of freedom. At sufficiently great temperatures it has vibration energy in addition to its two degrees of freedom, Therefore at high temperatures a diatomic particle has 7 degrees of freedom, 3 translational, 2 rotational and 2 vibration.
Degree of freedom, f = 5 (3 translational +2 rotational) at room temperature
f = 7 (3 translational+2 rotational+2 vibration) at high temperature
It is known that the pressure developed by a centrifugal pump, Δp, is a function of the diameter D of the impeller, the speed of rotation n, the discharge Q, and the fluid density
discuss about entropy of ideal gas
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Explain Chemical Potential of Ideal Gas? Derive the expression for the chemical potential and Gibbs free energy of N molecules of an ideal gas at temperature T, pressure P and
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snth=u+a/2(2n-1)
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