Question

the dimension of phase space of 5 rigid diatomic molecule is​

Answer 1

Answer:

here is your sis

For a rigid diatomic molecule, there is no rotation possible along the inter-nuclear axis. That remove one angle from 3 Euler angles needed to describe the orientation of the molecules, and hence also removes an angular momentum component. That leaves 4 angular degrees of freedom plus 3 coordinate and 3 momenta for the center of mass motions.

∴ One diatomic molecule has phase space of dimension 10, so the number ofphase space for10 diatomic molecule = 10 ×10 = 100.

The correct answer is: 100

Answer 2

The dimension of phase space of 5 rigid diatomic molecule is​ 5

The fact that a rigid diatomic molecule has two particles, each with three degrees of freedom, and one restriction that results from its rigidity—namely, that their distance from one another is fixed—helps to explain its five degrees of freedom.

therefore, total degree of function = 3 + 3 – 1 = 5

#SPJ2