When is the motion known to be self-similar?

A)
When the motion is described by two variables
B)
When the motion preserves its geometry in space
C)
When the motion preserves its geometry in space or time
D)
When the motion preserves its geometry in space or time or both

Correct Answer :   When the motion preserves its geometry in space


Explanation : When the motion preserves its geometry in space or time or both, it is known to be self-similar. Prandtl-Meyer is a self-similar motion, and Prandtl-Meyer function is a similarity variable.