Stoke's law gives the drag force on a small spherical particle moving slowly through a viscous fluid.
It is valid in the creeping flow region.
Creeping flow means viscous forces dominate over inertial forces.
The particle Reynolds number is:
\[
N_{Re,p}=\frac{\rho v d_p}{\mu}.
\]
Here:
\[
\rho=\text{fluid density},
\]
\[
v=\text{particle velocity},
\]
\[
d_p=\text{particle diameter},
\]
and:
\[
\mu=\text{fluid viscosity}.
\]
Stoke's law is valid for very small Reynolds number.
According to the given options, the valid condition is:
\[
N_{Re,p}<2.
\]
Therefore, Stoke's law is valid when:
\[
N_{Re,p}<2.
\]