1 Questions around this concept.
A block of mass m is kept on the edge of the horizontal turn table of radius R
Turn table is rotating with constant angular velocity w . coefficient of friction is . If the block is
just about to move find angular velocity w of the turn table

Centrifugal farce $\leq$ Force of friction
$$
m \omega^2 r \leq \mu m g
$$
$\therefore \omega_{\max }=\sqrt{(\mu \mathrm{g} / r)}=\mathrm{It}$ is the maximum velocity of ratation of the platform, so that object will not skid on it.
$\omega=$ Angular velocity
$\mathrm{r}=$ radius
$\mu=$ coefficient of friction
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