A single wire $ACB$ passes through a smooth ring at $C$ which revolves at a constant speed in the horizontal circle of radius $r$ as shown in the figure. The speed of revolution is
$\sqrt{rg}$
$\sqrt{2rg}$
$2\sqrt{2rg}$
$2\sqrt{rg}$
For a body moving in a circular path, a condition for no skidding if $\mu $ is the coefficient of friction, is
Consider the two statements related to circular motion in usual notations
$A$. In uniform circular motion $\vec{\omega}, \vec{v}$ and $\vec{a}$ are always mutually perpendicular
$B$. In non-uniform circular motion, $\vec{\omega}, \vec{v}$ and $\vec{a}$ are always mutually perpendicular
A man carrying a monkey on his shoulder does cycling smoothly on a circular track of radius $9 \mathrm{~m}$ and completes $120$ revolutions in $3$ minutes. The magnitude of centripetal acceleration of monkey is (in $\mathrm{m} / \mathrm{s}^2$ ):
A wheel completes $2000$ revolutions to cover the $9.5\, km$. distance. then the diameter of the wheel is
An aircraft executes a horizontal loop of radius $1.00\; km$ with a steady speed of $900 \;km/h$. Compare its centripetal acceleration with the acceleration due to gravity.