A block of mass $m$ rests on a rough inclined plane. The coefficient of friction between the surface and the block is $\mu$. At what angle of inclination $\theta$ of the plane to the horizontal will the block just start to slide down the plane?
$\theta = \tan^{-1} \,\mu$
$\theta = \cos^{-1} \,\mu$
$\theta = \sin^{-1} \,\mu$
$\theta = \sec^{-1} \,\mu$
Which is a suitable method to decrease friction
What is the maximum value of the force $F$ such that the block shown in the arrangement, does not move ........ $N$
If the normal force is doubled, the coefficient of friction is
Block $B$ of mass $100 kg$ rests on a rough surface of friction coefficient $\mu = 1/3$. $A$ rope is tied to block $B$ as shown in figure. The maximum acceleration with which boy $A$ of $25 kg$ can climbs on rope without making block move is:
Maximum force of friction is called