What force should be applied on the wedge so that block over it does not move? (All surfaces are smooth)
$F=(M+m) g \cot \theta$
$F=(M+m) g \tan \theta$
$F=(M+m) g \sin \theta$
$F=(M+m) g \cos \theta$
The tension in the string which connected the blocks as shown in the following figure ............ $ N$
Two blocks of mass $M$ and $m$ are kept on the trolley whose all surfaces are smooth select the correct statement
Three identical blocks of masses $m=2\; k g$ are drawn by a force $F=10.2\; N$ with an acceleration of $0.6\; ms ^{-2}$ on a frictionless surface, then what is the tension (in $N$) in the string between the blocks $B$ and $C$?
A wedge of height $H$ (fixed) and inclination $\alpha $ (variable) is moving on a smooth horizontal surface with constant acceleration $g\ m/s^2$ . A small block is placed at bottom of incline as shown in figure, slips on the smooth surface of incline . Choose $CORRECT$ statement about time taken by block to reach the top of incline
In which of the following cases is the contact force between $A$ and $B$ maximum $(m_A = m_B = 1 kg)$