Equilibrium

Two forces are acting on an object, a $12 \mathrm{N}$ force and a $5 \mathrm{N}$ force. What is the minimum net force can act on the object?

 If $4 \mathrm{N}$ and $9 \mathrm{N}$ forces are acting perpendicular to an object. Then determine the resultant force.

Two forces of equal magnitude i.e. $40 \mathrm{N}$ are acting in opposite direction at a point. The resultant force on the point:

Two forces are acting in a mutually perpendicular direction at a point. If the magnitude of both forces is equal i.e. $100 \mathrm{N}$. Find the resultant force acting at that point.

Determine the resultant force when three forces such as $80 \mathrm{N}, 100 \mathrm{N}$, and $30 \mathrm{N}$ are acting on an object simultaneously and $30 \mathrm{N}$ force is opposite to the other two forces.

A block of mass $5$ $\mathrm{kg}$ is suspended by a massless rope of length $2$ $\mathrm{m}$ from the ceiling. A force of $50$ $\mathrm{N}$ is applied in the horizontal direction at the midpoint $P$ of the rope, as shown in the figure. The angle made by the rope with the vertical in equilibrium is: (Take$g=10\mathrm{ }\mathrm{m}\mathrm{ }{\mathrm{s}}^{-2}$)

There are four force acting at a point $P$ produced by strings as shown in figure, which is at rest. The force $F_1$ and $F_2$ are

A cubical block of mass 5kg and side 10cm is pressed against a rough wall $\left(\mu =0.9\right)$ with a force F passing through the centre of cube inside a swimming pool as shown in the figure. Then:

Find the value of $T_1$ and $T_2$ in the arrangement shown in figure. The system is in equilibrium

A body of mass $m$ is suspended by two strings making angle $\alpha$ and $\mathrm{\beta }$ with the horizontal as shown in figure. Tensions in the two strings are

Four concurrent coplanar forces in Newton are acting at a point and keep it in equilibrium figure. Then values of $F$ and $\theta$ are angle made by $1\mathrm{N}$ with the plane is $60$