
$A B C$ is an equilateral triangle with $O$ as its centre. $\mathrm{F}_1, \mathrm{~F}_2$ and $\mathrm{F}_3$…

- $F_1+F_2$
- $F_1-F_2$
- $\frac{F_1+F_2}{2}$
- $2\left(F_1+F_2\right)$
Solution

Given: Net torque about O is \(=0\) \(\begin{aligned} & \left(\tau_1+\tau_2-\tau_3\right)=0 \\ & \Rightarrow\left(F_1+F_2-F_3\right) R=0 \\ & \therefore F_3=F_1+F_2 \end{aligned}\) .
Asked in: NEET 2012 (Screening)