COMEDK · Physics · 8. Rotational Motion
\(O\) is the centre of an equilateral triangle \(A B C\). \(F_1, F_2\) and \(F_3\) are three forces acting along the sides \(A B, B C\) and \(A C\) as shown in figure.

What should be the magnitude of \(F_3\), so that the total torque about \(O\) is zero?
- A \(\frac{\left(F_1+F_2\right)}{2}\)
- B \(\left(F_1-F_2\right)\)
- C \(\left(F_1+F_2\right)\)
- D \(2\left(F_1+F_2\right)\)
Answer & Solution
Correct Answer
(C) \(\left(F_1+F_2\right)\)
Step-by-step Solution
Detailed explanation
For total torque about \(O\) to be zero, \(\begin{array}{rlrl} & & F_1 r+F_2 r-F_3 r & =0 \\ \Rightarrow & F_3 & =F_1+F_2\end{array}\)
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