### Net Torque CalculationThe body in the figure is pivoted at point O. Three forces act on it in the directions shown:- \(F_A = 5.80 \, \text{N}\) at point A, which is 9.40 m from O.- \(F_B = 15.0 \, \text{N}\) at point B, which is 4.80 m from O.- \(F_C = 19.0 \, \text{N}\) at point C, which is 1.40 m from O.We are to determine the net torque about point O, considering the clockwise direction as negative.### Diagram Explanation:The diagram displayed shows an irregularly shaped body pivoted at point O. - Point A is on the body with a force \(F_A\) acting in a direction specified in the diagram.- Point B is on the body with a force \(F_B\) acting in a different direction.- Point C is on the body with a force \(F_C\) acting in yet another direction.- Each force is shown with its respective angle and distance from O.### Torque Calculation:1. **Torque from \(F_A\) (Counterclockwise - positive direction):** - \( \tau_A = F_A \times d_A \times \sin(\theta_A) \) - \( d_A = 9.40 \, \text{m} \) - Assume \(\theta_A\) is the angle given relative to the lever arm. - Assume from diagram: \( \theta_A = 130^\circ \)2. **Torque from \(F_B\) (Counterclockwise - positive direction):** - \( \tau_B = F_B \times d_B \times \sin(\theta_B) \) - \( d_B = 4.80 \, \text{m} \) - Assume \(\theta_B\) is the angle given relative to the lever arm. - Assume from diagram: \( \theta_B = 180^\circ - 60^\circ \) (120 degrees)3. **Torque from \(F_C\) (Clockwise - negative direction):** - \( \tau_C = F_C \times d_C \times \sin(\theta_C) \) - \( d_C = 1.40 \, \text

Assuming anticlockwise torque is positive and clockwise torque is negative.The torque about point O…

Answered: The body in the figure is pivoted at O.…

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