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g = 9.8 ms-2 5 kg 3 kg 0.4 m 0.6 m 1. How many forces do you see in this system? 2. Calculate the momentum produced by the 5 kg mass. 3. Calculate the momentum produced by the 3 kg mass. 4. Is this system in equilibrium or not? Explain your answer. 5. If the system is in equilibrium, a) find the mass of the ruler; b) find the support force acting from the pivot. What is Equilibrium? Fnet = 0 τnet = 0 Fnet = 0 τnet = 0 It means… Total Clockwise Moments Total + Anticlockwise Moments = 0 τnet = 0 Anticlockwise moment = 98 Nm (20 x 9.8 x 0.5) Clockwise moment = 98 Nm Net Torque = 0 Fnet = 0 τnet = 0 Is this system at equilibrium? 500 g 200 g 30 cm 70 cm You may assume: • The ruler is uniform (i.e. its centre of mass is exactly at the middle) • The mass of the ruler = 50g 7.35 N 500 g 200 g 1.96 N 4.9 N 0.49 N Fnet = 0 total upward force = total downward force τnet = 0 total clock. torque = total anticlock. torque Two pivots case FA FB 80 kg 0.5 m Pivot A 0.5 m 1.0 m Pivot B 294 N 784 N mass of the plank = 30 kg length of the plank = 2 m Torque Exercises • Homework Booklet Worksheet #12 (both pages) • Extension Work: Activity 9B Q8 ~ 12