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Q1: Given that lomega 1-3 radls, calculate the magnitude of lomega_B* 100 100 Your answer Q2: Given the same conditions as in
300 mm 3 kN 00 mm400 mm Your answer Q4: Calculate the net torque about point B (include both units and direction).* 4 kN 8 2
Q5: Calculate the net torque about point C (include both units and direction). * 4 KN 2 kN 300 mm 3 kN kN 300 mm400 mm Your a
Rope e, Rod Your answer Q7: Given the length of the rod L-5m, Itheta1 50 degree, and theta2 40 degree calculate the magnitude
Q8: Given the length of the rod L-5m, ltheta1 50 degree, and theta2 40 degree calculate the magnitude of the friction from th
Q9: Given a ladder (of mass-5kg) at equilibrium, and h-4m, and the angle between the ladder and the floor (60 degree), calcul
Q10: Given a ladder (of mass-10kg) at equilibrium, and h-4m, and the angle between the ladder and the floor (60 degree), calc
Q11: Given the length of the rod L-6m (m-5kg), an angle theta of 30 degrees, and a red block (m-2kg) located at a distance x-
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Your answer Q13: Given the length of the rod L=6m (m=5kg), an angle theta of 30 degrees, and a red block (m-2kg) located at a
Q1: Given that lomega 1-3 radls, calculate the magnitude of lomega_B* 100 100 Your answer Q2: Given the same conditions as in Q1, calculate the magnitude of omega_C 100 100 Your answer Q3: Calculate the net torque about point A (include both units and direction). 4 KN 2 kN 300 mm
300 mm 3 kN 00 mm400 mm Your answer Q4: Calculate the net torque about point B (include both units and direction).* 4 kN 8 2 kN 300 mm kN 300 mm 400 mm Your answer Q5: Calculate the net torque about point C (include both units and direction).* 4 kN 8 2KN 300 mm 3 kN kN 00 mm400 mm Your answer
Q5: Calculate the net torque about point C (include both units and direction). * 4 KN 2 kN 300 mm 3 kN kN 300 mm400 mm Your answer Q6: Given the length of the rod L-5m, ltheta1 40 degree, and theta2 50 degree calculate the magnitude of the normal force on the blue rod (m-3kg) if it is at equilibrium. * 82 Rope e Rod
Rope e, Rod Your answer Q7: Given the length of the rod L-5m, Itheta1 50 degree, and theta2 40 degree calculate the magnitude of the tension along the rope on the blue rod (m-3kg) if it is at equilibrium.* 82 Rope 0, Rod Your answer
Q8: Given the length of the rod L-5m, ltheta1 50 degree, and theta2 40 degree calculate the magnitude of the friction from the wall on the blue rod (m-3kg) if it is at equilibrium. * Rope e, Rod θι Your answer Q9: Given a ladder (of mass-5kg) at equilibrium, and h-4m, and the angle between the ladder and the floor (60 degree), calculate the magnitude of the normal force from the wall acting on the ladder. Friction is only present between the ladder and the floor
Q9: Given a ladder (of mass-5kg) at equilibrium, and h-4m, and the angle between the ladder and the floor (60 degree), calculate the magnitude of the normal force from the wall acting on the ladder. Friction is only present between the ladder and the floor Imu s-0.6, and Imu_k-0.2).* Your answer Q10: Given a ladder (of mass-10kg) at equilibrium, and
Q10: Given a ladder (of mass-10kg) at equilibrium, and h-4m, and the angle between the ladder and the floor (60 degree), calculate the maximum distance d that the horizontal force F (20N) acts on the ladder for the ladder to remain at equilibrium. Friction is present everywhere (Imu_s-0.7, and \mu_k-0.2). Hint: the tendency of motion of the bottom of the ladder is left. *
Q11: Given the length of the rod L-6m (m-5kg), an angle theta of 30 degrees, and a red block (m-2kg) located at a distance x-2m, calculate the magnitude of the tension along the rope on the blue rod if it is at equilibrium. * com Your answer Q12: Given the length of the rod L-6m (m-5kg), an angle \theta of 30 degrees, and a red block (m-2kg) located at a distance x-2m, calculate the magnitude of

Your answer Q13: Given the length of the rod L=6m (m=5kg), an angle theta of 30 degrees, and a red block (m-2kg) located at a distance x=2m, calculate the magnitude of friction on the blue rod if it is at equilibrium. * com Your answer
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て 320o N·m. 4.

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