c) Draw a Free Body Diagram of the particle, clearly indicating all forces acting on the particle, and use the Free Body Diagram to determine the equation(s) of motion of the particle.

For the rotation in two dimensions, both energy, and angular momentum is quantized.  Select one: True False

A car climbs through a slope of 30° in 5 seconds. If it starts at rest and after 10 m its velocity is 80 km/h. What is the power that the car has to develop? What is the force that produces this power and makes it possible for the car to climb and accelerate? Assume the car does not suffer any temperature change and that its mass is m = 450 kg. d = 10 m 0 - 30°

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1. Particle P is in equilibrium with five (5) forces acting on it in 3-D space. How many scalar equations of equilibrium can be written for point P? a. 2 b. 3 C. 4 d. 5

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4. A uniform rod is free to rotate about Point A. The tram that is holding A is accelerating to the left at 4 m/s². Neglect air resistance. When the rod is in equilibrium, at what angle, 0, will the rod be oriented relative to vertical? a = 4 m/s² A 0 = ? Rod g m = 6 kg L = 0.3 m