You have seen dogs shake to shed water from their fur. The motion is complicated, but the fur on a dog’s torso rotates back and forth along a roughly circular arc. Water droplets are held to the fur by contact forces, and these forces provide the centripetal acceleration that keeps the droplets moving in a circle, still attached to the fur, if the dog shakes gently. But these contact forces—like static friction—have a maximum possible value. As the dog shakes more vigorously, the contact forces cannot provide sufficient centripetal acceleration and the droplets fly off. A big dog has a torso that is approximately circular, with a radius of 16 cm. At the midpoint of a shake, the dog’s fur is moving at a remarkable 2.5 m/s. a. What force is required to keep a 10 mg water droplet moving in this circular arc? b. What is the ratio of this force to the weight of a droplet?
You have seen dogs shake to shed water from their fur. The motion is complicated, but the fur on a dog’s torso rotates back and forth along a roughly circular arc. Water droplets are held to the fur by contact forces, and these forces provide the centripetal acceleration that keeps the droplets moving in a circle, still attached to the fur, if the dog shakes gently. But these contact forces—like static friction—have a maximum possible value. As the dog shakes more vigorously, the contact forces cannot provide sufficient centripetal acceleration and the droplets fly off. A big dog has a torso that is approximately circular, with a radius of 16 cm. At the midpoint of a shake, the dog’s fur is moving at a remarkable 2.5 m/s. a. What force is required to keep a 10 mg water droplet moving in this circular arc? b. What is the ratio of this force to the weight of a droplet?
You have seen dogs shake to shed water from their fur. The motion is complicated, but the fur on a dog’s torso rotates back and forth along a roughly circular arc. Water droplets are held to the fur by contact forces, and these forces provide the centripetal acceleration that keeps the droplets moving in a circle, still attached to the fur, if the dog shakes gently. But these contact forces—like static friction—have a maximum possible value. As the dog shakes more vigorously, the contact forces cannot provide sufficient centripetal acceleration and the droplets fly off. A big dog has a torso that is approximately circular, with a radius of 16 cm. At the midpoint of a shake, the dog’s fur is moving at a remarkable 2.5 m/s.
a. What force is required to keep a 10 mg water droplet moving in this circular arc?
b. What is the ratio of this force to the weight of a droplet?
What fuel economy should be expected from a gasoline powered car that encounters a total of 443N of resistive forces while driving down the road? (Those forces are from air drag, rolling resistance and bearing losses.) Assume a 30% thermodynamic efficiency.
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