Gravitational acceleration/tension?

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To determine the tension in the rope of a 3.22 kg bucket swinging in a vertical circle, calculations are needed for both the top and bottom positions of the circle. At the top, the tension is influenced by gravitational force and centripetal acceleration, while at the bottom, the tension must counteract gravity and provide the necessary centripetal force. Drawing diagrams to visualize the forces acting on the bucket at both positions is essential for accurate calculations. The discussion emphasizes the importance of understanding these forces to solve the problem effectively. Clear diagrams and a step-by-step approach will aid in finding the correct tension values.
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You swing a 3.22 kg bucket of water in a vertical circle of radius 0.860 m. At the top of the circle the speed of the bucket is 3.30 m/s; at the bottom of the circle its speed is 6.95 m/s. Find the tension in the rope tied to the bucket in the following positions.

(a) the top of the circle
N

(b) the bottom of the circle
N

again like deja vu, i have no idea... please help!
 
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Did you draw a diagram with the forces on the bucket? One for when it's at the top and one when it's at the bottom of the circle? Do that first.
 

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