Tension at highest point in vertical circle. At the highest point, it falls...
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Tension at highest point in vertical circle. At the highest point, it falls downward. When the ball is at the highest point of the circle its velocity and acceleration directions are: A ball with a mass m is fastened to a string and is swung in a vertical circle. Derive the expression for the difference in tensions at the highest and the lowest points. The ball starts from point and completes half a circle at point . The tension ( in the string acts radially inwards. 5 kg is rotated with uniform speed along vertical circle by means of light string. A particle of mass m, just completes the vertical circular motion. 3kg is tied to one end of a string 0. If the tension of the string be 2N at the highest point in the circle, the tension at the lowest point in this situation will be equal to a) 0 b) 2. T 2 and v2 denotes corresponding values at the highest point.
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