A child is swinging a 380-g ball at the end of a 69.0-cm-long string in a vertical circle. The string can withstand a tension of 16.0 N before breaking.
(a) What is the tension in the string when the ball is at the
top of the circle if its speed at that point is 3.90 m/s?
(b) What is the maximum speed the ball can have at the bottom of
the circle if the string does not break?
A child is swinging a 380-g ball at the end of a 69.0-cm-long string in a...
A 99 g ball is tied to the end of a 49 cm long string and swung clockwise in a vertical circle. The center of the circle is 175 cm above the floor. What is the minimum speed necessary to make it over the top without the string going slack? The ball is being swung at this minimum speed, but then the string is released at the instant the ball is at the top of the loop. How far to...
A 900 g ball moves in a vertical circle on a 1.07 m -long string. If the speed at the top is 4.10 m/s , then the speed at the bottom will be 7.67 m/s . A) What is the ball's weight? B) What is the tension in the string when the ball is at the top? C) What is the tension in the string when the ball is at the bottom?
a 150 gram ball at the end of a string is swinging in a horizontal circle of radius 1.15. the ball takes 5 seconds to complete 20 revolutions. a. what is the time for 1 revolution of ball? b. what is the tangential speed of the ball? c. what is the tension in the string?
A certain string can withstand a maximum tension of 44 N without breaking. A child ties a 0.35 kg stone to one end and, holding the other end, whirls the stone in a vertical circle of radius 0.91 m, slowly increasing the speed until the string breaks. (a) Where is the stone on its path when the string breaks? *at a random point on the path *at the lowest point on the path *cannot be determined *at the highest point...
An athlete swings a 3.70 kg ball horizontally on the end of a rope. The ball moves in a circle of radius 0.970 m at an angular speed of 0.740 rev/s. (a) What is the tangential speed of the ball? m/s (b) What is its centripetal acceleration? m/s2 (c) If the maximum tension the rope can withstand before breaking is 115 N, what is the maximum tangential speed the ball can have? m/s
A child twirls a 0.18 kg mass attached to the end of a 47 cm long piece of string. He twirls the mass around at 2.4 revolutions per second in a vertical plane. Calculate the tension (in N) in the string when the mass is at the bottom of the circle.
A 1.8 kg ball at the end of a 1.6 m string swings in a vertical plane. At its lowest point the ball is moving with a speed of 12 m/s. (a) What is its speed (in m/s) at the top of its path? m/s (b) What is the tension (in N) in the string when the ball is at the bottom and at the top of its path? bottom of its path _______ N top of its path _________...
A small ball of mass m is tied to a string and set rotating with negligible friction in a vertical circle of radius R with earth's gravity g acting. (a) What is the speed of the ball at the top of the circle so that the tension in the string vanishes there? (b) Given this, what is the speed of the ball at the bottom of the circle, and (c) what is the tension in the string at the bottom...
A ball at the end of a string moves in a vertical circle with constant mechanical energy E. What is the difference between the tension at the bottom of the circle and the tension at the top? (Let m be the mass of the ball and g the acceleration due to gravity.) TB-Tr= eBook Submit Answer Save Progress
A conical pendulum is formed by attaching a ball of
mass m to a string of length L, then allowing the
ball to move in a horizontal circle of radius r. The
following figure(Figure
1) shows that the string traces out the surface of a cone,
hence the name.Part A: Find an expression for the tension T in the
string.Express your answer in terms of the variables L,m,r and appropriate
constants.Part B: Find an expression for the ball's angular speed?.Express your answer...