Home
Class 12
PHYSICS
simple pendulam oscillates in a vertical...

simple pendulam oscillates in a vertical plane. When it passes through the mean postion, the tension in the string is 3 times the weight of the pendulam bob. What is the maximum displacement of the pendulam of the string with respect to the vertical?

A

`30^@`

B

`45^@`

C

`60^@`

D

`90^@`

Text Solution

Verified by Experts

Promotional Banner

Topper's Solved these Questions

  • Rational Dynamics

    CHETANA PUBLICATION|Exercise 49|13 Videos
  • Rational Dynamics

    CHETANA PUBLICATION|Exercise 50|11 Videos
  • Rational Dynamics

    CHETANA PUBLICATION|Exercise 47|16 Videos
  • Oscillations.

    CHETANA PUBLICATION|Exercise EXERCISE|69 Videos
  • Semiconductor

    CHETANA PUBLICATION|Exercise EXERCISE|65 Videos

Similar Questions

Explore conceptually related problems

A simple pendulum oscillates in a verticle plane. When it passes through the bottommost point, the tension in the string is 3 times the weight of the pendulum bob. What is the maximum displacement of the pendulum of the string with respect to the vertical

A stone of mass 1kg tied to a light inextensible string of length L=10m is whirling in a circular path of radius L in vertical plane. If the ratio of the maximum tension in the string to the minimum tension in the string is 4 and if g is taken to be 10ms^(-2) , the speed of the stone at the highest point of the circle is.

A pendulum bob on a 2 m string is displaced 60^@ from the vertical and then released. What is the speed of the bob as it passes through the lowest point in its path ?

A pendulum consisting of a small sphere of mass m, suspended by an inextensible and massless string of length 1, is made to swing in a vertical plane. If the breaking strength of the string is 2 mg, then the maximum angular amplitude of the displacement from the vertical can be

A tiny stone of mass 20 g is tied to a practically massless, inextensible, flexible string and whirled along vertical circles. Speed of the stone is 8 m//s when the centripetal force is exactly equal to the force due to the tension. Calculate minimum and maximum kinetic energies of the stone during the entire circle. Let theta= 0^0 be the angular position of the string, when the stone is at the lowermost position. Determine the angular position of the string when the force due to tension is numerically equal to weight of the stone. Take g = 10 m//s^2 and Length string = 1.8 m

A rod of mass M and length l is suspended freely from its end and it can oscillate in the vertical plane about the point of suspension. It is pulled to one side and then released. It passes through the equilibrium position with angular speed omega . What is the kinetic energy while passing through the mean position?

A simple pendulam of length L carriers a bob of mass m. When the bob is at its lowest position, it is given the minimum horizontal speed necessary for it to move in a vertical circle about the point of suspension. When the string is horizontal the net force on the bob is

Length of a simple pendulum is 2 m and mass of its bob is 0.2 kg. If the tension in the string exceeds 4 N , it will break . If g = 10 m/s^2 and the bob is whirled in a horizontal plane, the maximum angle through which the sting can make with vertical during rotation is

A pendulum bob has a speed of 3m//s at its lowest is position. The pendulum is 0.5m long. The speed of the bob, when string makes an angle of 60^@ to the vertical is