Home
Class 7
PHYSICS
The motion of a pendulum is...

The motion of a pendulum is

A

rotatory

B

oscillatory

C

curvilinear

D

rectilinear

Text Solution

Verified by Experts

The correct Answer is:
B
Promotional Banner

Topper's Solved these Questions

  • MOTION

    ICSE|Exercise TEST YOURSELF (SHORT/LONG ANSWER QUESTIONS)|34 Videos
  • MOTION

    ICSE|Exercise TEST YOURSELF (NUMERICAL)|13 Videos
  • MOTION

    ICSE|Exercise TEST YOURSELF (MATCH THE COLUMN)|1 Videos
  • MODEL TEST PAPER 2

    ICSE|Exercise SECTION II|40 Videos
  • PHYSICAL QUANTITIES AND MEASUREMENT

    ICSE|Exercise EXERCISE PICTURE STUDY |3 Videos

Similar Questions

Explore conceptually related problems

A simple pendulum with a bob of mass m and a conducting wire of length L, swings under gravity with an angular amplitude 2theta . If the horizontal component of the earth's magnetic field perpendicular to the plane of motion of the pendulum is B, then the maximum emf induced across the pendulum is

The length of a pendulum is 8 m while the pendulum swings through 1.5 rad, find the length of the arc through which the tip of the pendulum passes.

Statement-1 : The motion of simple pedulum is simple harmonic only for a lt lt l . Statement-2 : Motion of a simple pendulum is SHM for small angular displacement.

The bottom of a pendulum traces an arc 3 feet in length when the pendulum swings through an angle of (1)/(2) radians.What is the number of feet in the length of the pendulum?

The energy at the mean position of a pendulum will be

The mass and diameter of a planet are twice those of earth. What will be the period of oscillation of a pendulum on this plenet. If is a second's pendulum on earth?

Assertion: The motion of a simple pendulum is simple harmoni for all angular displacement. Reason: Motion of simple pendulum is independent of the angular displacement.

Statement-1 : The motion of a simple pendulum is not simple harmonic for large amplitudes. Statement-2 : The restoring torque on a simple pendulum about the point of suspension is proportional to sintheta , where theta is the angular displacement of the pendulum.

A simple pendulum is oscillating in a trolley moving on a horizontal straight road with constant acceleration a. If direction of motion of trolley is taken as positive x direction and vertical upward direction as positive y direction then the mean position of pendulum makes an angle

A physical pendulum is positioned so that its centre of gravity is above the suspension point. When the pendulum is realsed it passes the point of stable equilibrium with an angular velocity omega . The period of small oscollations of the pendulum is