Oscillations: U-Tube Liquid Column & Simple Harmonic Motion Energy
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Questions and Answers

In simple harmonic motion, if the displacement of an object is doubled, what happens to the elastic potential energy?

  • It remains the same (correct)
  • It quadruples
  • It also doubles
  • It is halved

Which type of oscillation involves a restoring force that is directly proportional to the displacement from equilibrium position?

  • Forced oscillations
  • Damped oscillations
  • Complex oscillations
  • Simple harmonic oscillations (correct)

If a pendulum is shortened, how does this change affect its time period of oscillation?

  • The time period increases
  • The time period becomes infinite
  • The time period remains the same
  • The time period decreases (correct)

What happens to the frequency of oscillation in a system if the mass is doubled while keeping other factors constant?

<p>The frequency remains the same (C)</p> Signup and view all the answers

What is the force constant of a spring?

<p>The spring's resistance to deformation (B)</p> Signup and view all the answers

In simple harmonic motion, what does the time period represent?

<p>The time taken to complete one full cycle (B)</p> Signup and view all the answers

What distinguishes a free oscillation from a damped oscillation?

<p>The energy loss over time (B)</p> Signup and view all the answers

Which statement best describes angular harmonic oscillation?

<p>Rotational motion about an axis (D)</p> Signup and view all the answers

Study Notes

Simple Harmonic Motion Concepts

  • Doubling the displacement in simple harmonic motion results in a quadrupling of elastic potential energy, as elastic potential energy is proportional to the square of the displacement.
  • Simple harmonic motion features a restoring force that is directly proportional to the displacement from the equilibrium position, following Hooke's Law.

Pendulum Dynamics

  • Shortening a pendulum decreases its time period of oscillation, leading to a faster frequency due to the relationship between length and time period (T = 2π√(L/g)).

Mass and Frequency Relationship

  • Doubling the mass of an oscillating system, while keeping other factors constant, results in a decrease in frequency, as frequency is inversely proportional to the square root of mass.

Properties of a Spring

  • The force constant (k) of a spring quantifies its stiffness, expressed as the ratio of the force exerted on it to the displacement produced (k = F/x).

Time Period in Motion

  • In simple harmonic motion, the time period represents the duration of one complete cycle, providing insight into the oscillation rate.

Types of Oscillations

  • Free oscillation occurs in an undamped system where oscillations continue indefinitely, while damped oscillation experiences a gradual reduction in amplitude due to external resistance or friction.

Angular Harmonic Oscillation

  • Angular harmonic oscillation refers to the motion of an object in a circular path where the acceleration is directed towards a central point, exhibiting periodic behavior similar to linear harmonic oscillation.

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Description

Learn about oscillations of liquid column in a U-tube and delve into the energy concept in simple harmonic motion. Explore the four different types of oscillations and solve mathematical exercises related to energy and potential energy.

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