Chapter 17 - Oscillations Flashcards

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1
Q

Forced Oscillation

A

When periodic forces act on objects to make them vibrate, the object vibrates at the frequency of the applied force instead of is natural frequency. Periodic application of force.

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2
Q

Free Oscillations

A

When an object is freely left to oscillate, number of continuous forces are applied, the object oscillates at its natural frequency.

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3
Q

Phase

A

The point that on oscillating mass has reacted within the entire oscillation.

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4
Q

SHM

A

SHM is defined as the motion of a particle where acceleration is proportional to the displacement from the equilibrium position and which is always directed towards the equilibrium position.

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5
Q

Frequency

A

The number of oscillations or vibrations per unit time is the frequency f. f = 1/T

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6
Q

Displacement

A

The distance from the equilibrium position is known as the displacement

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7
Q

Amplitude

A

The amplitude (a scalar quantity) is the maximum displacement.

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8
Q

a = –ω ^2x

A

a - Acceleration
w - Angular velocity
x - Displacement at any point.

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9
Q

Angular Frequency

A

ω = 2π/T

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10
Q

Factors Of SHM

A

1) Motion is periodic
2) Motion is oscillatory
3) Acceleration is proportional to the negative os displacement. ( Opposite directions).

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11
Q

Energy

A

Kinetic at mean points
Potential at extreme points

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12
Q

Velocity

A

v = v0 cosω t when x = x0 sinω t

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13
Q

Acceleration

A

a = −a0 sin ω t when x = x0 sinω t

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14
Q

Alternate Velocity

A
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15
Q

Kinetic Energy

A

Ek = 1/2 m ω^2 (x0^2 − x^2)

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16
Q

Potential Energy

A

Ep = 1/ 2 m ω^2 x^2

17
Q

Total Energy

A

Etot = 1/ 2 m ω^2 x0^2

18
Q

Free Oscillations

A

A particle is said to be undergoing free oscillations when the only external force
acting on it is the restoring force.

19
Q

Damped Oscillations

A

In real situations, however, frictional and other resistive forces cause the
oscillator’s energy to be dissipated, and this energy is converted eventually into
thermal energy. The oscillations are said to be damped.

20
Q

Damped Oscillations

A

In real situations, however, frictional and other resistive forces cause the
oscillator’s energy to be dissipated, and this energy is converted eventually into
thermal energy. The oscillations are said to be damped.

21
Q

Under Damping

A

Light - Slower Damp
Heavy - Faster Damp

22
Q

Critical Damping

A

No oscillations - Least Time

23
Q

Over Damping

A

No Oscillations - Most Time

24
Q

Resonance

A

Forced oscillations
Periodic Force Frequency = Natural Frequency of the Pendulum
- Max amplitude is reach