Mechanical Waves Flashcards

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1
Q

Types of Waves:

__________ - do not need any medium for propagation (light waves)
__________ - do not have electromagnetic properties
__________ - require a medium in order to propagate (sound waves, water waves)

A

Electromagnetic Waves
Matter Waves
Mechanical Waves

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2
Q

Disturbance of a system from equilibrium that propagates from one region of the system to another

Types:
1. ______________ – Single, short-lived disturbance.
2. ______________ – Continuous, repetitive disturbance.

A

Wave

Impulsive Waves
Periodic Waves

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3
Q

Mechanical Waves: Properties

  • Disturbance travels with _________ speed.
  • Medium does not travel through space, each particles _______ about their equilibrium points.
  • Waves transport ______ but not ______ from one region to another.
A

definite
oscillate
energy but not matter

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4
Q

Kinds of mechanical waves (2)

_________: Particles vibrate perpendicular to wave propagation.
_________: Particles vibrate parallel to wave propagation.

A

Transverse Waves
Longitudinal Waves

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5
Q

Wave Characteristics

___________: Maximum displacement from equilibrium.
___________: Distance between two consecutive crests or troughs.
___________: Number of cycles per second (Hz).
___________: Time for one complete cycle (𝑇=1/𝑓).
___________: angular displacement per unit time
___________: Speed of wave propagation (𝑣=𝑓𝜆).

A

Amplitude
Wavelength (𝜆)
Frequency (𝑓)
Period (𝑇)
Angular frequency �
Wave Speed (𝑣)

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6
Q

number of waves in a unit distance

A

Wave number k

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7
Q

wave speed is dependent on the ______________ in which it travels.

A

properties of the medium

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8
Q

Periodic wave with simple harmonic motion

A

Sinusoidal wave

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9
Q

The ___________of a traveling pulse at the fixed end of a stretched string. The reflected pulse is ________, but its shape is otherwise unchanged

A

reflection
inverted

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10
Q

The reflection of a traveling pulse at the _________ of a stretched string. The reflected is not inverted.

A

free end

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11
Q

● The resulting effect when two or more waves overlap in the same region of space

A

wave interference

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12
Q

When two or more waves overlap, the displacement at any point is the algebraic sum of the displacement of the corresponding points of the overlapping waves

A

The Principle of Superposition

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13
Q

Results when the waves are in phase

Waves in phase add to form a larger wave

A

Constructive Interference

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14
Q

Results when the waves are out phase

Waves out of phase cancel each other

A

Destructive Interface

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15
Q

● Occurs when two waves of the same frequency and amplitude but traveling in opposite direction interfere
● Does not appear to be moving in either direction

A

Standing wave

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16
Q

points that never move at all; manifests destructive interference

A

Node

17
Q

points that have greatest amplitude; manifests constructive interference

A

Antinode

18
Q

Does not transfer energy – there is local flow of energy from each node to the next; but average energy transfer is zero.

A

Standing wave

19
Q

Each frequency with its associated vibration pattern is called

A

Normal modes

20
Q

sequence of frequencies in which each frequency is an integer of a fundamental

A

HARMONIC SERIES

21
Q

any frequency greater than the fundamental frequency

A

OVERTONE