1.1 understanding waves.ppt

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Chapter 1 Waves Chapter 1 Waves 1.1 Understanding Waves

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Page 1: 1.1 Understanding Waves.ppt

Chapter 1 WavesChapter 1 WavesChapter 1 WavesChapter 1 Waves

2.1 Arah Mata Angin1.1 Understanding Waves

Page 2: 1.1 Understanding Waves.ppt

Understanding WavesChapter 1 Waves

Waves

The Nature Of Waves

Travelling disturbance through a medium from a vibrating or oscillating source

Medium

Transfers energy in the direction of its propagation but do not transfers matter.

• The medium is a substance or material that transports the wave from its source to another place

• The particles to the medium only vibrate but do not travel together with the wave

Page 3: 1.1 Understanding Waves.ppt

Chapter 1 Waves

Jenis gelombang

Gelombang melintang Gelombang membujur

Zarah medium bergetarpd arah yg berserenjangdengan arah perambatan gelombang

Zarah mediumbergetarpd arah yg selaridengan arah perambatan gelombang

contoh

air

Elektromagnetik

contoh

bunyi

Page 4: 1.1 Understanding Waves.ppt

Understanding WavesChapter 1 Waves

Wavefront

• An imaginary line that joins all the points on the points on the crest of a wave

• The direction of wavefront is perpendicular to the direction ot the propagation of its wave

Circular wavefronts Plane wavefronts

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Understanding WavesChapter 1 Waves

Oscillating System

An oscillating system is a system that undergoes a periodic to-and-fro movement

Examples A simple pendulum A loaded spring

Amplitude, A = maximum displacement form its rest position (meter, m)Period, T = time for one complete oscillation / vibration (second, s)

Frequency, f = number of complete oscillation / vibration in one second (Hertz, Hz)Wavelength, = distance between two successive crests (meter, m)Wave speed, v = distance moved by a wave in one second (meter per second, ms-1)

R PQ

A A

P – Q – R – Q – P

Page 6: 1.1 Understanding Waves.ppt

Understanding WavesChapter 1 Waves

Example :

In an experiment, siti observes that a simple pendulum completes 40 oscillation in 48.0 seconds. What is a) the period of oscillation b) the frequency of oscillation

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Understanding WavesChapter 1 Waves

Displacement-Time Graph

A

A

T

T

A = amplitude T = Period

Page 8: 1.1 Understanding Waves.ppt

Understanding WavesChapter 1 Waves

0.02 0.04 0.06

ExampleFigure below shows the displacement –time graph of the oscillating of mass on a springFrom the graph statea)Amplitudeb)Periodc)frequency

5

-5

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Understanding WavesChapter 1 Waves

Displacement-Distance Graph

A

A

A = amplitude T = Period

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Understanding WavesChapter 1 Waves

3.7 7.4 11.1

ExampleFigure below shows the displacement –distance graph ofA waveFrom the graph finda)Amplitudeb)Wavelength of the wave

8

-8

distance

Page 11: 1.1 Understanding Waves.ppt

Understanding WavesChapter 1 Waves

Speed Of Waves

v = f v = wave speed

f = wave frequency

= wavelength

The frequency of a wave moving to the shore is 6 Hz and the length between two waves trough is 3m. What is the speed of the wave?

v = f = 6 × 3

= 18 ms-1

Example 1

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Understanding WavesChapter 1 Waves

Speed Of Waves

Example 2

A teacher attaches a slinky to the wall and begins introducing pulses with different amplitudes. Which of the two pulses (A or B) below will travel from the hand to the wall in the least amount of time?

AnswerBoth of the pulses reach the wall at the same time because the amplitude of the wave does not affect the speed of the wave.

Page 13: 1.1 Understanding Waves.ppt

Understanding WavesChapter 1 Waves

Damping In An Oscillating System

No energy loss (the system oscillates forever)

Oscillating System In Vacuum

Amplitude decreases

Oscillating System In The Air

Energy loss to the surroundings due to air resistance and friction

Damping is said to have occurred in an oscillating system when there is a loss of energy to the surroundings.

Page 14: 1.1 Understanding Waves.ppt

Since the length of the pendulum B string = length of the pendulum string E, both pendulums B and E have the same natural frequency.Therefore, pendulum E is at resonance with pendulum B and will oscillate with larger amplitude.

Understanding WavesChapter 1 Waves

Resonance

An oscillating system is at resonance when it is driven at its natural frequency by a periodic force.

At resonance, the amplitude of the ascillating system rises to maxiumum.

Barton’s Pendulum

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Understanding WavesChapter 1 Waves

END OF CHAPTEREND OF CHAPTER

1.1 Understanding Waves1.1 Understanding Waves

END OF CHAPTEREND OF CHAPTER

1.1 Understanding Waves1.1 Understanding Waves