Chapter 13 – Waves II.

Slides:



Advertisements
Similar presentations
Topic 11 – Wave Phenomena.
Advertisements

Chapter 21.
SPH3U Exam Review Waves and Sound.
QuickCheck 16.1 Two wave pulses on a string approach each other at speeds of 1 m/s. How does the string look at t = 3 s? Answer: C © 2015 Pearson Education,
Phys 250 Ch15 p1 Chapter 15: Waves and Sound Example: pulse on a string speed of pulse = wave speed = v depends upon tension T and inertia (mass per length.
Principle of Superposition Interference Stationary Waves
Cutnell/Johnson Physics 8th edition Reading Quiz Questions
Two pulses on a string approach each other at speeds of 1 m/s
Physics 102 Superposition Moza M. Al-Rabban Professor of Physics Lecture 7 Interference.
Chapter 18 Superposition and Standing Waves. Waves vs. Particles Waves are very different from particles. Particles have zero size.Waves have a characteristic.
The Principle of Linear Superposition and Interference Phenomena
Waves and Sound Ch
Standing Waves When an incident wave interferes with a reflected wave to form areas of constructive and destructive interference. When an incident wave.
THE PHYSICS OF MUSIC ♫. MUSIC Musical Tone- Pleasing sounds that have periodic wave patterns. Quality of sound- distinguishes identical notes from different.
Chapter 12 Objectives Differentiate between the harmonic series of open and closed pipes. Calculate the harmonics of a vibrating string and of open and.
Waves Waves. Types of Waves l Longitudinal: The medium oscillates in the same direction as the wave is moving è Sound l Transverse: The medium oscillates.
A “physical phenomenon that stimulates the sense of hearing.”
Stringed Instruments (Ex. Guitars, pianos, violins)  Vibrating the string sets up a standing wave, the vibration from the string resonate the sounding.
resonance occurs when a medium vibrates at the same frequency as the external vibrating force causing the vibration. If the forcing frequency equals.
Sound Review.
Ch 17. Principle of Linear Superposition and Interference Phenomena When the pulses merge, the Slinky assumes a shape that is the sum of the shapes of.
Chapter 17 The Principle of Linear Superposition and Interference Phenomena.
FCI. Faculty of Computers and Information Fayoum University 2014/ FCI.
 Universal Wave Equation. A harp string supports a wave with a wavelength of 2.3m and a frequency of Hz. Calculate its wave speed.
Superposition of waves Standing waves on a string Interference Lecture 27: Wave interference.
Key Terms WavelengthCompressions WavelengthCompressions FrequencyRarefactions FrequencyRarefactions PitchNodes PitchNodes HarmonicAntinodes HarmonicAntinodes.
Wave Motion. Conceptual Example: Wave and Particle Velocity Is the velocity of a wave moving along a cord the same as the velocity of a particle of a.
STANDING WAVES. Standing Waves - appear to be ‘standing’ still in their left to right motion - in constant position.
14-6 The Doppler Effect The Doppler effect is the change in pitch of a sound when the source and observer are moving with respect to each other. When an.
The Physics of Musical Instruments
Physics. Wave and Sound - 4 Session Session Objectives.
Waves and Sound Honors Physics.
For a standing wave to be set up in a string there has to be two waves travelling in it. Explain what has to be the same and what has to be different about.
Chapter 15: Wave Motion 15-2 Types of Waves: Transverse and Longitudinal 15-3 Energy Transported by Waves 15-4 Mathematical Representation of a Traveling.
-Standing Waves -Law of Reflection -Diffraction -Interference of Waves Physics Mrs. Coyle.
 Wave energy depends on amplitude, the more amplitude it has, the more energy it has.
FCI. Faculty of Computer and Information Fayoum University FCI.
Music Music is a “ pleasant ” sound (longitudinal) wave. The pitch is the frequency of the wave. The loudness is the amplitude of the wave. Music is made.
SOUND
The Interference of Sound Waves. The Principle of Superposition The Principle of Superposition states that when 2 waves interfere, the resulting displacement.
Wave interference, boundaries, and superposition
Musical Instruments.
Hearing Biomechanics Standing waves.
Principle of Superposition Interference Stationary Waves
MECHANICAL WAVES AND SOUND
Harmonic Motion and Mechanical Waves
Topics for Today Intensity and sound level (17-4)
Chapter 15 Sound: The Physics of Music PPTB
Standing Waves Destructive interference Constructive interference
Damping Sometimes engineers don’t want springs to keep oscillating.
The Principle of Linear Superposition and Interference Phenomena
Interference.
Standing waves.
Standing Waves Resonance.
بسم الله الرحمن الرحيم FCI.
Standing Waves Waves and Sound
Chapter 17 Goals: Understand the principle of superposition.
Resonance & Standing Waves
An object moves with simple harmonic motion
Standing waves review A standing wave occurs when there is constructive interference between a wave and it reflections from a boundary.
Wave Interactions.
Chapter 16: Sound HW2: Chapter 16: Pb.2, Pb 18, Pb.24, Pb 35, Pb.40, Pb.62 Due on Wednesday 24.
THE PHYSICS OF MUSIC ♫.
Principle of Linear Superposition and Interference Phenomena
14-7 Superposition and Interference
1 If a guitar string has a fundamental frequency of 500 Hz, which one of the following frequencies can set the string into resonant vibration? (A) 250.
The Principle of Linear Superposition and Interference Phenomena
-Standing Waves -Law of Reflection -Diffraction -Interference of Waves
Section2 :Wave Properties Wave: disturbance that carries energy
Presentation transcript:

Chapter 13 – Waves II

Two pulses on a string approach each other at speeds of 1 m/s Two pulses on a string approach each other at speeds of 1 m/s. What is the shape of the string at t = 6 s? IG20.1

Two pulses on a string approach each other at speeds of 1 m/s Two pulses on a string approach each other at speeds of 1 m/s. What is the shape of the string at t = 6 s? IG20.1

A standing wave on a string vibrates as shown at the top A standing wave on a string vibrates as shown at the top. Suppose the tension is quadrupled while the frequency and the length of the string are held constant. Which standing wave pattern is produced? STT21.2

A standing wave on a string vibrates as shown at the top A standing wave on a string vibrates as shown at the top. Suppose the tension is quadrupled while the frequency and the length of the string are held constant. Which standing wave pattern is produced? STT21.2

An open-open tube of air supports standing waves at frequencies of 300 Hz and 400 Hz, and at no frequencies between these two. The second harmonic of this tube has frequency 800 Hz. 600 Hz. 400 Hz. 200 Hz. 100 Hz. STT21.3

An open-open tube of air supports standing waves at frequencies of 300 Hz and 400 Hz, and at no frequencies between these two. The second harmonic of this tube has frequency 800 Hz. 600 Hz. 400 Hz. 200 Hz. 100 Hz. STT21.3

Move speaker 1 backward (to the left) 0.5 m. Two loudspeakers emit waves with l = 2.0 m. Speaker 2 is 1.0 m in front of speaker 1. What, if anything, must be done to cause constructive interference between the two waves? Move speaker 1 backward (to the left) 0.5 m. Move speaker 1 backward (to the left) 1.0 m. Move speaker 1 forward (to the right) 1.0 m. Move speaker 1 forward (to the right) 0.5 m. Nothing. The situation shown already causes constructive interference. STT21.4

Move speaker 1 backward (to the left) 0.5 m. Two loudspeakers emit waves with l = 2.0 m. Speaker 2 is 1.0 m in front of speaker 1. What, if anything, must be done to cause constructive interference between the two waves? Move speaker 1 backward (to the left) 0.5 m. Move speaker 1 backward (to the left) 1.0 m. Move speaker 1 forward (to the right) 1.0 m. Move speaker 1 forward (to the right) 0.5 m. Nothing. The situation shown already causes constructive interference. STT21.4

The interference at point C in the figure at the right is maximum constructive. destructive, but not perfect. constructive, but less than maximum. there is no interference at point C. perfect destructive. STT21.5

The interference at point C in the figure at the right is maximum constructive. destructive, but not perfect. constructive, but less than maximum. there is no interference at point C. perfect destructive. STT21.5

These two loudspeakers are in phase These two loudspeakers are in phase. They emit equal-amplitude sound waves with a wavelength of 1.0 m. At the point indicated, is the interference maximum constructive, perfect destructive or something in between? STT21.6 maximum constructive perfect destructive something in between

These two loudspeakers are in phase These two loudspeakers are in phase. They emit equal-amplitude sound waves with a wavelength of 1.0 m. At the point indicated, is the interference maximum constructive, perfect destructive or something in between? STT21.6 maximum constructive perfect destructive something in between

You hear three beats per second when two sound tones are generated You hear three beats per second when two sound tones are generated. The frequency of one tone is known to be 610 Hz. The frequency of the other is 604 Hz. 607 Hz. 613 Hz. 616 Hz. Either b or c. STT21.7

You hear three beats per second when two sound tones are generated You hear three beats per second when two sound tones are generated. The frequency of one tone is known to be 610 Hz. The frequency of the other is 604 Hz. 607 Hz. 613 Hz. 616 Hz. Either b or c. STT21.7

Shape unchanged, amplitude unchanged When a wave pulse on a string reflects from a boundary, how is the reflected pulse related to the incident pulse? Shape unchanged, amplitude unchanged Shape inverted, amplitude unchanged Shape unchanged, amplitude reduced Shape inverted, amplitude reduced Amplitude unchanged, speed reduced IG21.1

Shape unchanged, amplitude unchanged When a wave pulse on a string reflects from a boundary, how is the reflected pulse related to the incident pulse? Shape unchanged, amplitude unchanged Shape inverted, amplitude unchanged Shape unchanged, amplitude reduced Shape inverted, amplitude reduced Amplitude unchanged, speed reduced IG21.1

There are some points on a standing wave that never move There are some points on a standing wave that never move. What are these points called? Harmonics Normal Modes Nodes Anti-nodes Interference IG21.2

There are some points on a standing wave that never move There are some points on a standing wave that never move. What are these points called? Harmonics Normal Modes Nodes Anti-nodes Interference IG21.2

Two sound waves of nearly equal frequencies are played simultaneously Two sound waves of nearly equal frequencies are played simultaneously. What is the name of the acoustic phenomena you hear if you listen to these two waves? Beats Diffraction Harmonics Chords Interference IG21.3

Two sound waves of nearly equal frequencies are played simultaneously Two sound waves of nearly equal frequencies are played simultaneously. What is the name of the acoustic phenomena you hear if you listen to these two waves? Beats Diffraction Harmonics Chords Interference IG21.3

The various possible standing waves on a string are called the antinodes. resonant nodes. normal modes. incident waves. IG21.4

The various possible standing waves on a string are called the antinodes. resonant nodes. normal modes. incident waves. IG21.4

The frequency of the third harmonic of a string is one-third the frequency of the fundamental. equal to the frequency of the fundamental. three times the frequency of the fundamental. nine times the frequency of the fundamental. IG21.5

The frequency of the third harmonic of a string is one-third the frequency of the fundamental. equal to the frequency of the fundamental. three times the frequency of the fundamental. nine times the frequency of the fundamental. IG21.5