Sound and Vibration Concepts
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Questions and Answers

A guitar string's frequency is altered by changing its length. Explain how shortening the string affects the frequency and why this occurs, referencing the relationship between frequency and length.

Shortening the string increases the frequency. Frequency is inversely proportional to length, so a shorter string vibrates faster, producing a higher-pitched sound.

Consider two tuning forks, one made of steel and the other of aluminum, with identical shapes and sizes. If both are struck with the same force, will they produce the same frequency? Explain your reasoning.

No, they will not produce the same frequency. Different materials have different densities and elastic properties, affecting their natural frequency even with identical dimensions.

A swing is pushed periodically. How does the amplitude of the swing's motion change as the frequency of the pushes approaches the swing's natural frequency? What is this phenomenon called?

As the pushing frequency approaches the natural frequency, the amplitude of the swing increases significantly. This phenomenon is called resonance.

Describe the difference between natural and damped vibrations, and provide a real-world example of each.

<p>Natural vibrations occur at a constant frequency and amplitude without external forces. Damped vibrations decrease in amplitude over time due to energy loss. A struck tuning fork initially exhibits natural vibrations, but eventually damps due to air resistance.</p> Signup and view all the answers

Imagine a scenario where a singer shatters a glass with their voice. Explain the physics behind this phenomenon, specifically mentioning the conditions required for it to occur.

<p>The singer's voice matches the natural frequency of the glass, causing it to vibrate with increasing amplitude until it exceeds its breaking point. This is an example of resonance.</p> Signup and view all the answers

Explain how increasing the tension in a violin string affects the frequency of the sound it produces. Use the relevant formula to support your explanation.

<p>Increasing the tension increases the frequency. The frequency is directly proportional to the square root of the tension ($f ∝ \sqrt{T}$), so higher tension results in a higher frequency.</p> Signup and view all the answers

Describe how the length of an air column in a closed pipe relates to the wavelength of the fundamental frequency it produces. Support your answer with a simple diagram or equation.

<p>For a closed pipe, the length of the air column is equal to one-quarter of the wavelength $(\lambda = 4L)$ of the fundamental frequency. The closed end is a node, and the open end is an antinode.</p> Signup and view all the answers

A vibrating tuning fork is brought near the open end of an air column. Under what specific condition will you hear a significant increase in the loudness of the sound? Explain the underlying principle.

<p>A significant increase in loudness occurs when the frequency of the tuning fork matches the natural frequency of the air column. This causes resonance, amplifying the sound.</p> Signup and view all the answers

In the tuning fork experiment described, what would happen if the frequency of tuning fork A was slightly different from the natural frequency of tuning fork B? Would resonance still occur?

<p>Resonance would not occur, or would be significantly reduced. Resonance requires that the driving frequency (A) matches or is very close to the natural frequency (B).</p> Signup and view all the answers

In the tuning fork experiment, explain why placing the vibrating tuning fork A on its sound box amplifies the sound. What purpose does the sound box serve, and how does it contribute to increased sound intensity?

<p>The sound box amplifies by increasing the surface area in contact with the air, creating a larger area to transmit the vibrations. This causes more air molecules to vibrate, producing a louder sound. This improves the efficiency of the sound production.</p> Signup and view all the answers

In the pendulum experiment, what would happen to pendulum D's vibrations if pendulum A was heavily damped (i.e., its vibrations quickly died out)? How would it affect the energy transfer?

<p>The vibrations of pendulum D would not reach the same amplitude and would die out more quickly. Less energy will be transferred because pendulum A is generating the vibrations for a shorter time.</p> Signup and view all the answers

In the pendulum experiment, if pendulum A was replaced with two identical pendulums vibrating in phase, how would this affect the amplitude of pendulum D's vibrations, and why?

<p>The amplitude of pendulum D's vibrations would increase. The two pendulums provide increase the amount of energy transferred to D.</p> Signup and view all the answers

Explain how the principle of resonance is used in musical instruments like guitars or violins. How do these instruments amplify sound, and what components play a crucial role in this amplification?

<p>The body of the instrument resonates with the strings. The resonating body transfers the vibration to a larger surface area (the instrument's body), producing a louder sound.</p> Signup and view all the answers

In the context of the pendulum experiment, describe what would happen if pendulum D was significantly shorter or longer than pendulum A. How would the difference in length affect the energy transfer and the resulting vibrations of pendulum D?

<p>If pendulum D was significantly shorter or longer than pendulum A, resonance would not occur, or would be greatly reduced. This greatly reduces how much energy can be transferred..</p> Signup and view all the answers

How does the concept of resonance apply to situations beyond sound and pendulums, for example, in electrical circuits? Give a brief explanation.

<p>In electrical circuits, resonance occurs when the inductive and capacitive reactances are equal. This leads to a maximum current flow at a specific frequency.</p> Signup and view all the answers

In the pendulum experiment, what is the role of the elastic string XY in facilitating the transfer of vibrations between the pendulums? How would the results differ if the string were replaced with a rigid rod?

<p>The elastic string transmits the vibrations from pendulum A to the other pendulums. Resonances would be reduced because a rigid rod would limit their individual movement.</p> Signup and view all the answers

Explain how resonance enables a radio receiver to selectively amplify a specific frequency signal from the many frequencies present in the air.

<p>Resonance occurs when the receiver circuit's frequency matches the signal's frequency. At resonance, the energy of the desired signal is efficiently received and amplified, while other signals are ignored.</p> Signup and view all the answers

Why is it difficult to observe natural vibrations in real-world scenarios?

<p>Natural vibrations ideally occur in a vacuum, but achieving a perfect vacuum is very difficult. The presence of air or other mediums causes damping, hindering the sustained execution of natural vibrations.</p> Signup and view all the answers

In the context of a vibrating string, what physical quantity is directly proportional to the frequency of vibration, assuming all other factors remain constant?

<p>The tension in the string.</p> Signup and view all the answers

A string vibrates in three different modes, as shown in the diagrams in the text. If the frequency of the first mode is $f$, what are the frequencies of the second and third modes, respectively?

<p>The frequency of the second mode is $2f$, and the frequency of the third mode is $4f$.</p> Signup and view all the answers

How does changing the thickness of strings on a guitar affect the sound produced, and why is this design choice implemented on stringed instruments?

<p>Thicker strings produce lower frequency (lower pitch) sounds. Using different thicknesses allows a stringed instrument to produce a range of different notes.</p> Signup and view all the answers

If the length of a vibrating string is halved, how does this change affect the frequency of the sound produced?

<p>The frequency doubles.</p> Signup and view all the answers

What is the relationship between wavelength and frequency for a wave traveling at a constant speed, such as a wave on a string?

<p>Wavelength and frequency are inversely proportional. As wavelength increases, frequency decreases, and vice versa, assuming the wave speed is constant.</p> Signup and view all the answers

Explain why a musical instrument might sound different in a small room compared to a large concert hall.

<p>Different room sizes produce varying resonant frequencies that can either amplify or diminish certain frequencies from the instrument. Larger spaces also have longer reverb times.</p> Signup and view all the answers

Explain why the minimum distance required to hear a distinct echo is dependent on the speed of sound in the medium.

<p>The minimum distance is related to the persistence of hearing, which requires a minimum time gap between the original sound and its echo. Since speed of sound affects how quickly sound travels the distance to the reflector and back, it directly influences this time gap and thus the minimum required distance.</p> Signup and view all the answers

How does an increase in temperature generally affect the ability to hear a distinct echo, assuming all other factors remain constant? Explain your reasoning.

<p>An increase in temperature will allow echoes to be heard at a shorter distance. This is because the speed of sound increases with temperature. Therefore, the time taken to hear an echo will decrease, leading to a smaller minimum distance.</p> Signup and view all the answers

A student measures the time between a sound and its echo from a wall to be 0.5 seconds. If the speed of sound is 340 m/s, what is the distance between the student and the wall?

<p>$d = (v*t)/2 = (340 \text{ m/s} * 0.5 \text{ s})/2= 85 \text{ m}$</p> Signup and view all the answers

Why are ultrasonic waves more suitable for certain echo-based applications, such as medical imaging, compared to audible sound waves?

<p>Ultrasonic waves have shorter wavelengths, allowing for better resolution and detail in imaging. Their high frequency also allows for precise detection of small objects or changes in density within a medium.</p> Signup and view all the answers

Explain how the principle of echo is utilized in سونار (Sound Navigation and Ranging) systems to determine the depth of the sea or to locate underwater objects.

<p>سونار emits sound waves and measures the time it takes for the echo to return after reflecting off the seabed or an object. Knowing the speed of sound in water, the distance to the reflecting surface can be calculated.</p> Signup and view all the answers

Describe a scenario, other than those mentioned, where the use of echo location would be beneficial. Explain why echo location is advantageous in your chosen scenario.

<p>In search and rescue operations after a building collapse, echo location can be used to detect the location of trapped individuals by sending sound waves into the rubble and analyzing the returning echoes to identify potential voids or signs of life.</p> Signup and view all the answers

How could adverse weather conditions (e.g., strong winds, temperature gradients) affect the accuracy of distance measurements obtained through echo-based methods?

<p>Strong winds and temperature gradients can cause refraction, which will alter the path of sound waves, and hence distort the perceived direction and delay time. Temperature gradients will cause changes in the speed of the wave.</p> Signup and view all the answers

A person shouts towards a canyon and hears an echo 3 seconds later. If the air temperature is 25°C, estimate the distance to the canyon wall. (Hint: the speed of sound in air at 25°C is approximately 346 m/s).

<p>The distance to the canyon wall can be calculated using the formula $d = (v*t)/2$, where $v$ is the speed of sound and $t$ is the time taken for echo. $d = (346 m/s * 3 s) / 2 = 519 m$. Therefore, the distance to the canyon wall is approximately 519 meters.</p> Signup and view all the answers

How does the specific construction of a musical instrument influence the waveform of the sound it produces?

<p>The specific construction of a musical instrument determines its unique waveform due to the way it generates sound waves. Different materials, shapes, and methods of sound production will each create unique waveforms.</p> Signup and view all the answers

Explain the relationship between frequency and pitch, and how they are perceived differently in musical sounds.

<p>Pitch is the perceived highness or lowness of a sound, while frequency is the physical measure of the number of sound wave cycles per second. Higher frequency corresponds to higher pitch, and lower frequency corresponds to lower pitch.</p> Signup and view all the answers

Why is a tuning fork considered to be a reliable source for emitting a monotone?

<p>A tuning fork emits a monotone because it produces a single, constant frequency when struck. It does not change its pitch over time, unlike most other instruments that produce complex tones with varying frequencies.</p> Signup and view all the answers

Describe how the waveform of music differs from that of noise, and why this distinction is important for human perception.

<p>Music typically has periodic, regular waveforms, while noise has irregular, non-repeating waveforms. The regularity of musical waveforms makes them pleasant and harmonious to the ear, while the irregularity of noise can be perceived as unpleasant or disruptive.</p> Signup and view all the answers

If two instruments produce sounds with the same amplitude and waveform but different frequencies, what sonic characteristic will distinguish them, and why?

<p>Pitch will distinguish them. The instrument with the higher frequency will have a higher pitch (shriller), while the instrument with the lower frequency will have a lower pitch (grave).</p> Signup and view all the answers

How does increasing the amplitude of a sound wave affect its perceived loudness?

<p>Increasing the amplitude of a sound wave increases its perceived loudness. Higher amplitude waves carry more energy, resulting in a louder sound.</p> Signup and view all the answers

Explain why sounds above 120 dB are considered potentially harmful to human health.

<p>Sounds above 120 dB can cause immediate and permanent damage to the delicate structures of the inner ear, leading to hearing loss and other auditory problems. They contribute to noise pollution due to this potential for harm.</p> Signup and view all the answers

The voice of a woman is of what pitch compared to that of a man?

<p>The voice of a woman is of <strong>higher</strong> pitch than that of a man.</p> Signup and view all the answers

Explain how the subjective perception of pitch can differ between individuals, even when they are exposed to a sound of the same frequency.

<p>Pitch is subjective and depends on the listener's sensation. Individual differences in auditory processing can cause variations in perceived pitch.</p> Signup and view all the answers

A flute and a guitar both play the same note. Describe the sound characteristic that allows you to differentiate between the two instruments.

<p>Quality (or timbre) allows differentiation, even with the same pitch and loudness. It's determined by the unique waveform produced by each instrument.</p> Signup and view all the answers

How does halving the amplitude of a sound wave affect its loudness, and why does this relationship occur?

<p>Halving the amplitude reduces the loudness to one-fourth because loudness is proportional to the square of the amplitude.</p> Signup and view all the answers

If a sound's frequency is increased, how is its pitch affected? Explain how you would demonstrate this relationship.

<p>Increasing frequency increases pitch. This can be demonstrated using a variable frequency signal generator connected to a speaker.</p> Signup and view all the answers

Beyond the frequency of sound, what other factor associated with sound is important to understand when protecting your hearing, and what is the limit we should aim for?

<p>Sound level (measured in decibels) is also important for protecting hearing. The safe limit of sound level for hearing is below 80 dB.</p> Signup and view all the answers

Explain why the waveform from a person's voice is like a fingerprint. How does this contribute to recognition?

<p>Each person's vocal cords produce a unique waveform due to variations in vocal tract anatomy and vocal habits. This unique waveform allows familiar voices to be recognized.</p> Signup and view all the answers

Describe a scenario where two different sound waves have the same frequency, but different wavelengths, and explain what would need to be different about their environment for this to occur.

<p>If two waves have the same frequency but different wavelengths, they must be traveling in different mediums with different speeds of sound. Wavelength equation: $\lambda = v/f$.</p> Signup and view all the answers

What three factors determine the characteristics of a musical note? Provide one word for each factor.

<p>Frequency, Amplitude, and Waveform determine the characteristics of a musical note. Respectively, these affect Pitch, Loudness, and Quality.</p> Signup and view all the answers

Flashcards

Frequency of sound in air column depends on what factor?

The length of the air column determines the emitted sound's frequency.

How to increase the frequency of an air column's note?

Reduce the length of the air column.

Frequency of stretched string depends on?

Frequency is inversely proportional to length and directly proportional to the square root of the tension.

Are tuning fork vibrations natural or damped?

Vibrations gradually decrease in amplitude over time.

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Condition for resonance?

The applied frequency must match the object's natural frequency.

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Resonance is a special case of?

Forced vibrations where the driving frequency equals the natural frequency.

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Natural vibrations definition?

Vibrations occurring without any external force.

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Example of natural vibrations?

A body vibrating when slightly disturbed from its rest position.

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Resonance

Occurs when the frequency of an external force matches the natural frequency of an object, causing it to vibrate with large amplitude.

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Natural Vibrations

Vibrations that occur when an object oscillates freely without any external force.

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Displacement-Time Graph (Natural Vibrations)

A graphical representation showing how the displacement of a vibrating body changes over time during natural vibrations.

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Principal Note

The vibration mode with the lowest frequency (and longest wavelength) in a vibrating object.

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Wavelength

The distance between two consecutive points in a wave that are in phase.

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Frequency

The number of complete vibrations or cycles per unit of time.

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First Harmonic (String)

The string vibrates in one segment, producing the fundamental frequency.

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String Thickness (Instruments)

Using different string thicknesses allows instruments to produce a wider range of frequencies (pitches).

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What is an echo?

Sound heard after reflection from a distant obstacle after the original sound stops.

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Conditions to hear echoes

  1. Minimum distance of 17m between sound source/observer and reflector.
  2. Reflector size must be large compared to the sound's wavelength.
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What does 2d represent in echo calculations?

Total distance travelled by the sound in going and returning.

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How do dolphins use echo?

Ultrasonic waves emitted to detect enemies and obstacles.

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Echo use in medicine

Ultrasonic waves are used for imaging human organs.

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How speed of sound is calculated by echo?

Sound produced at a known distance from a reflector, time for echo noted, then speed calculated using V = 2d/t.

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How do bats use echoes?

Bats use echoes for navigation.

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What does SONAR stand for?

Measure depth of the sea by sending sound pulses and measuring time for returning waves.

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Forced Vibration

Vibrations produced in a body due to an external periodic force.

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Natural Frequency

The natural frequency of an object is the rate at which it vibrates when disturbed.

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Large Amplitude Vibrations

Vibrations of large amplitude in the air column, caused by the sound box.

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Communication of Vibrations

Transfer of vibrations from one object to another.

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Pendulum D Vibrations

Pendulum D will also start vibrating due to the vibrations of Pendulum A.

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Resonance in Pendulums

Pendulum D is in resonance with pendulum A when they have same natural frequency.

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Energy Exchange

The exchange of energy between pendulum A and pendulum D due to resonance.

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Harmful Sound Level

The sound level, above which sounds can be harmful to human health and contribute to noise pollution.

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Sound Waveform

The property that distinguishes sounds of the same loudness and pitch from different instruments.

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Frequency and Pitch

A sound with a high frequency is perceived as shrill (high pitch) and sound with a low frequency as grave (low pitch).

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Musical Sound

Pleasant sound with regular waveform patterns.

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Monotone

A sound consisting of a single, unchanging frequency or pitch.

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Pitch of a Note

The perceived highness or lowness of a sound.

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Sound Pitch

A measure of how high or low a sound is perceived.

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What is a decibel (dB)?

The unit used to measure sound level.

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Safe sound level limit (dB)

The upper limit of sound intensity the ear can safely withstand without damage.

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What is pitch?

Subjective perception of how high or low a sound is.

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Highest pitch: flute (400 Hz), guitar (200 Hz), or trumpet (500 Hz)?

Trumpet (500 Hz) will have the highest pitch because pitch increase with frequency.

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How does frequency affect pitch?

Pitch increases with frequency

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Amplitude halved, loudness impact?

Loudness becomes one-fourth.

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Sound Quality/Timbre?

Sound quality/timbre lets us recognise instruments, even at same pitch/loudness.

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Voice recognition characteristic?

Waveform differences because the way vocal chords vibrate is unique to each person.

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Study Notes

Mechanical Waves

  • A mechanical wave requires a medium to transfer energy and cannot transmit energy through a vacuum.
  • Sound is an example of a mechanical wave.
  • Mechanical can be classified as either longitudinal or transverse.

Wave Terms

  • Amplitude is the maximum displacement of a particle in a medium from its mean position as a sound wave travels.
  • Frequency is the number of vibrations a particle in a medium makes in one second.
  • Wavelength is the distance a wave travels during one time period of vibration of a particle in the medium.
  • Wave velocity is the distance traveled by a wave in one second.

Wave Properties and Mediums

  • When a wave moves from one medium to another: -The wavelength or speed changes -The frequency does not

Light vs. Sound Waves

  • Light Waves*
  • Electromagnetic waves
  • Able to travel in a vacuum
  • Sound Waves*
  • Mechanical waves
  • Require a material medium for propagation

Reflection of Sound

  • Reflection of sound happens when a sound wave strikes a surface and returns to the same medium.
  • For a reflection of sound wave to occur the reflecting surface must be larger than the sound wave's wavelength.
  • Megaphones use reflection of sound waves.

Echoes

  • An echo is the sound heard after reflection from an obstacle after the original sound has ceased.
  • To hear an echo distinctly:
    • The minimum distance between the sound source/observer and the reflector in the air must be 17 meters or more.
    • The reflector must be large compared to the wavelength of the sound wave.

Echo Applications

  • Dolphins use ultrasonic waves and echoes to detect obstacles and enemies
  • Medical professionals use echoes of ultrasonic waves, to image human organs, called ultrasonography
  • Bats use sound ranging, which detects obstacles with the help of echoes

Determining Speed of Sound Using Echoes

  • Produce a sound at a known distance (d, at least 50m) from a reflecting surface.
  • Record the time interval (t) for the echo to return using a stopwatch with a least count of 0.01s.
  • Calculate speed V = 2d/t.
  • Measurements should be repeated, and values averaged.

Sound Ranging

  • Sound ranging uses echoes to detect obstacles.
  • Bats and dolphins use sound ranging to detect their enemies.
  • Bats use sound ranging and produce sounds of very high frequency up to about 100 kHz.

Sound Ranging Waves

  • Ultrasonic waves are used for sound ranging because they can travel long distances without deviation.
  • Humans cannot hear ultrasonic waves as the audible range for humans is 20 Hz to 20,000 Hz, and ultrasonic waves have a frequency of over 20,000 Hz.

SONAR

  • SONAR stands for Sound Navigation and Ranging.
  • SONAR sends ultrasonic waves through the water and measures the time it takes for the waves to reflect off objects, such as submarines and icebergs.
  • The speed of ultrasonic waves in seawater is approximately 1400 ms⁻¹.
  • The formula to determine distance d=Vt/2.
  • This process of finding the depth of the sea using sound is called echo depth sounding.

Echo Uses in Medical Field

  • Echo methods using ultrasonic waves are employed in the medical field to image human organs, which is called ultrasonography.
  • Echocardiography is used to obtain images of the human heart.

Wave Calculations

  • Wave velocity (V) = Frequency (f) x Wavelength (λ). Time in which one wave is produced (t) = 1/f.

Minimum Required Distance To Hear Echo

  • To determine the minimum distance, the speed of sound and the time interval between the original and reflected should first be known.
  • The reflected sound should reach the ear only after a lapse of at least 0.1 s after the original sound.
  • Formula for calculating the minimum distance between the source of sound and the obstacle d=350×0.1/2 ⇒d=17.5m

Period of Natural Vibration

  • Period or frequency of natural vibrations depends on the size and shape

Natural Frequency

  • Natural frequency of a simple pendulum of length 1.0 m on earth's surface is approximately 0.5 Hz, calculated using g = 9.8 m/s².

Vibrations

  • When a wire stretched between two fixed supports, When plucked in the middle and released, it vibrates with natural vibrations as no external force is acting of it

Organ Pipe Frequencies

  • In an organ pipe with one closed end, the different modes of frequencies occur at a ratio of 1:3:5..
  • The frequency (f) = 1/2l√T/πr²d
    • l = length -r = radius -T = tension

Tuning Strings on Instrument

  • The frequency of a note on a string can be changed:
    • By decreasing a strings length
    • By decreasing a strings radius
    • Increasing the tension of a string

Determining wavelength Figure 1

  • String of length λ = 4l, λ = 2l, λ = 1.5l
  • So, we get, the wavelength of different modes in figure 1 λ = 2l, λ = l, λ =2/3l.

Vibration Types

  • Natural vibrations
    • A body in the absence of any external force
    • The frequency of vibrations remains constant.
  • Damped Vbrations -Energy of the vibrating system is gradually dissipated over time -Causes a decrease in the vibration’s amplitude
  • Forced Vibrations
    • A vibrations of a body is under the influence of an external periodic force -The frequency changes with the frequency of the force applied
  • Resonant Vibrations
    • When a external periodic force is applied to a body at a equal frequency, the natural frequency increases amplitude -A example of this that at resonance, the body vibrates with a large amplitude, conveying more energy to the ears, so a loud sound is heard.

Resonace Factors

  • To tune a radio we adjust for specific frequency
  • To be at forced vibration is also equal to its natural frequency, the body readily begins to vibrate with an increased amplitude

Measuring Vibrations Graphically

  • The natural vibrations in an object occur only in vacuum.

Amplitude Calculation

  • The amplitude = maximum displacement from the mean position.
  • On a graph look for the ratio between
    • For A, Amplitude = 10 cm
    • For B, Amplitude = 5 cm
    • Ratio between the two amplitudes ⇒ 10/5 = 2:1. the ratio of the two amplitudes = 2 : 1
    • For A, Wavelength ^₁ = 8 cm
    • For B, Wavelength ^2 = 16 cm
    • ⇒ 8//16 = 1/2 the ratio of the two wavelengths = 1 : 2

The Frequency of Sound Equation

  • The frequency of sound is written as f = 1/2l√T/πr²d
    • 1/1 or inversely proportional.
  • Stretched strings can change the directly proportional to the square root of the tension in the string f∝ √T

Viberation

  • Tuning fork A tuning fork when stroked on a rubber pad, executes damped vibrations in air.
  • Resonance special resonance when the frequency is equal to the natural of the driven

Natural Viberations

  • Example
    • The periodic vibrations of a body in the absence of any external force on it, are called the natural (or free) vibrations.
    • A body clamped at one point when disturbed slightly from its rest position, starts vibrating, then natural vibrations on the body.
  • Natural viberations can only actually occur when the body is in a vacumn

Viberations

  • The frequency f = 1/2l√T/πr²d

Viberations dampened by the medium

  • The amplitude of the vibrating body continuously decreases with time
  • Ultimately the body stops vibrating,
  • Then the vibrations called damped vibrations.

Forced Viberations

– The vibrations of a body which take place under the influence of an external periodic force acting on it, are called forced vibrations.

Vibrations are produced when something vibrates. The types of vibrations are

-Natural frequency occurs only when the applied force causes forced vibration in the body and the frequency of the applied force is exactly equal to the natural frequency of the vibrating body.\

  • forced vibrations are produced on the surface of table.
    -Resonance amplifies the vibrations of the system, causing in larger oscillations or amplitudes

Natural and Forced vibrations different

  • The frequency of vibration changes with change in the frequency of the applied force.
  • Natural vibrations occurs in vaccumm
  • forced vibrations in the presence of a medium

Why is a loud sound heard at resonance?

  • Resonance produces a large amplitude thus conveying more energy to the eardrums.
  • Bridges a vibrate high amplitude and because they execute the forced vibrations. If each force matches them structure may collapse

Sound

_ the sounds are made to vibrate, forced vibrations are produced in air of the sound box.

Tuning a radio

_ we tune a radio for certain frequency because both equal and only the enegry of the specific signal is able to be captured

Tuning fork

_ tuning fork is set into vibration. (a) Describe your observation. (b) State the principle illustrated by which sound is produced.

Noise and pollution

  • A noise pollution can interfere with disturbances
  • The pitch depends on the sensation as perceived by the
  • Frequency of sound effects pitch, when it is Frequency increases or decreseas, It will have to be one foureth

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Explore the physics of sound and vibration through various scenarios. Understand how frequency relates to string length and tension. Learn about resonance, natural vs damped vibrations.

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