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Prepared by:
Bb. Jasmine Nikki M. Versoza
WAVE
 Vibration or disturbance that propagates
through a medium or space
 Uniform speed in a homogenous
medium
 Transfer energy
Type of Waves
A. According to medium of
transmission
B. According to the direction of the
displacement
Type of Waves
A. According to medium of
transmission
1. Electromagnetic Wave
2. Mechanical Wave
Electromagnetic Waves
 Wave that does not require a medium for their
transmission
 Can travel through a vacuum
 Radio waves
 Light waves
Mechanical Waves
 A wave that is not capable of transmitting its energy
through a vacuum
 Sound waves
 Water waves
 Jump rope waves
Type of Waves
B. According to the direction of the
displacement
1. Transverse Wave
2. Longitudinal Wave
Transverse Waves
 Causes the particles to move
perpendicularly to the direction of the
wave
 Example:
 Water surface
 Rope
Physics: Waves
Physics: Waves
EQUILIBRIUM POSITION
 Straight line represented
by the x-axis
CREST
 The highest point the medium rises to
 A point on the wave where the
displacement of the medium is at a
maximum.
TROUGH
 The highest point the medium sinks to
 A point on the wave where the
displacement of the medium is at a
minimum.
Longitudinal Waves
 Causes the particles to move
parallel to the direction of the
wave
 Example:
 Spring
Physics: Waves
COMPRESSION
Regions where the coil
are compressed
RAREFACTION
 Regions where the coil are
spread out
Physics: Waves
CHARACTERISTICS OF
WAVES
PHASE OF A WAVE
 The position and motion of a particle
indicated the phase of the wave
 In phase
 Opposite phase
WAVELENGTH
The distance between two
successive like points on a
wave
Physics: Waves
AMPLITUDE
 The maximum displacement of points
on a wave
 Measured from equilibrium position
 The greater the amplitude of a
wave, the more energy it is carrying.
Physics: Waves
FREQUENCY
 The number of waves passing a point in a
certain time
 One hertz is equal to one wave per second
 1 Hz = 1 wavelength per second
 1 kHz = 1,000 Hz
 1 MHz = 1,000,000 Hz
PERIOD
 Time between the passages of two
successive crest past a given point
 Time to make one complete wave
 Reciprocal of frequency
SPEED
 Wave motion
 Velocity = product of the
wavelength and the frequency
of the wave
Name Symbol Unit
Amplitude a meters
Frequency f hertz
Wavelength λ meters
Period T seconds
Speed/Velocity v
meters per
second
EQUATION FOR WAVELENGTH
λ =
𝒗
𝒇
Speed Wavelength Frequency Period
A 2 3 F
4 2 D G
24 C 8 0.125
B 0.5 E 0.17
Complete the table below which relates speed, wavelength, frequency,
and period of a wave.
SAMPLE PROBLEM 1
A boat makes waves that travel across the
surface of a river. The waves travel towards
the shore at a velocity of 2.75 m/s. The
distance between the wave crests is 5.00
m. What is the frequency of the waves?
SAMPLE PROBLEM 1:
SOLUTION
The wave velocity v = 2.75 m/s, and the
wavelength λ = 5.00 m. The frequency must be
solved for, so rearrange the equation below:
λ =
𝒗
𝒇
SAMPLE PROBLEM 2
The speed of sound is about 343.2 m/s.
Find the wavelength of a sound wave
that has a frequency of 30.0 cycles per
second.
SAMPLE PROBLEM 2:
SOLUTION
The wave velocity v = 343.2 m/s, and the
frequency f = 30.0 cycles/s. The wavelength can
be found using the equation:
λ =
𝒗
𝒇
CHARACTERISTICS OF
WAVES
Seatwork:
SEATWORK
1. Marc and Toff stand 8 meters apart and
demonstrate the motion of a transverse wave on a
rope. The wave can be described as having a
vertical distance of 32 cm from a trough to a crest,
a frequency of 2.4 Hz, and a horizontal distance of
48 cm from a crest to the nearest trough.
Determine the amplitude, period, and wavelength
of such a wave.
SEATWORK
2. Tsunamis are much different than rogue waves.
While rogue waves and other waves are generated
by winds, tsunamis originate from geological
events such as movements of tectonic plates.
Tsunamis tend to travel very fast. A tsunami
generated off the coast of Chile in 1990 is
estimated to have traveled approximately 6200
miles to Hawaii in 15 hours. Determine the speed
in mph and m/s. (1.0 m/s = 2.24 mph)
SEATWORK
3. Berna is listening to her favorite radio
station, 102.3 FM. The station broadcasts
radio signals with a frequency of 1.023 x
108 Hz. The radio wave signal travel
through the air at a speed of 2.997 x
108 m/s. Determine the wavelength of
these radio waves.
SEATWORK
4. A marine weather station detects
waves which are 9.28 meters long and
1.65 meters high and travel a distance of
50.0 meters in 21.8 seconds. Determine
the speed and the frequency of these
waves.
SEATWORK
5. Humpback whales are known to produce a
collection of elaborate and repeating sounds
with frequencies ranging from 20 Hz to 10
kHz. The sound waves travel through water at
speeds of approximately 1400 m/s. Determine
the wavelengths of the waves at the lower
and the upper end of this frequency range.

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Physics: Waves

  • 1. Prepared by: Bb. Jasmine Nikki M. Versoza
  • 2. WAVE  Vibration or disturbance that propagates through a medium or space  Uniform speed in a homogenous medium  Transfer energy
  • 3. Type of Waves A. According to medium of transmission B. According to the direction of the displacement
  • 4. Type of Waves A. According to medium of transmission 1. Electromagnetic Wave 2. Mechanical Wave
  • 5. Electromagnetic Waves  Wave that does not require a medium for their transmission  Can travel through a vacuum  Radio waves  Light waves
  • 6. Mechanical Waves  A wave that is not capable of transmitting its energy through a vacuum  Sound waves  Water waves  Jump rope waves
  • 7. Type of Waves B. According to the direction of the displacement 1. Transverse Wave 2. Longitudinal Wave
  • 8. Transverse Waves  Causes the particles to move perpendicularly to the direction of the wave  Example:  Water surface  Rope
  • 11. EQUILIBRIUM POSITION  Straight line represented by the x-axis
  • 12. CREST  The highest point the medium rises to  A point on the wave where the displacement of the medium is at a maximum.
  • 13. TROUGH  The highest point the medium sinks to  A point on the wave where the displacement of the medium is at a minimum.
  • 14. Longitudinal Waves  Causes the particles to move parallel to the direction of the wave  Example:  Spring
  • 16. COMPRESSION Regions where the coil are compressed
  • 17. RAREFACTION  Regions where the coil are spread out
  • 20. PHASE OF A WAVE  The position and motion of a particle indicated the phase of the wave  In phase  Opposite phase
  • 21. WAVELENGTH The distance between two successive like points on a wave
  • 23. AMPLITUDE  The maximum displacement of points on a wave  Measured from equilibrium position  The greater the amplitude of a wave, the more energy it is carrying.
  • 25. FREQUENCY  The number of waves passing a point in a certain time  One hertz is equal to one wave per second  1 Hz = 1 wavelength per second  1 kHz = 1,000 Hz  1 MHz = 1,000,000 Hz
  • 26. PERIOD  Time between the passages of two successive crest past a given point  Time to make one complete wave  Reciprocal of frequency
  • 27. SPEED  Wave motion  Velocity = product of the wavelength and the frequency of the wave
  • 28. Name Symbol Unit Amplitude a meters Frequency f hertz Wavelength λ meters Period T seconds Speed/Velocity v meters per second
  • 30. Speed Wavelength Frequency Period A 2 3 F 4 2 D G 24 C 8 0.125 B 0.5 E 0.17 Complete the table below which relates speed, wavelength, frequency, and period of a wave.
  • 31. SAMPLE PROBLEM 1 A boat makes waves that travel across the surface of a river. The waves travel towards the shore at a velocity of 2.75 m/s. The distance between the wave crests is 5.00 m. What is the frequency of the waves?
  • 32. SAMPLE PROBLEM 1: SOLUTION The wave velocity v = 2.75 m/s, and the wavelength λ = 5.00 m. The frequency must be solved for, so rearrange the equation below: λ = 𝒗 𝒇
  • 33. SAMPLE PROBLEM 2 The speed of sound is about 343.2 m/s. Find the wavelength of a sound wave that has a frequency of 30.0 cycles per second.
  • 34. SAMPLE PROBLEM 2: SOLUTION The wave velocity v = 343.2 m/s, and the frequency f = 30.0 cycles/s. The wavelength can be found using the equation: λ = 𝒗 𝒇
  • 36. SEATWORK 1. Marc and Toff stand 8 meters apart and demonstrate the motion of a transverse wave on a rope. The wave can be described as having a vertical distance of 32 cm from a trough to a crest, a frequency of 2.4 Hz, and a horizontal distance of 48 cm from a crest to the nearest trough. Determine the amplitude, period, and wavelength of such a wave.
  • 37. SEATWORK 2. Tsunamis are much different than rogue waves. While rogue waves and other waves are generated by winds, tsunamis originate from geological events such as movements of tectonic plates. Tsunamis tend to travel very fast. A tsunami generated off the coast of Chile in 1990 is estimated to have traveled approximately 6200 miles to Hawaii in 15 hours. Determine the speed in mph and m/s. (1.0 m/s = 2.24 mph)
  • 38. SEATWORK 3. Berna is listening to her favorite radio station, 102.3 FM. The station broadcasts radio signals with a frequency of 1.023 x 108 Hz. The radio wave signal travel through the air at a speed of 2.997 x 108 m/s. Determine the wavelength of these radio waves.
  • 39. SEATWORK 4. A marine weather station detects waves which are 9.28 meters long and 1.65 meters high and travel a distance of 50.0 meters in 21.8 seconds. Determine the speed and the frequency of these waves.
  • 40. SEATWORK 5. Humpback whales are known to produce a collection of elaborate and repeating sounds with frequencies ranging from 20 Hz to 10 kHz. The sound waves travel through water at speeds of approximately 1400 m/s. Determine the wavelengths of the waves at the lower and the upper end of this frequency range.

Editor's Notes

  • #4: A mechanical wave starts when matter is disturbed. A source of energy is needed to disturb matter and start a mechanical wave.
  • #5: A mechanical wave starts when matter is disturbed. A source of energy is needed to disturb matter and start a mechanical wave.
  • #7: A mechanical wave starts when matter is disturbed. A source of energy is needed to disturb matter and start a mechanical wave.
  • #8: A mechanical wave starts when matter is disturbed. A source of energy is needed to disturb matter and start a mechanical wave.
  • #17: Compression = crest
  • #18: Rarefaction = trough
  • #19: SURFACE WAVE- combination of longitudinal and transverse
  • #26: Number of vibrations Cycles/unit of time
  • #27: T = 1/f f = 1/T
  • #30: Wavelength= 11.44 meters
  • #31: A = 6 F = 0.3 D = 2 G = 0.5 C = 3 B = 2.49 E = 5.88
  • #33: F = 0.55 hertzs
  • #35: Wavelength= 11.44 meters
  • #37: Amplitude = 16 cm (Amplitude is the distance from the rest position to the crest position which is half the vertical distance from a trough to a crest.) Wavelength = 96 cm (Wavelength is the distance from crest to crest, which is twice the horizontal distance from crest to nearest trough.) Period = 0.42 s (The period is the reciprocal of the frequency. T = 1 / f)
  • #38: 1 mile = 1 609.344 meters 1 hour= 3600 seconds
  • #40: speed = 2.29 m/s frequency = 0.247 Hz
  • #41: 20 Hz sounds have a wavelength of 70 m. 10 kHz sounds have a wavelength of 0.14 m