Ch. 14: Waves and Energy Transfer

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Ch. 14: Waves and Energy Transfer 14.1: Wave Properties

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Ch. 14: Waves and Energy Transfer. 14.1: Wave Properties. Mechanical Waves. Transverse Waves (Secondary waves or S waves): Wave that travels perpendicular to the direction of motion In an earthquake these arrive second Longitudinal Waves (Primary waves or P waves): - PowerPoint PPT Presentation

Transcript of Ch. 14: Waves and Energy Transfer

Page 1: Ch. 14: Waves and Energy Transfer

Ch. 14: Waves and Energy Transfer

14.1: Wave Properties

Page 2: Ch. 14: Waves and Energy Transfer

Mechanical Waves• Transverse Waves (Secondary waves or S waves):– Wave that travels perpendicular to the direction of motion– In an earthquake these arrive second

• Longitudinal Waves (Primary waves or P waves):– Wave that travels parallel or in the same direction as the

motion– In an earthquake, these arrive first

• Surface Waves (Rayleigh and Love waves):– Both travel like transverse waves but they are

perpendicular to one another– Most dangerous waves in an earthquake

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Examples

• A sound wave is an example of a ________ wave.

• An ocean wave is an example of a _________ wave.

• Earthquake (seismic Wave) = ____

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Measuring a Wave• Amplitude = max displacement from rest/

equilibrium

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Measuring a Wave• Wavelength (λ) = distance between points where

the wave pattern repeats itself (usually in meters) – Crest to crest or trough to trough

• Speed = distance wave travels/ time V= Δd/Δt

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Measuring a Wave• Period (T) = the time (in seconds) it takes for a point (p) to

return to its initial position• Frequency = the number of complete oscillations it makes

each second…– To calculate frequency (f) = 1/T = 1/ (sec) = Hz

• Both apply only to continuous waves

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Measuring a Wave

• Wavelength, speed, period and frequency• Velocity (V)= m/s = Wavelength (λ) / Period (T)IF: Frequency =1/T T= 1/f Simplifying: • V = λ/T λ/ (1/f)• SO: V =λf• V=wavelength * frequency

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Example Problem pg. 333

• A sound wave has a frequency of 262 Hz and a wavelength measured at 1.29 m.A) What is the speed of the wave?B) How long will it take the wave to travel the

length of a football field, 91.4 m?C) What is the period of the wave?

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14.2 Wave Behavior

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Waves at Boundaries

• Incident wave: wave that strikes the boundary

• Reflected wave: the returning wave– If the reflected wave is from a less dense medium

it will be reflected in the same manner– If the reflected wave is from a more dense

medium it will be inverted from its original position.

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Superposition of Waves

• Principal of Superposition: The displacement of two or more waves overlapping, is the algebraic sum of the individual waves.

• Interference: the result of 2 or more waves– Destructive: waves add– Constructive: waves cancel (result = 0/ node)

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Superposition of Waves• Interference: the result of 2 or more waves– Constructive: waves add– Destructive: waves cancel (result = 0/ node)

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Continuous Waves

• Waves generated as a continuous train of oscillations with a constant frequency and amplitude.

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Standing Waves• The combination of 2 waves of equal frequency and

intensity travelling in opposite directions.• There are usually 2 displacements: One where the

maximum amplitude occurs at the same points as other minimum value of the amplitude of the other.

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Waves in Two Dimensions• Reflection– Law of reflection: the angle of incidence is equal

to the angle of reflection

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Waves in Two Dimensions• Refraction– The change in direction of waves at the boundary

between two different media

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Diffraction and Interference of Waves• Diffraction:– The spreading of waves around the edges of a

barrier• Ex. Around a coral barrier reef

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Wave Interference