PHYS 012A Lecture Notes - Lecture 3: Sound, P-Wave, Modulus Guitars

18 views3 pages
12 Jun 2018
Department
Course
Professor
Chapter 17 Sound Waves 9/11/17
Intro
- Sound waves are longitudinal and travel through material medium
Categories
- Audible we hear them
- Infrasonic too low
- Ultrasonic too high
Producing a Periodic Sound
- A 1D periodic sound wave can be made by causing the piston to move in simple harmonic
motion.
- Darker parts of the areas represent areas where the gas is compressed and the density and
pressure are above equilibrium values.
- The compressed region is called a compression.
- Low pressure regions are rarefactions and they follow compressions and move at the speed
of sound in the medium.
Periodic Sound Waves, Displacement
- The harmonic position function is s (x, t) = smax cos (kx wt)
- S max is the displacement amplitude of the wave.
- Pressure wave is 90 degrees (quarter cycle) out of phase with the displacement wave.
o The pressure is a maximum when the displacement is zero.
o Delta P(x,t) = delta Pmaxsin(kx-wt)
Speed of Sound Waves
- The speed of sound waves in a medium depends on the compressibility and the density of the
medium.
- The speed of all mechanical waves follows a general form ->
elastic property
inertial property
v=
- For waves on a string: v = sqrt(T/mew)
- For sound waves: v = sqrt(B/row) = Bulk Modulus (how hard to compress medium/ Mass
Density)
Speed of Sound in Air
- The speed of sound depends on temp of the medium.
- Relationship between speed and temp ->
T
vC
(331 m/s) 1 273
=+
find more resources at oneclass.com
find more resources at oneclass.com
Unlock document

This preview shows page 1 of the document.
Unlock all 3 pages and 3 million more documents.

Already have an account? Log in

Document Summary

Sound waves are longitudinal and travel through material medium. A 1d periodic sound wave can be made by causing the piston to move in simple harmonic motion. Darker parts of the areas represent areas where the gas is compressed and the density and pressure are above equilibrium values. Low pressure regions are rarefactions and they follow compressions and move at the speed of sound in the medium. The harmonic position function is s (x, t) = smax cos (kx wt) S max is the displacement amplitude of the wave. Pressure wave is 90 degrees (quarter cycle) out of phase with the displacement wave: the pressure is a maximum when the displacement is zero, delta p(x,t) = delta pmaxsin(kx-wt) The speed of sound waves in a medium depends on the compressibility and the density of the medium. The speed of all mechanical waves follows a general form ->

Get access

Grade+
$40 USD/m
Billed monthly
Grade+
Homework Help
Study Guides
Textbook Solutions
Class Notes
Textbook Notes
Booster Class
10 Verified Answers
Class+
$30 USD/m
Billed monthly
Class+
Homework Help
Study Guides
Textbook Solutions
Class Notes
Textbook Notes
Booster Class
7 Verified Answers

Related textbook solutions

Related Documents