Exam 3: TODAY, 8:20pm to 10:20pm You must go to the following locations based on the 1st letter of your last name: Final Exam (cumulative): Tuesday December.

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Exam 3: TODAY, 8:20pm to 10:20pm You must go to the following locations based on the 1st letter of your last name: Final Exam (cumulative): Tuesday December 14th, 12:30pm to 2:30pm. Room assignments: A to K in NPB1001 (in here) L to Z in Norman Hall 137 Two more review sessions: Dec. 7 (Hill) and Dec. 9 (Woodard), 6:15 to 8:10pm in NPB1001 (HERE!)

Chapters 16 and 17 - Friday December 3rd Class 41 - Waves I/II Chapters 16 and 17 - Friday December 3rd QUICK review of wave interference Sample problems and HiTT Sound waves and speed of sound Sources of musical sound Course evaluations Reading: pages 445 to 460 (chapter 17) in HRW Read and understand the sample problems Assigned problems from chapter 17 (due Dec. 8th!): 82, 14, 17, 30, 36, 42, 46, 47, 52, 64, 78

Review - Standing waves If two sinusoidal waves of the same amplitude and wavelength travel in opposite directions along a stretched string, their interference with each other produces a standing wave. This is clearly not a traveling wave, because it does not have the form f(kx - wt). In fact, it is a stationary wave, with a sinusoidal varying amplitude 2ymcos(wt). Link 1 Link 2 Link 3

Standing waves and resonance At ordinary frequencies, waves travel backwards and forwards along the string. Each new reflected wave has a new phase. The interference is basically a mess, and no significant oscillations build up.

Standing waves and resonance Standing waves occur whenever the phase of the wave returning to the oscillating end of the string is precisely in phase with the forced oscillations. Thus, the trip along the string and back should be equal to an integral number of wavelengths, i.e. Each of the frequencies f1, f1, f1, etc, are called harmonics, or a harmonic series; n is the harmonic number.

Standing waves and resonance Here is an example of a two-dimensional vibrating diaphragm. The dark powder shows the positions of the nodes in the vibration.

Sound waves Sound waves are longitudinal. They travel in a medium; either gas, liquid or solid. Sound waves radiate in all directions from a point source. Wavefronts are surfaces over which the phase (displacement or pressure) of the wave is constant. Rays are lines perpendicular to the wavefronts, and indicate the direction of travel of the wave. The wavefronts are spherical close to a point source. At large distances, the wavefronts are approximately planar.

The speed of sound Recall the velocity of a wave on a string,

The speed of sound Thus, it should not surprise you that the speed of sound is given by a similar expression where B is the bulk modulus of the medium, as defined in chapter 12 (page 318), and r is the density or mass per unit volume.

Traveling sound waves Longitudinal displacement: Pressure variation: Pressure amplitude:

Standing waves in air columns Simplest case: - 2 open ends - Antinode at each end - 1 node in the middle Although the wave is longitudinal, we can represent it schematically by the solid and dashed green curves.

Standing waves in air columns A harmonic series 2 3 4

Standing waves and resonance Same harmonic series

Standing waves in air columns A different harmonic series 1 3 5 7