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The Principle of Linear Superposition and Interference Phenomena CHAPTER 17 Interference Constructive and Destructive Interference: BEATS Standing Waves:

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Presentation on theme: "The Principle of Linear Superposition and Interference Phenomena CHAPTER 17 Interference Constructive and Destructive Interference: BEATS Standing Waves:"— Presentation transcript:

1 The Principle of Linear Superposition and Interference Phenomena CHAPTER 17 Interference Constructive and Destructive Interference: BEATS Standing Waves: Transverse-Stringed Instruments and Longitudinal-Wind Instruments. Diffraction Speakers

2 Beats with tuning forks

3 Simulation of Beats http://www3.interscience.wiley.com:8100/legacy/college/cutn ell/0471151831/concepts/index.htm

4 Beat Wave Pattern A 10-Hz sound wave and a 12-Hz sound wave, when added together, produce a wave with a beat frequency of 2 Hz. The drawings show the pressure patterns (in blue) of the individual waves and the pressure pattern (in red) that results when the two overlap.

5 17.4 Beats

6 Musical instruments are tuned by listening to the beat frequency. For instance, a piano tuner listens to the beats produced between the string and a source with the correct frequency. The piano tuner adjusts the tension in the string until the beats vanish, ensuring that the string is vibrating at the correct frequency.

7 17.5 Transverse Standing Waves

8 A standing wave is an interference effect that can occur when two waves overlap.

9 17.5 Transverse Standing Waves A standing wave is an interference effect that can occur when two waves overlap. Standing waves can arise with transverse waves, such as those on a guitar string, and also with longitudinal sound waves, such as those in a flute.

10 17.5 Transverse Standing Waves A standing wave is an interference effect that can occur when two waves overlap. Standing waves can arise with transverse waves, such as those on a guitar string, and also with longitudinal sound waves, such as those in a flute. In any case, the principle of linear superposition provides an explanation of the effect, just as it does for diffraction and beats.

11 Simulation of Standing waves http://www3.interscience.wiley.com:8100/legacy/college/cutnell/ 0471151831/concepts/index.htm

12 Standing wave patterns

13 Problem-25 The G string on a guitar has a fundamental frequency of 196 Hz and a length of 0.62 m. This string is pressed against the proper fret to produce the note C, whose fundamental frequency is 262 Hz. What is the distance L between the fret and the end of the string at the bridge of the guitar (see Figure 17.20b)?


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