Wavelength - distance between a node and adjacent antinode

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Homework Help Overview

The problem involves a standing wave in a tube open at one end, specifically focusing on the third harmonic and the distance between a node and an adjacent antinode.

Discussion Character

  • Exploratory, Assumption checking

Approaches and Questions Raised

  • Participants discuss the relationship between the length of the tube and the wavelengths involved in the third harmonic. Questions arise regarding the number of nodes and antinodes present in this configuration.

Discussion Status

Some participants are exploring the implications of the third harmonic and its representation in the tube, while others are questioning the original poster's calculations and reasoning. There is an ongoing examination of the setup and definitions related to standing waves.

Contextual Notes

Participants are considering the specific characteristics of a tube closed at one end and the implications for harmonic frequencies. The original poster's calculations are being scrutinized for accuracy.

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Homework Statement


A tube of air is open at only one end and has a length of 1.7 m. This tube sustains a standing wave at its third harmonic. What is the distance between one node and the adjacent antinode?


Homework Equations


v = f (lambda)


The Attempt at a Solution


If it's in the third harmonic, that means the length of the tube is equal to 1.25 wavelengths. So, 1.7 / 1.25 = 1.36. The distance between an antinode and the adjacent node is .25 lambda, so 1.36 * .25 = .34m. So .34m is the answer.
 
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If it's in the third harmonic, who many nodes and anti nodes are formed in the tube?
 


Can someone tell me what I did wrong?
 


In the tube closed at one end, third harmonic is the first overtone. So L = 3*lambda/4
 

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