Exercise
https://texercises.com/exercise/organ-pipe/
Question
Solution
Short
Video
\(\LaTeX\)
No explanation / solution video to this exercise has yet been created.

Visit our YouTube-Channel to see solutions to other exercises.
Don't forget to subscribe to our channel, like the videos and leave comments!
Exercise:
Calculate the length of an organ pipe open at both s with a fundamental frequency of fO. What would be the length of a stopped pipe i.e. a pipe closed at one with the same frequency?

Solution:
The fundamental frequency of an organ pipe open at both s is given by f_ fracvlambda_ fracv L It follows for the length of the pipe L LaF fracvtimes f La approx resultLaP- For a stopped pipe closed at one the fundamental frequency corresponds to f_ fracvlambda_ fracv L It follows for the length of the pipe L LbF fracvtimes f Lb approx resultLbP- For the same frequency stopped pipes are only half as long as pipes open at both s.
Report An Error
You are on texercises.com.
reCaptcha will only work on our main-domain \(\TeX\)ercises.com!
Meta Information
\(\LaTeX\)-Code
Exercise:
Calculate the length of an organ pipe open at both s with a fundamental frequency of fO. What would be the length of a stopped pipe i.e. a pipe closed at one with the same frequency?

Solution:
The fundamental frequency of an organ pipe open at both s is given by f_ fracvlambda_ fracv L It follows for the length of the pipe L LaF fracvtimes f La approx resultLaP- For a stopped pipe closed at one the fundamental frequency corresponds to f_ fracvlambda_ fracv L It follows for the length of the pipe L LbF fracvtimes f Lb approx resultLbP- For the same frequency stopped pipes are only half as long as pipes open at both s.
Contained in these collections:

Attributes & Decorations
Branches
Mechanical Waves
Tags
pipe, standing wave
Content image
Difficulty
(1, default)
Points
0 (default)
Language
ENG (English)
Type
Calculative / Quantity
Creator by
Decoration