If the fundamental frequency of a pipe closed at one is `512 H_(Z)` . The frequency of a pipe of the same dimension but open at both ends will be
A
1024 HZ
B
512 Hz
C
256 Hz
D
128 Hz
Text Solution
Verified by Experts
The correct Answer is:
A
The fundamental modes of vibration of a pipe closed at one end and open at both ends (of same length) are shown in figure. The wavelength in figure (b) is half of that in figure (a). Hence the fundamental frequency in figure (b) is double that in figure (a). `:. f_("open")=2xx512=1024 Hz`
Topper's Solved these Questions
SOUND WAVES
RESONANCE|Exercise Solved Examples|24 Videos
SOUND WAVES
RESONANCE|Exercise Board Level Exercise|33 Videos
SIMPLE HARMONIC MOTION
RESONANCE|Exercise Exercise|28 Videos
STRING WAVES
RESONANCE|Exercise Exercise|32 Videos
Similar Questions
Explore conceptually related problems
The fundamental frequency of a pipe closed at one end is 20 Hz. What is the ratio of the frequencies of the third and fifth overtones ?
The fundamental frequency of a pipe closed at one end is 100Hz. If close end is open the fundamental frequency of same pipe wil be
The fundamental frequency of an air column in a pipe closed at one end is 100 Hz. If the same pipe is open at both the ends, the frequencies produced in Hz are
n_(1) is the frequency of the pipe closed at one and n_(2) is the frequency of the pipe open at both ends. If both are joined end to end, find the fundamental frequency of closed pipe so formed
How is the fundamental frequency of an open pipe related to the fundamental frequency of a closed pipe of half the length?
The fundamental frequency of an open and closed organ pipe of the same length is in the ratio
The fundamental frequency of a closed pipe is 220 H_(Z) . (a) Find the length of this pipe. (b) The second overtone of this pipe has the same frequency as the third harmonic of an open pipe. Find the length of this open pipe. Take speed of sound in air 345 m//s .