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In an open organ pipe, second harmonic i...

In an open organ pipe, second harmonic is 200 Hz. Find the frequency of `5^("th")` harmonic.

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To find the frequency of the 5th harmonic in an open organ pipe where the 2nd harmonic is given as 200 Hz, we can follow these steps: ### Step-by-Step Solution: 1. **Understanding Harmonics in an Open Organ Pipe:** In an open organ pipe, the frequency of the nth harmonic (fn) is given by the formula: \[ f_n = n \cdot f_0 ...
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In an open organ pipe, second harmonic is 400 Hz. Find the frequency of sixth harmonic.

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Knowledge Check

  • If the fundamental frequency of a wave in an open pipe is 540 Hz , the frequency of the (p - 1)^(th) harmonic is "________" Hz.

    A
    (p -1) 540
    B
    p(540)
    C
    ( p + 1) (540
    D
    0

  • The frequency of the second harmonic emitted by a wire is 200 Hz. The frequency of the third overtone produced by the wire will be

    A
    300Hz
    B
    400 Hz
    C
    500 Hz
    D
    600 Hz

  • A closed organ pipe emits harmonics in the ratio of

    A
    `1:5:9`
    B
    `1:2:3`
    C
    `1:3:5`
    D
    None of these

    • Similar Questions

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    The fundamental frequency of air column in a pipe open a both ends is 200 Hz. What is the frequency of the (i) second harmonic (ii) third overtone ?

    The fundamental frequency of an organ pipe open at one end is 300 Hz. The frequency of 3^("rd") overtone of this organ pipe is 100xx"n Hz" . Find n.

    Show that in open organ pipe, all harmonics are present.

    An organ pipe has a fundamental frequency of 200 Hz. Calculate the frequency of (a) 2^(nd) harmonic if it is open at both ends. (b) 2^(nd) harmonic if it is closed at one end. (c) third overtone if it is closed at one end. (d) fifth overtone if it is open at both ends.

    If the fundamental frequency of an organ pipe is 150Hz, what is the frequency of (a) 2nd harmonic if it is closed at one end, (b) second harmonic if it is open at one end, (c) second overtone if it is closed at one end, (d) second overtone if it is open at both ends.

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