Draw a diagram of standing wave formed inside the organ pipe with both ends closed for first harmonic.

A pipe closed at one end has length $83 \mathrm{cm}$. The number of possible natural oscillations of air column whose frequencies lie below $1000 \mathrm{Hz}$ are (velocity of sound in air $=332 \mathrm{m} {\mathrm{s}}^{-1}$) 

For a certain organ pipe, three successive resonance frequencies are observed at $425 \mathrm{Hz}$, $595 \mathrm{Hz}$ and $765 \mathrm{Hz}$, respectively. The length of the pipe is (speed of sound in air $=340 \mathrm{ms}^{-1}$)

When open pipe is closed from one end then third overtone of closed pipe is higher in frequency by $150 \mathrm{Hz}$ than second overtone of open pipe. The fundamental frequency of open end pipe will be

A closed organ pipe of length $L$ and an open organ pipe contain gases of densities $\rho_{1}$ and $\rho_{2}$, respectively. The compressibility of gases are equal in both the pipes. Both the pipes are vibrating in their first overtone with same frequency. The length of the open organ pipe is,

The two nearest harmonics of a tube closed at one end and open at other end are  $220 \mathrm{Hz} \&\hspace{0.17em}260 \mathrm{Hz}$ What is the fundamental frequency of the system?

What is the base frequency, if a pipe gives notes of frequencies $255$, $425$ and $595$ Hertz and decide whether it is closed at one end or open at both ends?

Fifth overtone of closed organ pipe is in unision with fifth overtone of open organ pipe. The ratio of their lengths is,

If the length of a closed organ pipe is $1.5 \mathrm{m}$ and velocity of sound is$330 \mathrm{m} {\mathrm{s}}^{-1}$ then the frequency for the second note is

A source of frequency $340 \mathrm{Hz}$ is kept above a vertical cylindrical tube closed at lower end. The length of the tube is $120 \mathrm{cm}$. Water is slowly poured in just enough to produce resonance. Then the minimum height (velocity of sound $=340 \mathrm{m} {\mathrm{s}}^{-1}$ ) of the water level in the tube for that resonance is,

The second overtone of an open organ pipe has the same frequency as the first overtone of a closed pipe $L$ metre long. The length of the open pipe will be,