An open organ pipe has a fundamental frequency of 200 Hz. If the speed of sound in air is 340 m/s, what is the length of the pipe?

A cylindrical tube, open at both ends, has a fundamental frequency ${f_0}$ in air. The tube Is dipped vertically into water such that half of its length is inside water. The fundamental frequency of the air column now is

Two closed pipes produce $10$ beats per second when emitting their fundamental nodes. If their lengths are in ratio of $25{\rm{ }}:{\rm{ }}26$. Then their fundamental frequency in $Hz$, are

A hollow cylinder with both sides open generates a frequency $f$ in air. When the cylinder vertically immersed into water by half its length the frequency will be

In a closed organ pipe, the ${1^{st}}$ resonance occurs at $50\,\,cm$. At what length of pipe, the $2nd$ resonance will occur

A tube closed at one end resonates at 150 Hz and 250 Hz. These are two successive harmonics. Which harmonic is 150 Hz?

When a open pipe $I$ producing third harmonic, number of nodes is

The second overtone of an open organ pipe has the same frequency as the first overtone of a closed organ pipe. What is the ratio of their lengths?

An open pipe is suddenly closed at one end with the result that the frequency of third harmonic of the closed pipe is found to be higher at $100\,\,Hz$. The fundamental frequency of the open pipe is

A tube closed at one end and containing air is excited. It produces the fundamental note of frequency $512\,\,Hz$. If the same tube is open at both the ends the fundamental frequency that can be produced is

Two organ (open) pipes of length 50 cm and 51 cm produce ‘6’ beats/s. Then the speed of sound is nearly