An open pipe and a closed pipe are in resonance with a tuning fork . What is the ratio of their lengths in second overtone ?

An open organ pipe and a closed organ pipe are tuned to the same fundamental wavelength. What is the ratio of their lengths ?

The frequency of third overtone of a closed pipe is in unison with the fifth overtone of an open pipe .What is the ratio of their lengths ? (Neglect end correction)

An organ pipe P_(1) closed at one end vibrating in its first overtone and another pipe P_(2) open at both ends vibrating in third overtone are in resonance with a given tuning fork . The ratio of the length of P_(1) to that of P_(2) is

A closed organ pipe and an open organ pipe are tuned to the same fundamental frequency. The ratio of their lengths is

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

The fundamental frequency of a pipe closed at one end is in unison with the third overtone of an open pipe. Calculate the ratio of their lengths of air column.

A sonometer wire 100 cm long produces a resonance with a tuning fork . When its length is decreased by 10 cm, 8 beats per second are heard. Find the frequency of tuning fork.

An air column, closed at one end and open at the other, resonates with a tunning fork when the smallest length of the coloumn is 50 cm. The next larger length of the column resonating with the same tunning fork is

The third overtone of a closed organ pipe is found to be in unison with first overtone an open pipe. The ratio of the length of the pipe is: A. 7/4 B. 4/7 C. 1/7 D. 7/1

An organ pipe closed at one end and another open at both ends will resonate with each other, if their lenghts are in the ratio