The second overtone of an open pipe A and a closed pipe B have the same frequencies at a given temperature. Both pipes contain air. The raito of fundamental frequency of A to the fundamental frequency of B is:

The second overtone of an open pipe A and closed pipe B have the same frequencies at a given temperature. Both pipes contain air. The ratio of fundamental frequency of a to the fundamental frequency of B is

The second overtone of an open organ pipe A and a closed pipe B have the same frequency at a given temperature. If follows that the ratio of the

An open and a closed pipe have same length ratio of frequencies of their nth overtone is

The ratio of fundamental frequencies of an open organ pipe and a cloed organ pipe of same length at same temperature is

An open organ pipe is closed suddenly with the result that the second overtone of the closed pipe is found to be higher in frequency by 100 than the first overtone of the original pipe. Then, the fundamental frequency of the open pipe is

An open pipe of length L is emitting its fundamental frequency . If one end of the pipe is closed , then the frequency of the first overtone of the closed pipe is found to be higher by 100 Hz than the fundamental frequency of the open pipe. What is the fundamental frequency of the closed pipe ?

Assertion : A closed pipe and an open organ pipe are of same length. Then, neither of their frequencies can be same. Reason : In the above case fundamental frequency of closed organ pipe will be two times the fundamental frequency of open organ pipe.

On closing one end of an open pipe, the frequency of fifth harmonic of closed pipe becomes larger by 200 Hz than the fundamental frequency of open pipe. Calcuate the fundamental frequency of open pipe.

The fundamental frequency of an open and closed organ pipe of the same length is in the ratio