An open pipe is in resonance in `2nd` harmonic with frequency `f_(1)`. Now one end of the tube is closed and frequency is increased to `f_(2)` such that the resonance again ocuurs in `nth` harmonic. Choose the correct option

An open pipe is resonance is its 2^(nd) harmonic with tuning fork of freqency f_(1) . Now it is closed at one end. If the frequency of the tuning fork is increases slowly from f_(1) , then agaain a resonance is obtained with a_(1) frequency f_(2) . if in this case the pipe vibrates n^(th) harmonics, then

An open organ pipe of length L resonates at fundamental frequency with closed organ pipe. Find the length of closed organ pipe.

Second overtons frequency of a pipe and fourth harmonic frequency of an pipe are same. Then, choose the correct options.

For fundamental frequency f of a closed pipe, choose the correct options.

A tube of diameter d and of length l is open a both ends. Its fundamental frequnecy of resonance is found to be f_(1) . One end of the tube is now closed. The lowrst frequency of resonance of this closed tube is now f_(2) . Taking into consideration the end correction , (f2)/(f_(1) is

The sharpness of resonance or Q value of resonant circuit with resonant frequency f_(r) and half power frequency f_(1) and f_(2) is

The frequency of a stretched uniform wire under tension is in resonance with the fundamental frequency of a closed tube. If the tension in the wire is increased by 8 N , it is in resonance with the first overtone of the closed tube. The initial tension in the wire is

An open pipe resonates to a frequency n_1 and closed pipe to a frequency n_2 . If they are joined to form a longer closed pipes , then its fundamental frequency of resonance will be

An open pipe when closed at one end can resonate in its third harmonic with a frequency which is 100Hz more than its fundamental frequency as an open pipe.If the fundamental frequency of the pipe when it is open at both ends is 50nHz then the value of n is