[" A closed organ pipe of radius "r_(1)" and an open "],[" organ pipe of radius "r_(2)" and having same "],[" length "'L" ' resonate when exited with a given "],[" tuning fork.Closed organ pipe and open "],[" organ pipe resonates in fundamental mode,"],[" then "]

A closed organ pipe of radius r_(1) and an open organ pipe of radius r_(2) and having same length 'L' resonate when excited with a given tuning fork. Closed organ-pipe resonates in its fundamental mode where as open organ pipe resonates in its first overtone, then :-

A closed organ pipe of radius r_(1) and an open organ pipe of radius r_(2) and having same length 'L' resonate when excited with a given tuning fork. Closed organ-pipe resonates in its fundamental mode where as open organ pipe resonates in its first overtone, then :-

A closed organ pipe of radius r_(1) and an open organ pipe of radius r_(2) and having same length 'L' resonate when excited with a given tuning fork. Closed organ-pipe resonates in its fundamental mode where as open organ pipe resonates in its first overtone, then :-

When the open organ pipe resonates in its fundamental mode then at the centre of the pipe

When the open organ pipe resonates in its fundamental mode then at the centre of the pipe

When the open organ pipe resonates in its fundamental mode then at the centre of the pipe

A closed organ pipe in 3^(rd) harmonic and an open organ pipe in 5^(th) harmonic mode are in resonance with a tuning fork P. The ratio of lengths of closed to open organ pipe will be

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