Tube `A` has both ends open while tube `B` has one closed, otherwise they are identical. The ratio of fundamental frequency of tube `A and B` is

Tube A has both ends open while tube B has one end closed. Otherwise they are identical. Their fundamental frequencies are in the ratio

Two narrow cylindrical pipes A and B have the same length. Pipe A is open at both ends and is filled with a monoatomic gas of molar mass M_(A) . Pipe B is open at one end and closed at the other end, and is filled with a distomic gas of molar mass M_(B) . Both gases are at the same tempreture. (a) If the frequency of the second harmonic of the fundamental mode in pipe A is equal to the frequency of the third harmonic of the fundamental mode in pipe B , determine the value of M_(B)//M_(B) . (b) Now the open end of pipe B is also closed (so that the pipe is closed at both ends). Find the ratio of the fundamental frequency in pipe A to that in pipe B .

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

A tube with both ends closed has same set of natural frequency as

Pipe A has length twice the pipe B. Pipe A has both ends open and pipe B has one end open. Which harmonics of pipe A have a frequency that matches a resonance frequency of pipe B.

A tube open at only one end is cut into two tubes of non equal lengths. The piece open at both ends has of fundamenal frequency of 450 Hz and other has fundamental frequency of 675 Hz . What is the 1^(st) overtone frequency of the original tube.

A cylinder resonance tube open at both enda has fundamental frequency F in air. Half of the length of the tube is dipped vertically in water. The fundamental frequency to the air culumn now is …………………… .