Two successive resonance frequencies in an open organ pipe are 1944 Hz and 2592 Hz. Find the length of the tube. The speed of sound in air is `324 m s^-1`.

(a) A cylindrical metal tube has a length of 50 cm and is open at both ends. Find the frequencies between 1000 Hz and 2000 Hz at which the air is 340 m//s . (b) Find the greatest length of an organ pipe open at both ends that will have its fundamental frequency in the normal hearing range (20 - 20000 Hz) . Speed of sound in air = 340 m//s . (c) Two successive resonance frequencies in an open organ pipe are 1944 Hz and 2592 Hz . Find the length of the tube. The speed of sound in air is 324 m//s .

Two adjacent resonance frequency of an open organ pipe are 1800 and 2100 Hz . Find the length of the tube. The speed of sound in air is 330 m//s .

For a certain organ pipe, three successive resonance frequencies are observed at 425, 595 and 765 Hz, respectively. The length of the pipe is (speed of sound in air 340 ms^(-1))

For a certain organ pipe, three successive resonance frequencies are observed at 425, 595 and 765 Hz, respectively. The length of the pipe is (speed of sound in air 340 ms^(-1))

A closed organ pipe can vibrate at a minimum frequency of 500 Hz. Find the length of the tube. Speed of sound in air = 340 m s^-1 .

A closed organ pipe can vibrate at a minimum frequency of 500 Hz. Find the length of the tube. Speed of sound in air = 340 m s^-1 .

A closed organ pipe can vibrate at a minimum frequency of 500 Hz. Find the length of the tube. Speed of sound in air = 340 m s^-1 .

For a certain organ pipe three successive resonance frequencies are observed at 425 Hz , 595 Hz and 765 Hz respectively . If the speed of sound in air is 340 m//s , then the length of pipe is ,

For a certain pipe, three successive resonant frequencies are observed at 300 Hz, 420 Hz and 540 Hz. The speed of sound in air is 340 m/s. The pipe is a