4) A tube with one open end and one closed end has á resonant frequency of...
A tuba may be treated like a tube closed at one end. If a tuba has a fundamental frequency of 90.9 Hz, determine the first three overtones. Use 343 m/s as the speed of sound in air. first overtone How is the length of a tube closed at one end related to the resonant wavelengths that can be established in the tube? How are the frequency, wavelength, and speed of sound related? How are the harmonics related to the...
A tuba may be treated like a tube closed at one end. If a tuba has a fundamental frequency of 39.9 Hz, determine the first three overtones. Use 343 m/s as the speed of sound in air. Also, sketch a representation of the overtone described in parts a, b, and c. first overtone: Hz second overtone : Hz third overtone: Hz
Question 1 Atube with one end open and one end closed creates two consecutive harmonic frequencies at 300 Hz and 330 Hz. If the speed of sound in air is 343 m/s, answer the following questions. a. What is the fundamental frequency of the tube? b. What is the length of the tube? c. If mith frequency is 300 Hz, find 91. 5+5+5
If the fundamental frequency of a tube is 840 Hz, and the speed of sound is 343 m/s, determine the length of the tube (in m) for each of the following cases. If the fundamental frequency of a tube is 840 Hz, and the speed of sound is 343 m/s, determine the length of the tube (in m) for each of the following cases. (a) the tube is closed at one end m (b) the tube is open at both...
Question 13: A tube with both ends open has fundamental frequency of 300 Hz. The second harmonic of this tube and the third harmonic of another tube which is closed at one end have the same frequency. What is the length of each of these tubes? (Speed of sound 343 m s, ignore end corrections)
A tube with a cap on one end, but open at the other end, has a fundamental frequency of 132.7 Hz. The speed of sound is 343 m/s. (a) If the cap is removed, what is the new fundamental frequency of the tube? (b) How long is the tube?
A tube, open at the left end and closed at the right, has standing-wave patterns at frequencies of 198 Hz and 330 Hz. The speed of sound in air is 343 m/s. The lowest two harmonics (normal modes) that these two standing waves could be are m = and The frequency of the fundamental (m = 1) is Hz. The wavelength of the fundamental mode is m. The tube is m long
5) One of the harmonics of a column of air in a tube has a frequency of 576 Hz, and the next higher harmonic has a frequency of 704 Hz. What kind of tube is it - namely, is it open at both ends or open at one end and closed at the other end? How long is the tube? The speed of sound in air is 343 m/s. (SHOW YOUR WORK)
If one holds an open-open tube with one end in water, one will obtain a variable length open-closed tube, the length depending on how much of the tube is immersed. Then if one holds a tuning fork over the open end of the tube, one will obtain resonances when the length, L, of the tube is such that the sound of the tuning fork will be reinforced. The smallest value of L for which a resonance occurs is 9.0 cm....
Calculate the length of a tube that has a fundamental frequency of 150.00 Hz, assuming that the tube is (a) closed at one end and (b) open at both ends. Note: Consider the air density as ρ = 1.20 kg / m3 and the speed of sound in air is v = 343 m / s.