An organ pipe open at both ends has a length of 0.80 meters. The velocity of sound is 340 meter/second at a certain temperature T1. For these conditions, one has the lowest resonant frequency F1 for the pipe at the temperature T1. The length is held constant, and the temperature of the air increases to temperature T2. The new lowest resonant frequency F2 (at the higher temperature) will be
a.) higher than the original lowest resonant frequency (F2>F1)
b.) equal to the original lowest resonant frequency (F2=F1)
c.) less than the original resonant frequency (F2<F1)
d.) in no way related to the original lowest resonant frequency
An organ pipe open at both ends has a length of 0.80 meters. The velocity of...
An open organ pipe (i.e., a pipe open at both ends) of length L has a fundamental frequency f. If the organ pipe is cut in half, what is the new fundamental frequency?
Organ pipe A with both ends open has a fundamental frequency of 320.0 Hz. The third harmonic of organ pipe B with one end open has the same frequency as the second harmonic of pipe A. Assume a speed of sound of 343 m/s. What is the length of Pipe A? What is the length of Pipe B?
What should be the length of an organ pipe, open at both ends, if the fundamental frequency is to be 264.8 Hz? Assume the initial temperature is 20 degree C. What is the fundamental frequency of the organ pipe of part (a) if the temperature drops to 0.0 degree C?
Pipe A is open at both ends and has length LA. Pipe B is closed at one end and open at the other and has length LB. When both pipes produce sound in their second overtones, the result is a beat frequency of 2.5 Hz. a. Make a careful sketch of the standing wave pattern for the air displacement for each pipe. Next to each sketch write the wavelength for each pipe in terms of the pipe lengths LA...
Pipe A is open at both ends and has length LA. Pipe B is closed at one end and open at the other and has length LB. When both pipes produce sound in their second overtones, the result is a beat frequency of 2.5 Hz. a. Make a careful sketch of the standing wave pattern for the air displacement for each pipe. Next to each sketch, write the wavelength for each pipe in terms of the pipe lengths LA and...
A certain organ pipe, open at both ends, produces a fundamental frequency of 290 Hz in air. If the pipe is filled with helium at the same temperature, what fundamental frequency f_He will it produce? Take the molar mass of air to be 28.8 g/mol and the molar mass of helium to be 4.00 g/mol Express your answer in hertz. Now consider a pipe that is stopped (i.e., closed at one end) but still has a fundamental frequency of 290...
A certain organ pipe, open at both ends, produces a fundamental frequency of 271 Hz in air. If the pipe is filled with helium at the same temperature, what fundamental frequency f He will it produce? Take the molar mass of air to be 28.8 g/mol and the molar mass of helium to be 4.00g/mol .
A certain organ pipe, open at both ends, produces a fundamental frequency of 297 Hz in air. If the pipe is filled with helium at the same temperature, what fundamental frequency fHe will it produce? Take the molar mass of air to be 28.8 g/moland the molar mass of helium to be 4.00 g/mol .
A certain organ pipe, open at both ends, produces a fundamental frequency of 280Hz in air. If the pipe is filled with helium at the same temperature, what fundamental frequency f_He will it produce? Take the molar mass of air to be 28.8g/mol and the molar mass of helium to be 4.00g/mol . I have already tried 877Hz and it is incorrect!
church organ pipe is open at both ends. The third (m 3) harmonic has frequency 262 Hz. What is the length (L) of the pipe? Look closely at Fig. 17.15 (b) for open-open columns, Equation 17.17 for fm, and use var 343 m/s. L pipe