An open pipe on an organ creates a fundamental frequency at 10500 Hz. How long is the pipe (speed of sound=343 m/s, unit=m)?
The formula to calculate the wavelength of a sound wave is:
wavelength = speed of sound / frequency
Here, the frequency of the fundamental mode is 10500 Hz and the speed of sound is 343 m/s. We can use these values to calculate the wavelength:
wavelength = 343 m/s / 10500 Hz wavelength = 0.0327 m
Since the pipe is open at both ends, the fundamental frequency corresponds to a wavelength that is twice the length of the pipe. So, we can find the length of the pipe using the following equation:
length = wavelength / 2 length = 0.0327 m / 2 length = 0.01635 m
Therefore, the length of the open pipe is 0.01635 meters or approximately 1.64 cm.
An open pipe on an organ creates a fundamental frequency at 10500 Hz. How long is...
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?
How do I solve? A closed pipe creates a fundamental frequency of 125 Hz What is the next higher frequency that will create a standing wave in the pipe? (Speed of sound 343 m/s) (Unit Hz) os-aosg Acellus Corporation. All Rights Renerved
Calculate the length of a pipe that has a fundamental frequency of 316 Hz. (Take the speed of sound in air to be 343 m/s.) Calculate the length of a pipe that has a fundamental frequency of 316 Hz. (Take the speed of sound in air to be 343 m/s.) (a) Assume the pipe is closed at one end (b) Assume the pipe is open at both ends
How do I solve? A closed pipe creates a fifth harmonic frequency of 125 Hz. What is the next lower frequency that will create a standing wave in the pipe? (Speed of sound 343 m/s) (Unit Hz)
Part A At T = 18 ∘C, how long must an open organ pipe be to have a fundamental frequency of 349 Hz ? The speed of sound in air is v≈(331+0.60T)m/s, where T is the temperature in ∘C. Express your answer to three significant figures and include the appropriate units. l l = nothingnothing SubmitRequest Answer Part B If this pipe is filled with helium at 20∘C and 1 atm, what is its fundamental frequency? The speed of sound...
Calculate the length of a pipe that has a fundamental frequency of 997 Hz. (Take the speed of sound in air to be 343 m/s.) (a) Assume the pipe is closed at one end. m (b) Assume the pipe is open at both ends. m
frequencies of an organ pipe are determined to be 702 Hz and 810 HE. (Assume the speed of sound is 343 m/s.) a) Calculate the fundamental frequency of this pipe xt our response differs from the correct answer by more than 100%. Hz (b) Calculate the length of this pipe.
A pipe open only at one end has a fundamental frequency of 254 Hz. A second pipe, initially identical to the first pipe, is shortened by cutting off a portion of the open end. Now when both pipes vibrate at their fundamental frequencies, a beat frequency of 20 Hz is heard. How many centimeters were cut off the end of the second pipe? The speed of sound is 345 m/s.
A pipe open only at one end has a fundamental frequency of 240 Hz. A second pipe, initially identical to the first pipe, is shortened by cutting off a portion of the open end. Now when both pipes vibrate at their fundamental frequencies, a beat frequency of 16 Hz is heard. How many centimeters were cut off the end of the second pipe? The speed of sound is 345 m/s.
A pipe open only at one end has a fundamental frequency of 240 Hz. A second pipe, initially identical to the first pipe, is shortened by cutting off a portion of the open end. Now when both pipes vibrate at their fundamental frequencies, a beat frequency of 12 Hz is heard. How many centimeters were cut off the end of the second pipe? The speed of sound is 348 m/s.