Question

An pipe of length L that is open at both ends is resonating at its fundamental...

An pipe of length L that is open at both ends is resonating at its fundamental frequency. Which statement about the sound is correct?(No answer choices are shown)

Homework Answers

Answer #1

statements are missing.......

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
A) What is the length of a pipe which is open at both ends with a...
A) What is the length of a pipe which is open at both ends with a fundamental frequency of 262.2 Hz at room temperature? B) What is the length of a pip which is closed at end and has a fundamental frequency of 271.1 Hz at room temperature? C) A pipe has resonances at 428.8 Hz, 600.3 Hz, and 771.8 Hz with no resonances in between. Is the pipe open at both ends or closed at one end? Explain your...
An organ pipe open at both ends is to be designed so that the fundamental frequency...
An organ pipe open at both ends is to be designed so that the fundamental frequency it plays is 220 Hz. a. What length of pipe is needed? b. If one end of the pipe is stopped up, what other note (frequency) can this same pipe play? c. Draw the fundamental frequency for the pipe open at both ends and when it is closed at one end. d. Calculate and draw the next higher harmonic when one end of the...
A pipe open at both ends has a fundamental frequency of 3.00 3 102 Hz when...
A pipe open at both ends has a fundamental frequency of 3.00 3 102 Hz when the temperature is 0°C. (a) What is the length of the pipe? (b) What is the fundamental frequency at a temperature of 30.0°C?
The fundamental frequency of a pipe that is open at both ends is 591 Hz. Use...
The fundamental frequency of a pipe that is open at both ends is 591 Hz. Use v=344m/s. A How long is this pipe? Express your answer in meters. B If one end is now closed, find the wavelength of the new fundamental. Express your answer in meters. C If one end is now closed, find the frequency of the new fundamental. Express your answer in hertz.
Pipe A, which is 1.20 m long and open at both ends, oscillates at its third...
Pipe A, which is 1.20 m long and open at both ends, oscillates at its third lowest harmonic frequency. It is filled with air for which the speed of sound is 343 m/s. Pipe B, which is closed at one end, oscillates at its second lowest harmonic frequency. This frequency of B happens to match the frequency of A. An x axis extends along the interior of B, with x = 0 at the closed end. (a) How many nodes...
Pipe A, which is 1.50 m long and open at both ends, oscillates at its third...
Pipe A, which is 1.50 m long and open at both ends, oscillates at its third lowest harmonic frequency. It is filled with air for which the speed of sound is 343 m/s. Pipe B, which is closed at one end, oscillates at its second lowest harmonic frequency. This frequency of B happens to match the frequency of A. An x axis extends along the interior of B, with x = 0 at the closed end. (a) How many nodes...
Consider a half-open organ pipe of a certain length. Sketch: a. the fundamental waveform b. the...
Consider a half-open organ pipe of a certain length. Sketch: a. the fundamental waveform b. the first overtone waveform c. the second overtone waveform 2. how would the frequency of the first overtone change if you closed both ends of the same pipe? explain and or show how it compares to the original frequency of the first overtone 3. how would the frequency of the first overtone change if you cut the length of the original half open pipe in...
The overall length of a piccolo is 32.0 cm. The resonating air column vibrates as in...
The overall length of a piccolo is 32.0 cm. The resonating air column vibrates as in a pipe that is open at both ends. (a) Find the frequency of the lowest note a piccolo can play. Hz (b) Opening holes in the side effectively shortens the length of the resonant column. If the highest note a piccolo can sound is 4,000 Hz, find the distance between adjacent antinodes for this mode of vibration. cm
The overall length of a piccolo is 33.0 cm. The resonating air column is open at...
The overall length of a piccolo is 33.0 cm. The resonating air column is open at both ends. (a) Find the frequency (in Hz) of the lowest note a piccolo can sound. (Assume that the speed of sound in air is 343 m/s.) (b) Opening holes in the side of a piccolo effectively shortens the length of the resonant column. Assume the highest note a piccolo can sound is 5 000 Hz. Find the distance (in mm) between adjacent antinodes...
The overall length of a piccolo is 30.0 cm. The resonating air column vibrates as in...
The overall length of a piccolo is 30.0 cm. The resonating air column vibrates as in a pipe open at both ends. (a) Find the frequency of the lowest note that a piccolo can play, assuming that the speed of sound in air is 340 m/s. Hz (b) Opening holes in the side effectively shortens the length of the resonant column. If the highest note a piccolo can sound is 5000 Hz, find the distance between adjacent antinodes for this...