determine the frequency of the wave generator. The manufacturer states that the vibrational frequency is 60 Hz (cycles per second). For lengths I covering the range0.5 to 1.5m, determine the hanging masses which produce resonance the lowest number of wave segments you were able to obtain. Tabulate your data, including a column for string tension F in Newtons. |Length of the string | Hanging mass (kg) String tension, F(N) ?(m²) n=3 n=2 n=1 1.5m 0.355 3.5N 2.25m 1.0m 0.325 3.2N 1m -> 0.5m 0.305 3.0N 0.25m Plot a graph of F (y axis) vs. P (x axis). Do a linear fit to the data to determine the slope. Use the -> slope and the known frequency of the oscillator to determine u (the mass density of the string), i. e.
Properties of sound
A sound wave is a mechanical wave (or mechanical vibration) that transit through media such as gas (air), liquid (water), and solid (wood).
Quality Of Sound
A sound or a sound wave is defined as the energy produced due to the vibrations of particles in a medium. When any medium produces a disturbance or vibrations, it causes a movement in the air particles which produces sound waves. Molecules in the air vibrate about a certain average position and create compressions and rarefactions. This is called pitch which is defined as the frequency of sound. The frequency is defined as the number of oscillations in pressure per second.
Categories of Sound Wave
People perceive sound in different ways, like a medico student takes sound as vibration produced by objects reaching the human eardrum. A physicist perceives sound as vibration produced by an object, which produces disturbances in nearby air molecules that travel further. Both of them describe it as vibration generated by an object, the difference is one talks about how it is received and other deals with how it travels and propagates across various mediums.
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3.5
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3.4
3.3
3.2
3.1
3
2.9
0.5
1
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![determine the frequency of the wave generator. The manufacturer states that the vibrational
frequency is 60 Hz (cycles per second).
For lengths I covering the range0.5 to 1.5m, determine the hanging masses which produce
resonance the lowest number of wave segments you were able to obtain. Tabulate your data,
including a column for string tension F in Newtons.
Length of the string
Hanging mass (kg)
String tension, F(N)
?(m²)
n=3
n=2
n=1
1.5m
0.355
3.5N
2.25m
1.0m
0.325
3.2N
1m
->
0.5m
0.305
3.0N
0.25m
Plot a graph of F (y axis) vs. P (x axis). Do a linear fit to the data to determine the slope. Use the
->
slope and the known frequency of the oscillator to determine u (the mass density of the string), i.
e.
% errory
n²slope
slope = 4µf²/n² =# =
%3D
4f2
Compare this result to the one you obtained from weighing a length of string.
Y Last part: cut Im of the String d wAgit it = 19](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F25b77f01-c6d4-4344-9056-d505ef7dec38%2Feea10356-78c1-4f60-9c77-d0668bb08fcc%2F8rtl5s_processed.jpeg&w=3840&q=75)
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