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.

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Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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I need help figuring out the mass density of the string and the percent error. Please!!
3.6
3.5
y = 0.249x + 2.9429
3.4
3.3
3.2
3.1
3
2.9
0.5
1
1.5
2
2.5
Transcribed Image Text:3.6 3.5 y = 0.249x + 2.9429 3.4 3.3 3.2 3.1 3 2.9 0.5 1 1.5 2 2.5
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
Transcribed Image Text: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
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