Problem 4: The D-string on a properly tuned guitar produces a tone with a fundamental frequency of 146.8 Hz. The oscillating length of a D-string on a certain guitar is 0.65 m. This same length of string is weighed and found have a mass of 1.7x10-3 kg. Part (a) At what tension, in newtons, must the D-string must be stretched in order for it to be properly tuned? T= sin() cos() tan() 9. HOME cotan() asin() acos() 6. atan() acotan() sinh() 1 2 3 cosh() ODegrees O Radians tanh() cotanh() - END + Vo BACKSPACE CLEAR Submit Hint Feedback I give up! Part (b) What is the wavelength, in meters, of the standing wave in the D-string when it is oscillating at its third harmonic (also called its second overtone)? Part (c) Determine the frequency, in hertz, of the third harmonic of the tone produced by the properly tuned D-string.

icon
Related questions
Question
Problem 4: The D-string on a properly tuned guitar produces a tone with a fundamental frequency of 146.8 Hz. The oscillating length of a D-string
on a certain guitar is 0.65 m. This same length of string is weighed and found have a mass of 1.7x10-3 kg.
Part (a) At what tension, in newtons, must the D-string must be stretched in order for it to be properly tuned?
T=
sin()
cos()
tan()
9
HOME
asin()
acos()
E
4
5
atan()
acotan()
sinh()
1
2
3
cotanh()
ODegrees O Radians
cosh()
tanh()
+
. END
vol BACKSPACE DEL CLEAR
Submit
Feedback
I give up!
Hint
Part (b) What is the wavelength, in meters, of the standing wave in the D-string when it is oscillating at its third harmonic (also called its second
overtone)?
Part (c) Determine the frequency, in hertz, of the third harmonic of the tone produced by the properly tuned D-string.
Part (d) The guitarist shortens the oscillating length of the properly tuned D-string by 0.11 m by pressing on the string with a finger. What is the
fundamental frequency, in hertz, of the new tone that is produced when the string is plucked?
Transcribed Image Text:Problem 4: The D-string on a properly tuned guitar produces a tone with a fundamental frequency of 146.8 Hz. The oscillating length of a D-string on a certain guitar is 0.65 m. This same length of string is weighed and found have a mass of 1.7x10-3 kg. Part (a) At what tension, in newtons, must the D-string must be stretched in order for it to be properly tuned? T= sin() cos() tan() 9 HOME asin() acos() E 4 5 atan() acotan() sinh() 1 2 3 cotanh() ODegrees O Radians cosh() tanh() + . END vol BACKSPACE DEL CLEAR Submit Feedback I give up! Hint Part (b) What is the wavelength, in meters, of the standing wave in the D-string when it is oscillating at its third harmonic (also called its second overtone)? Part (c) Determine the frequency, in hertz, of the third harmonic of the tone produced by the properly tuned D-string. Part (d) The guitarist shortens the oscillating length of the properly tuned D-string by 0.11 m by pressing on the string with a finger. What is the fundamental frequency, in hertz, of the new tone that is produced when the string is plucked?
Expert Solution
trending now

Trending now

This is a popular solution!

steps

Step by step

Solved in 3 steps with 2 images

Blurred answer
Similar questions