A simple model shows how drawing a bow across a violin string causes the string to vibrate. As the bow moves across the string, static friction between the bow and the string pulls the string along with the bow. At some point, the tension pulling the string back mome exceeds the maximum static friction force and the back This string snaps back. This process repeats cyclically, causing the string's vibration. Assume the tension in a 0.33-m-long violin string is 60 N, and the coefficient of static friction between the bow and the string is Hs=0.80. Part A If the normal force of the bow on the string is 0.75 N, how far can the string be pulled before it slips if the string is bowed at its center? Express your answer with the appropriate units. Ay= Submit μÅ Value Units Previous Answers Request Answer ? X Incorrect; Try Again; 4 attempts remaining

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A simple model shows how drawing a bow across a
violin string causes the string to vibrate. As the bow
moves across the string, static friction between the
bow and the string pulls the string along with the bow.
At some point, the tension pulling the string back
exceeds the maximum static friction force and the
string snaps back. This process repeats cyclically,
causing the string's vibration. Assume the tension in a
0.33-m-long violin string is 60 N, and the coefficient
of static friction between the bow and the string is
μs = 0.80.
Part A
If the normal force of the bow on the string is 0.75 N, how far can the string be pulled before it slips if the string is bowed at its
center?
Express your answer with the appropriate units.
Ay =
Submit
HÅ
Value
Units
Previous Answers Request Answer
?
X Incorrect; Try Again; 4 attempts remaining
Transcribed Image Text:A simple model shows how drawing a bow across a violin string causes the string to vibrate. As the bow moves across the string, static friction between the bow and the string pulls the string along with the bow. At some point, the tension pulling the string back exceeds the maximum static friction force and the string snaps back. This process repeats cyclically, causing the string's vibration. Assume the tension in a 0.33-m-long violin string is 60 N, and the coefficient of static friction between the bow and the string is μs = 0.80. Part A If the normal force of the bow on the string is 0.75 N, how far can the string be pulled before it slips if the string is bowed at its center? Express your answer with the appropriate units. Ay = Submit HÅ Value Units Previous Answers Request Answer ? X Incorrect; Try Again; 4 attempts remaining
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