Ocillation of a 340 Hz tuning fork sets up standing waves in a string clamped at both ends. The wave speed for the string is 550 m/s. The standing wave has four loops and an amplitude of 3.1 mm. (a) What is the length of the string? (b) Write an equation for the displacement of the string as a function of position and time. Round numeric coefficients to three significant digits. (a) Number 3.23 Units m (b) У(х, t) — (3.11mm) sin (3.88x) cos (680at) Edit Units mm the tolerance is +/-2%

Principles of Physics: A Calculus-Based Text
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Chapter13: Mechanical Waves
Section: Chapter Questions
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Oscillation of a 340 Hz tuning fork sets up standing waves in a string clamped at both ends. The wave speed for the string is 550 m/s. The standing wave has four
loops and an amplitude of 3.1 mm. (a) What is the length of the string? (b) Write an equation for the displacement of the string as a function of position and
time. Round numeric coefficients to three significant digits.
(a) Number
3.23
Units
(b) У(х, t) —
(3.11mm) sin (3.88x) cos (680nt)
Edit
Units
mm
the tolerance is +/-2%
Transcribed Image Text:Oscillation of a 340 Hz tuning fork sets up standing waves in a string clamped at both ends. The wave speed for the string is 550 m/s. The standing wave has four loops and an amplitude of 3.1 mm. (a) What is the length of the string? (b) Write an equation for the displacement of the string as a function of position and time. Round numeric coefficients to three significant digits. (a) Number 3.23 Units (b) У(х, t) — (3.11mm) sin (3.88x) cos (680nt) Edit Units mm the tolerance is +/-2%
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