In November of 1940, the newly-constructed bridge over the Tacoma Narrows strait collapsed after undergoing severe oscillations brought on by strong winds. The oscillations partly took the form of a torsional (twisting) standing wave. A node of the standing wave can be seen near each of the two tall towers, with another about halfway between the towers. The wavelength of the standing wave is, therefore, approximately equal to the distance between the towers, which was about 850 m. The time for one complete oscillation was observed to be about 4.5 s. Using these observations, calculate the approximate speed of the torsional wave on the bridge. speed of the torsional wave: m/s

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Chapter1: Units, Trigonometry. And Vectors
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In November of 1940, the newly-constructed bridge over the
Tacoma Narrows strait collapsed after undergoing severe
oscillations brought on by strong winds.
The oscillations partly took the form of a torsional (twisting)
standing wave. A node of the standing wave can be seen near
each of the two tall towers, with another about halfway
between the towers. The wavelength of the standing wave is,
therefore, approximately equal to the distance between the
towers, which was about 850 m. The time for one complete
oscillation was observed to be about 4.5 s.
0:04 | 0:04
1x
CC
Using these observations, calculate the approximate speed of
the torsional wave on the bridge.
speed of the torsional wave:
m/s
Transcribed Image Text:In November of 1940, the newly-constructed bridge over the Tacoma Narrows strait collapsed after undergoing severe oscillations brought on by strong winds. The oscillations partly took the form of a torsional (twisting) standing wave. A node of the standing wave can be seen near each of the two tall towers, with another about halfway between the towers. The wavelength of the standing wave is, therefore, approximately equal to the distance between the towers, which was about 850 m. The time for one complete oscillation was observed to be about 4.5 s. 0:04 | 0:04 1x CC Using these observations, calculate the approximate speed of the torsional wave on the bridge. speed of the torsional wave: m/s
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