3. The MacKay Bridge over Halifax Harbour is designed to sway in high wind conditions to help absorb shock. If you were to measure the sway of the bridge in an 80 km/hr wind, you would find the following results: Att = Os, the sway = +45 cm (45 cm right) At t = 14s, the sway = -45 cm (45 cm left) a) What is the period of the swaying bridge? The amplitude? b) What is the equation of the sinusoidal axis? c) Construct a table of values and graph demonstrating one full cycle of motion. d) Suppose dampers were added to reduce the sway (but not period) by 50%. Construct a new table of values and graph to demonstrate one full cycle. %3D %3D

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Chapter1: Units, Trigonometry. And Vectors
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3. The MacKay Bridge over Halifax Harbour is designed to sway in high wind conditions to help absorb
shock. If you were to measure the sway of the bridge in an 80 km/hr wind, you would find the
following results:
At t = Os, the sway = +45 cm (45 cm right)
At t = 14s, the sway = -45 cm (45 cm left)
a) What is the period of the swaying bridge? The amplitude?
b) What is the equation of the sinusoidal axis?
c) Construct a table of values and graph demonstrating one full cycle of motion.
d) Suppose dampers were added to reduce the sway (but not period) by 50%. Construct a new table
of values and graph to demonstrate one full cycle.
Transcribed Image Text:3. The MacKay Bridge over Halifax Harbour is designed to sway in high wind conditions to help absorb shock. If you were to measure the sway of the bridge in an 80 km/hr wind, you would find the following results: At t = Os, the sway = +45 cm (45 cm right) At t = 14s, the sway = -45 cm (45 cm left) a) What is the period of the swaying bridge? The amplitude? b) What is the equation of the sinusoidal axis? c) Construct a table of values and graph demonstrating one full cycle of motion. d) Suppose dampers were added to reduce the sway (but not period) by 50%. Construct a new table of values and graph to demonstrate one full cycle.
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