A buoy bobs as the waves go past.
A buoy bobs as the waves go past. The vertical displacement of the buoy with the respect to sea level can be modeled by y = 1.75 cos(pi/3) , where t is the time in seconds. Find the amplitude and the period. Interpret the amplitude and the period in the context of the problem. Graph the function.
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A buoy floating in the sea is bobbing in simple harmonic motion with period 4 seconds...
A buoy floating in the sea is bobbing in simple harmonic motion
with period 4 seconds and amplitude 17cm
A buoy floating in the sea is bobbing in simple harmonic motion with period 4 seconds and amplitude 17 cm. Its displacement d from sea level at time t=0 seconds is – 17 cm, and initially it moves upward. (Note that upward is the positive direction.) Give the equation modeling the displacement d as a function of time t. d 0/6...
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A buoy floating in the ocean is bobbing in simple harmonic motion with amplitude 4 ft...
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Word problem involving a sine or cosine function: Problem type 1
A buoy floating in the ocean is bobbing in simple harmonic motion with period 6 seconds and amplitude 20cm. Its displacement d from sea level at time =t0 seconds is 0cm, and initially it moves downward. (Note that downward is the negative direction.)Give the equation modeling the displacement d as a function of time t.
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A boat is moving to the right at 5.0 m/s with respect to the water. An...
A boat is moving to the right at 5.0 m/s with respect to the
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the bottom of the troughs. The period of the waves is 8.3 s, and
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The displacement of an oscillating mechanism (in m) at any time (t seconds) is given by 2.1 y-cos(t-0.6). (a) For this situation, state (with correct unit) the following: Amplitude: Period: Frequency: Phase angle:...
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A buoy floating in the sea is bobbing in simple harmonic motion
with period 4 seconds and amplitude 17cm
A buoy floating in the sea is bobbing in simple harmonic motion with period 4 seconds and amplitude 17 cm. Its displacement d from sea level at time t=0 seconds is – 17 cm, and initially it moves upward. (Note that upward is the positive direction.) Give the equation modeling the displacement d as a function of time t. d 0/6...
4. A buoy bobs up and down in the lake. The distance between the highest and lowest points is 2 m. takes 4s for the buoy to move from its highest point to its lowest point and back to its highest point a) Model the vertical displacement, v, of the buoy as a SINE FUNCTION of time, t, in seconds. Assume that the buoy is at its maximum atts O s and that the buoy is on its way down...
A buoy floating in the ocean is bobbing in simple harmonic motion with amplitude 4 ft and period 5 seconds. Its displacement d from sea level at time t=0 seconds is -4 ft, and initially it moves upward. (Note that upward is the positive direction.) Give the equation modeling the displacement d as a function of time t. d = 00 JT sino cos х 5 ?
The rise and fall of a radio transmitter on a buoy in the ocean is modeled by the function: y(t) 4.13sin(0.22t) +3.75 where y is feet above sea level and t is time in seconds. What real-world change would cause to change the model to the following? scientist y(t) 5 sin(0.15t) + 3.75 a) The waves are getting taller and closer together. b) The waves are getting shorter and farther apart. c) The waves are getting shorter and closer together....
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A boat is moving to the right at 5.0 m/s with respect to the
water. An ocean wave is moving to the left, opposite the motion of
the boat. The waves have 2.0 m between the top of the crests and
the bottom of the troughs. The period of the waves is 8.3 s, and
their wavelength is 110 m. The water wave acts like a cosine
function as ?(?, ?) = ? cos(?? + ?? + ?). At one...
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