A large Ferris wheel cames passengers around in a circle starting on the ground and then going up to see the surrounding city from an altitude of 45 meters. The Ferris wheel takes 2.5 minutes to go through a full cycle. Let us set up our coordinate system so that the motion of the wheel is in the plane our car stars at the origin at time zero, and we initially start moving in the +y direction. Assuming that the Ferris wheel movies steadily and never stops, write parametric equations to describe the motion of a car on the Ferris wheel, with z, y, z in meters and fin seconds. z(t)= y(t) z(t)=

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Author:Raymond A. Serway, Chris Vuille
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Chapter3: Vectors And Two-Dimensional Motion
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Problem 19P: A commuter airplane starts from ar. airport and takes the route shown in Figure P3.19. The plane...
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A large Ferris wheel cames passengers around in a circle starting on the ground and then going up to see the surrounding city from an altitude of 45
meters. The Ferris wheel takes 2.5 minutes to go through a full cycle. Let us set up our coordinate system so that the motion of the wheel is in the = 0) plane,
our car stars at the origin at time zero, and we initially start moving in the +y direction. Assuming that the Ferris wheel movies steadily and never stops, write
parametric equations to describe the motion of a car on the Ferris wheel, with x, y, z in meters and in seconds.
r(t) =
y(t)
z(t)
Transcribed Image Text:A large Ferris wheel cames passengers around in a circle starting on the ground and then going up to see the surrounding city from an altitude of 45 meters. The Ferris wheel takes 2.5 minutes to go through a full cycle. Let us set up our coordinate system so that the motion of the wheel is in the = 0) plane, our car stars at the origin at time zero, and we initially start moving in the +y direction. Assuming that the Ferris wheel movies steadily and never stops, write parametric equations to describe the motion of a car on the Ferris wheel, with x, y, z in meters and in seconds. r(t) = y(t) z(t)
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