Asked by anonymous

An object moves around x^2 + y^2 = 25 (which represents a
circle whose radius is 5 meters) at a constant speed. At time
t = 0 seconds, the object is at (5, 0). When t = 1, it is at (4, 3).
Where is the object when t = 2? when t = 3? when t = n?
What is the object’s speed? At what times does the object return to (5, 0)? an explanation on how to start would be helpful plz thx

Answers

Answered by oobleck
in 1 second, it has moved through an angle of θ radians, where
tanθ = 3/4
so after n seconds, it will have moved through an angle of
Ø = n arctan(3/4)
Its speed is s = rθ m/s
it will be back at (5,0) when t = 2π/θ
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