The position vector r describes the path of an object moving in the xy-plane. Position Vector Point r(t) = 4 cos ti + 4 sin tj (2V2, 2V2) (a) Find the velocity vector v(t), speed s(t), and acceleration vector a(t) of the objeot. v(t) s(t) = a(t) = (b) Evaluate the velocity vector and acceleration vector of the object at the given point.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.4: The Dot Product
Problem 29E
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The position vector r describes the path of an object moving in the xy-plane.
Position Vector
Point
r(t) = 4 cos ti + 4 sin t
(2V2,2V2)
(a) Find the velocity vector v(t), speed s(t), and acceleration vector a(t) of the objeot.
v(t)
s(t) =
a(t) =
(b) Evaluate the velocity vector and acceleration vector of the object at the given point.
Transcribed Image Text:The position vector r describes the path of an object moving in the xy-plane. Position Vector Point r(t) = 4 cos ti + 4 sin t (2V2,2V2) (a) Find the velocity vector v(t), speed s(t), and acceleration vector a(t) of the objeot. v(t) s(t) = a(t) = (b) Evaluate the velocity vector and acceleration vector of the object at the given point.
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