3. An object, initially at A(1, 4, 3), moves in a way that its velocity ar any time t 2 0 is F1) = (a" - 2,2). 4 (a) Find the coordinates of the position of the object at t = 1. (b) Determine the velocity, speed and acceleration at t 1. (c) Find the scalar tangential and normal components of the acceleration at t = 1.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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3. An object, initially at A(1, 4, 3), moves in a way that its velocity ar any time t 2 0 is
F10) = (a* – 2,
4
, 2t
+ t2
(a) Find the coordinates of the position of the object at t = 1.
(b) Determine the velocity, speed and acceleration at t = 1.
(c) Find the scalar tangential and normal components of the acceleration at t = 1.
(d) Determine the curvature of the path of the motion at t = 1.
Transcribed Image Text:3. An object, initially at A(1, 4, 3), moves in a way that its velocity ar any time t 2 0 is F10) = (a* – 2, 4 , 2t + t2 (a) Find the coordinates of the position of the object at t = 1. (b) Determine the velocity, speed and acceleration at t = 1. (c) Find the scalar tangential and normal components of the acceleration at t = 1. (d) Determine the curvature of the path of the motion at t = 1.
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