c) to the ellipsis [x = √2cos(t) { y = √2/sin(t) }+= 4 t Also sketch the ellipse then draw the point corresponding to t = π/4, the velocity vector, the acceleration vector and the osculating circle at this point.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Hello, can you help me Math - Parametric
Curves - Kinematics problem please?
Please kindly show me step by step how to
find the answers, Please kindly also sketch
the graph as the exercise asked, Thanks a
lot!
In each case find the radius of the
osculating circle.
c) to the ellipsis
x=
= √2cos(t)
(y=sin(t)
}+= 4
Also sketch the ellipse then draw the point
corresponding to t = π/4, the velocity
vector, the acceleration vector and the
osculating circle at this point.
Transcribed Image Text:Hello, can you help me Math - Parametric Curves - Kinematics problem please? Please kindly show me step by step how to find the answers, Please kindly also sketch the graph as the exercise asked, Thanks a lot! In each case find the radius of the osculating circle. c) to the ellipsis x= = √2cos(t) (y=sin(t) }+= 4 Also sketch the ellipse then draw the point corresponding to t = π/4, the velocity vector, the acceleration vector and the osculating circle at this point.
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