2.2.8 Find the circular cylindrical components of the velocity and accelera- tion of a moving particle, 2.3 Orthogonal Coordinates Hint. Up = p, V₂ = pip, ap = p-pi², a = pÿ +2pp, a₂ = 2. r(t) = p(t)p(t) + 2z(t) = [X cos y(t) + y sin y(t)]p(t) + 2z(t). Note. p = dp/dt, p=d²p/dt², and so on. 113
2.2.8 Find the circular cylindrical components of the velocity and accelera- tion of a moving particle, 2.3 Orthogonal Coordinates Hint. Up = p, V₂ = pip, ap = p-pi², a = pÿ +2pp, a₂ = 2. r(t) = p(t)p(t) + 2z(t) = [X cos y(t) + y sin y(t)]p(t) + 2z(t). Note. p = dp/dt, p=d²p/dt², and so on. 113
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![2.2.8 Find the circular cylindrical components of the velocity and accelera-
tion of a moving particle,
2.3 Orthogonal Coordinates
Hint.
Up = p,
Vp = pi,
U₂ = 2,
ap = p-pi²,
ap = pi +20,
A₂ = 2.
r(t) = p(t)p(t) + 2z(t)
= [ cos p(t) + y sin y(t)]p(t) + 2z(t).
Note. p = dp/dt, p = d²p/dt², and so on.
113](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F3b2e99bc-af2b-4be7-a434-4ecedeb31c1b%2Fe977c0b4-e7b2-4975-a43a-5679885a489d%2F5lvki57_processed.jpeg&w=3840&q=75)
Transcribed Image Text:2.2.8 Find the circular cylindrical components of the velocity and accelera-
tion of a moving particle,
2.3 Orthogonal Coordinates
Hint.
Up = p,
Vp = pi,
U₂ = 2,
ap = p-pi²,
ap = pi +20,
A₂ = 2.
r(t) = p(t)p(t) + 2z(t)
= [ cos p(t) + y sin y(t)]p(t) + 2z(t).
Note. p = dp/dt, p = d²p/dt², and so on.
113
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