Consider two-dimensional polar coordinates r(t) and (t). (a) Find e = ½ in terms of êr, ê, r, p, r, and þ. (b) Find the radial and tangential components of the acceleration. (c) Find the radial and tangential components of the jerk (time derivative of the acceleration).
Consider two-dimensional polar coordinates r(t) and (t). (a) Find e = ½ in terms of êr, ê, r, p, r, and þ. (b) Find the radial and tangential components of the acceleration. (c) Find the radial and tangential components of the jerk (time derivative of the acceleration).
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Transcribed Image Text:Consider two-dimensional polar coordinates r(t) and ø(t).
de
(a) Find e = in terms of er, ep, r, o, †, and ò̟.
(b) Find the radial and tangential components of the acceleration.
(c) Find the radial and tangential components of the jerk (time derivative of the
acceleration).
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