Therefore, the system in polar coordinates is given by i = r(1 – r2 – r² sin? 20) Ô = 1+ 4r2 cos 0 sin³ 0. -

Advanced Engineering Mathematics
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Chapter2: Second-order Linear Odes
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Therefore, the system in polar coordinates
given by
i = r(1 – r2 – r² sin? 20)
0 = 1+ 4r? cos 0 sin 0.
c) Determine the circle of maximum radius, r1, centered on the origin such that all
trajectories have a radially outward component on it.
Transcribed Image Text:Therefore, the system in polar coordinates given by i = r(1 – r2 – r² sin? 20) 0 = 1+ 4r? cos 0 sin 0. c) Determine the circle of maximum radius, r1, centered on the origin such that all trajectories have a radially outward component on it.
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