6.3.12 (Polar coordinates) Using the identity 0 = tan (y/x), show that è = (xỷ – yi)/r. %3D
6.3.12 (Polar coordinates) Using the identity 0 = tan (y/x), show that è = (xỷ – yi)/r. %3D
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6.3.12
![origin is a stable star for the linearized system.
6.3.12 (Polar coordinates)
Using the identity 0 = tan (y/x), show that
è = (xỷ – yi)/r².
6.3.13 (Another linear center that's actually a nonlinear spiral) Consider the sys-
tem i = -y- x', y = x. Show that the origin is a spiral, although the linearization](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F0d524720-a19e-46a1-8e30-8d3b382bbf69%2Ffe82d138-7e45-43f2-bf4e-5d67866745c0%2Fqq39yb_processed.jpeg&w=3840&q=75)
Transcribed Image Text:origin is a stable star for the linearized system.
6.3.12 (Polar coordinates)
Using the identity 0 = tan (y/x), show that
è = (xỷ – yi)/r².
6.3.13 (Another linear center that's actually a nonlinear spiral) Consider the sys-
tem i = -y- x', y = x. Show that the origin is a spiral, although the linearization
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