Problem Statement: Any polar curve of the form r = f(0) can be parametrized using the parametric equations T = f(0) cos 0, y = f(8) sin 0 |(You may have noticed that the equations for r and y, respectively, are the equations x = r cos 0 and y = r sin 0, respectively, with r replaced by f(0).) (). dy d0 for the above parametrization of the polar curve r = f(0). (Hint: your (dx (a) Simplify de de 12 simplified answer should be in the form

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Problem Statement: Any polar curve of the form r = f(0) can be parametrized using the parametric
equations
T = f(0) cos 0, y = f(8) sin 0
|(You may have noticed that the equations for r and y, respectively, are the equations x = r cos 0 and
y = r sin 0, respectively, with r replaced by f(0).)
().
dy
d0 for the above parametrization of the polar curve r = f(0). (Hint: your
(dx
(a) Simplify
de
de
12
simplified answer should be in the form
Transcribed Image Text:Problem Statement: Any polar curve of the form r = f(0) can be parametrized using the parametric equations T = f(0) cos 0, y = f(8) sin 0 |(You may have noticed that the equations for r and y, respectively, are the equations x = r cos 0 and y = r sin 0, respectively, with r replaced by f(0).) (). dy d0 for the above parametrization of the polar curve r = f(0). (Hint: your (dx (a) Simplify de de 12 simplified answer should be in the form
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