One way to define the orbit equation in the central field is:(equation image alt 001) where K is a real constant. Which of the alternatives (image alt002)below is an EDO solution above.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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One way to define the orbit equation in the central field is:(equation image alt 001)
where K is a real constant. Which of the alternatives (image alt002)below is an EDO solution above.

d?u
+ u = K
Transcribed Image Text:d?u + u = K
1:)
u (0) = C1 cos (0) + C2 sin (0
2:)
u (0) = K cos (0) sin (0)
3:)
u (0) = C1cos? (0) + K
4:)
u (0) = C1 cos (0) + K
5:)
u (0) = C,sin? (0) +K
Transcribed Image Text:1:) u (0) = C1 cos (0) + C2 sin (0 2:) u (0) = K cos (0) sin (0) 3:) u (0) = C1cos? (0) + K 4:) u (0) = C1 cos (0) + K 5:) u (0) = C,sin? (0) +K
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