Multiply out the series for exp(uz/2) and the series for exp(-u/2z) and then collect equal powers of z. Conclude that J₁(u) (-1)*2* 22kk!(n + k)! for n >0. Compare this to the conclusion of Exercise 29, Section 4.
Multiply out the series for exp(uz/2) and the series for exp(-u/2z) and then collect equal powers of z. Conclude that J₁(u) (-1)*2* 22kk!(n + k)! for n >0. Compare this to the conclusion of Exercise 29, Section 4.
ChapterB: Graphical Analysis Of Planar Trusses
Section: Chapter Questions
Problem 8P
Related questions
Question
![Multiply out the series for exp(uz/2) and the series for exp(-u/2z) and then
collect equal powers of z. Conclude that
J₁(u)
(-1)*2*
22kk!(n + k)!
for n >0. Compare this to the conclusion of Exercise 29, Section 4.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe5e05b81-228d-4826-a56f-1de9af7e5fa4%2Ff3ae0c79-4c0e-4f2f-91c8-998166f20379%2F8ysxpze_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Multiply out the series for exp(uz/2) and the series for exp(-u/2z) and then
collect equal powers of z. Conclude that
J₁(u)
(-1)*2*
22kk!(n + k)!
for n >0. Compare this to the conclusion of Exercise 29, Section 4.
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