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In the Previous Four Problems, the Infinite Series Solution of the Original

Question 36

Multiple Choice

In the previous four problems, the infinite series solution of the original problem is u=n=1rn(Ancos(nθ) +Bnsin(nθ) ) u = \sum _ { n = 1 } ^ { \infty } r ^ { n } \left( A _ { n } \cos ( n \theta ) + B _ { n } \sin ( n \theta ) \right) where Select all that apply.


A) An=02πf(θ) cos(nθ) dθ/(cnπ) A _ { n } = \int _ { 0 } ^ { 2 \pi } f ( \theta ) \cos ( n \theta ) d \theta / \left( c ^ { n } \pi \right)
B) Bn=02πf(θ) sin(nθ) dθ/(cnπ) B _ { n } = \int _ { 0 } ^ { 2 \pi } f ( \theta ) \sin ( n \theta ) d \theta / \left( c ^ { n } \pi \right)
C) Bn=02πf(θ) cos(nθ) dθ/(cnπ) B _ { n } = \int _ { 0 } ^ { 2 \pi } f ( \theta ) \cos ( n \theta ) d \theta / \left( c ^ { n } \pi \right)
D) An=0A _ { n } = 0
E) Bn=0B _ { n } = 0

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