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b) We are interested in the oscillatory solution given by If the boundary conditions are Identify the correct form of the solution: ○ X(x) = a₂ sin(nπx) ○ X(x) = a₂ sin((2n-1)=x) cos (√|C|x) + a2 sin (√|C|x) u(x = 0,t) = 0 u(x = 1,t) = 0 OX(x) = a₂ cos((2n-1)=r) X(x) = a₁ cos( O X(x)= a₂ cos(nxx)

b) We are interested in the oscillatory solution given by If the boundary conditions are Identify the correct form of the solution: ○ X(x) = a₂ sin(nπx) ○ X(x) = a₂ sin((2n-1)=x) cos (√|C|x) + a2 sin (√|C|x) u(x = 0,t) = 0 u(x = 1,t) = 0 OX(x) = a₂ cos((2n-1)=r) X(x) = a₁ cos( O X(x)= a₂ cos(nxx)

Calculus For The Life Sciences
Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter6: Applications Of The Derivative
Section6.CR: Chapter 6 Review
Problem 38CR
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b) We are interested in the oscillatory solution given by If the boundary conditions are Identify the correct form of the solution: ○ X(x) = a₂ sin(nπx) ○ X(x) = a₂ sin((2n-1)=x) cos (√|C|x) + a2 sin (√|C|x) u(x = 0,t) = 0 u(x = 1,t) = 0 OX(x) = a₂ cos((2n-1)=r) X(x) = a₁ cos( O X(x)= a₂ cos(nxx)
Transcribed Image Text:b) We are interested in the oscillatory solution given by If the boundary conditions are Identify the correct form of the solution: ○ X(x) = a₂ sin(nπx) ○ X(x) = a₂ sin((2n-1)=x) cos (√|C|x) + a2 sin (√|C|x) u(x = 0,t) = 0 u(x = 1,t) = 0 OX(x) = a₂ cos((2n-1)=r) X(x) = a₁ cos( O X(x)= a₂ cos(nxx)
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