We can now fill in the formula = a₁(A₁)*₁ + α₂(λ₂) ¹ú₂ + α3(√3)*3 which gives: A Now take the limit as k→ ∞o to find the steady state solution. k=30(1) + 150(0.6)* -80(0.5) -1 2
We can now fill in the formula = a₁(A₁)*₁ + α₂(λ₂) ¹ú₂ + α3(√3)*3 which gives: A Now take the limit as k→ ∞o to find the steady state solution. k=30(1) + 150(0.6)* -80(0.5) -1 2
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
Related questions
Question
Ff.293.
![a1
We can now fill in the formula = a₁(A₁)*₁ + a₂(A₂) ¹2 + α3 (13)*3 which gives:
Q
Now take the limit as k→ ∞ to find the steady state solution.
k=30(1) 9 + 150(0.6)*
- 80(0.5) -1
2
The last part is to interpret the results correctly, but this is pretty easy.
Over time the number of cars at each location will approach:
Location P will have
cars Location Q will have
cars Location R will have
cars](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc6f999b7-6deb-4015-91d6-5f59e418959d%2F15213da8-a575-4fc1-a23a-c53703705175%2F5q99xh_processed.jpeg&w=3840&q=75)
Transcribed Image Text:a1
We can now fill in the formula = a₁(A₁)*₁ + a₂(A₂) ¹2 + α3 (13)*3 which gives:
Q
Now take the limit as k→ ∞ to find the steady state solution.
k=30(1) 9 + 150(0.6)*
- 80(0.5) -1
2
The last part is to interpret the results correctly, but this is pretty easy.
Over time the number of cars at each location will approach:
Location P will have
cars Location Q will have
cars Location R will have
cars
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