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16) Using the finite difference method to approximate the solution of the boundary value problem y" - 6y' = 9x, with h = we have: a. y 0≤x≤ 1, y () = -and y()~-! e. b. y) and y()- c. y() d. y()* -and y()~- y()~ -andy (3) y-andy (3) 16 સ્ 1 32 y(0) = 0, (Recall w₁ y(x)) y(1) = 0,

16) Using the finite difference method to approximate the solution of the boundary value problem y" - 6y' = 9x, with h = we have: a. y 0≤x≤ 1, y () = -and y()~-! e. b. y) and y()- c. y() d. y()* -and y()~- y()~ -andy (3) y-andy (3) 16 સ્ 1 32 y(0) = 0, (Recall w₁ y(x)) y(1) = 0,

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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16) Using the finite difference method to approximate the solution of the boundary value problem y" - 6y' = 9x, with h = we have: a. y()~ -- and y (3) - b. y()- and y()=-1 y()=- and y() 16 c. y d. y() 22 0≤x≤ 1, " I - and y()=- 13 32 e. (²3) y = -andy (-2 y y(0) = 0, (Recall w₁ y(x)) ≈ y(1) = 0,
Transcribed Image Text:16) Using the finite difference method to approximate the solution of the boundary value problem y" - 6y' = 9x, with h = we have: a. y()~ -- and y (3) - b. y()- and y()=-1 y()=- and y() 16 c. y d. y() 22 0≤x≤ 1, " I - and y()=- 13 32 e. (²3) y = -andy (-2 y y(0) = 0, (Recall w₁ y(x)) ≈ y(1) = 0,
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