This preview shows page 1. Sign up to view the full content.
Unformatted text preview: (c) [1pt] using the midpoint method. (d) [1pt] using the 3rdorder RungeKutta method. (e) [1pt] using the 4thorder RungeKutta method. (f) [1pt] The analytical solution of the given dierential equation is y = 2 . 75 e2 x + 1 . 5 x. 75. Using the above formula, compute y t (0 . 5) and then nd the fractional relative error for (a)  (e) and discuss the results. t = y ty a y t 100% where y t is the analytical solution and y a is an approximation using numerical methods in (a)(e). 1...
View
Full
Document
This note was uploaded on 11/14/2011 for the course EAME 250 taught by Professor Lee during the Spring '11 term at Case Western.
 Spring '11
 LEE

Click to edit the document details