Unformatted text preview: (a) Euler: h = 0 . 1 and h = 0 . 2; (b) Runge-Kutta method: h = 0 . 1; (c) Taylor-series method of order four. ( ? points ) 12.3. Given the initial value problem y ( t ) = ( y ( t ) + t ) 2 and y (0) = 1. Let step size h = 0 . 01. (a) Execute two steps of the second-order Runge-Kutta method. (b) Execute two steps of the fourth-order Runge-Kutta method. ( ? points ) Due: 14.05.10, at 3 pm (in the mailbox labeled Linsen in the entrance hall of Res.I )...
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This note was uploaded on 05/18/2010 for the course MATHEMATIC 120102 taught by Professor Xxxxxxxxxyyyyyy during the Spring '10 term at Jacobs University Bremen.
- Spring '10