Use the backward-Difference method to approximate the solution (Without using algorithm) (Please explain the steps of the solution) Approximate the solution to the following partial differential...


Use the backward-Difference method to approximate the solution


(Without using algorithm)


(Please explain the steps of the solution)


Approximate the solution to the following partial differential equation using the Backward-Difference albi<br>1.<br>method.<br>ar-a= 0, 0<x< 2, 0 <;<br>u(0, 1) = u(2, 1) = 0, 0<1, u(x, 0) = sin x, Osx<2.<br>Use m = 4, T = 0.1, and N = 2, and compare your results to the actual solution u(x, 1) =<br>z sin x.<br>

Extracted text: Approximate the solution to the following partial differential equation using the Backward-Difference albi 1. method. ar-a= 0, 0<>< 2,="" 0=""><; u(0,="" 1)="u(2," 1)="0,"><1, u(x,="" 0)="sin" x,=""><2. use="" m="4," t="0.1," and="" n="2," and="" compare="" your="" results="" to="" the="" actual="" solution="" u(x,="" 1)="z" sin="">

Jun 05, 2022
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