# The colde provided solbe)() 1, y(5).nthe ntred aproimation o 100 no y value prob 1) -1. บู(5) -2,...

###### Question:

Please provide me the maximum computed y vector for the given domain

The colde provided solbe)() 1, y(5).nthe ntred aproimation o 100 no y value prob 1) -1. บู(5) -2, on the interval-rousing a centred approximation of the derivative term and N-100 nodes. dr2 Matlab code for the solution of Module 2 3 xright-5; 4 N 188: 5 x=linspace(xleft , X right ,N); 6 x-x"; %this just turns x into a column vector 7 dx = (xright-xleft)/(N-1); %1f theres N nodes, theres N-1 separations 9 yright-2; 10 11 붜 here is the matrix which when multiplied by the vector y approxinates y"(x) numerically for all the INTERNAL nodes. 12 M (diag(-2ones (N,1,diag(ones (N-1,1),-1)+diag(ones(N-1,1),1))x2; 13 14 %updating the matrix to treat the boundaries differently 15 M( 1 , :)=[1, zeros(1,N-1)]; 16 M(end,:[zeros(1,N-1)11: 17 18 %The RHS vector (dont forget to sort out the boundaries separately), 19 bx."2.*cos(x) 29 b(1)= ylett; 21 bend) yright; 23 %solve Modify this code to solve the following problem and answer the associated question. d'y dy 0.5) = 1· y( 1 .5 = 1 on 0,5cxci 5 with 20 nodes. What is the maximum of the computed y vector on this domain, accurate to 3 decimal places do not round)? Hint1: First plot your solution to see if the boundaries look right Hint2: Assume an ODE of the form: y- /(r) The transformation matrices are: M2 (diag(-2 ones(N,1),0)+ diag(ones(N -1,1),-1) + diag(ones(N-11),1))/dr M1-(diag(ones(N -1,1,)-diag(ones(N 11),-1/(2 dz); M0 = eye(N);

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