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1、Use damped Newton method to find the minimum of fx=x12+4x22+9x32-2x1+18x3.Select suitable initial point. Stopping error should not larger than = 0.01.Requirements:(1) Write Matlab codes to finish the algorithm (not use Matlab function directly).(2) Provide Matlab codes, the middle and the final resu
2、lts.Matlab Codes:syms x1 x2 x3 n;x= x1,x2,x3;f=x12+4*x22+9*x32-2*x1+18*x3;g=2*x1-2,8*x2,18*x3+18;h=2,0,0;0,8,0;0,0,18;h0=inv(h);eps=0.01;k=0;tol=1;x0=0,0,0;while tolepsg0=subs(g,x,x0);m=eval(norm(g0);if m0 n=n0; end; end;end; x0=x0+n*d0; tol=m; k=k+1endResult:k=0 g0 =-2 m =18.11080 18 k =1 g0 =0 m=0 fmin =-10 x = 1 0 00 -1
