📄 diffext.m
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function [D,err,relerr,n]=diffext(f,x,delta,toler)%Input - f is the function % - x is the differentiation point% - delta is the tolerance for the error% - toler is the tolerance for the relative error%Output - D is the matrix of approximate derivatives% - err is the error bound% - relerr is the relative error bound% - n is the coordiante of the "best approximation"% If f is an M-file function use the call [D,err,relerr,n]=diffext(@f,x,delta,toler).% If f is an anonymous function use the call [D,err,relerr,n]=diffext(f,x,delta,toler).% NUMERICAL METHODS: Matlab Programs% (c) 2004 by John H. Mathews and Kurtis D. Fink% Complementary Software to accompany the textbook:% NUMERICAL METHODS: Using Matlab, Fourth Edition% ISBN: 0-13-065248-2% Prentice-Hall Pub. Inc.% One Lake Street% Upper Saddle River, NJ 07458err=1;relerr=1;h=1;j=1;D(1,1)=(f(x+h)-f(x-h))/(2*h);while relerr > toler & err > delta &j <12 h=h/2; D(j+1,1)=(f(x+h)-f(x-h))/(2*h); for k=1:j D(j+1,k+1)=D(j+1,k)+(D(j+1,k)-D(j,k))/((4^k)-1); end err=abs(D(j+1,j+1)-D(j,j)); relerr=2*err/(abs(D(j+1,j+1))+abs(D(j,j))+eps); j=j+1;end[n,n]=size(D);
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