... q1=savespnd(t1,t1,q0,R,A,I,s,p);117:118:% Print formatted results119: b= inline(’blanks(j)’,’j’); B= b(3); d=’%8.3f’;120: u=[d ,B, d ,B, d ,B, d ,B, d,’\n’]; disp(’ ’)121: disp( [b( 19),’PROGRAM RESULTS’])122: disp([’ t1 t2 R’, ... x ≤ b turns out to be preferable. This formula deÞnes what arecalled the Chebyshev points optimally chosen in the sense described by Conte andde Boor [20].The program below employs MATLAB functions ... nd=n+1; a=-4; b= 4; p=2;27: xeven=linspace(a ,b, nd); yeven=yexact(p,xeven);28: xcbp=cbp(a ,b, nd); ycbp=yexact(p,xcbp);29:30:nlsq=501; % Number of least square points31: xlsq=linspace(a ,b, nlsq);...