HW#5 solutions (part 2)

HW#5 solutions (part 2) - hold all z=r1-r; %calculation of...

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HOMEWORK SET# 5 %% 1(a) sum=1; %intializing sum to be 1 x=-12; %given value for n=1:51 %taking 51 terms Sum=sum+x^n/(factorial(n)); summing the terms in expansion end num2str(sum, '%10.5e\n' )%gives five decimal bits %% 1(c) xx=12; %given value sum1=1; %initializing sum to be 1 for n1=1:31 %taking 31 terms sum=sum+(x^n1)/factorial(n1); %summing the terms in the expansion end num2str(1/sum1, '%10.5e\n' )%gives five decimal bits
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%2.a) Lagranges Interpolation clear all close all clc for k=-3:0.01:0; %taking x in steps of 0.01 r=exp(k); %exponential k r1=0.042098*k^3+0.326096*k^2+0.91613*k+1; %polynomial obtained from lagranges interpolation plot(k,r); %plotting k and r hold all plot(k,r1); %plotting k and polynomial
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Unformatted text preview: hold all z=r1-r; %calculation of error plot(k,z); %plotting k and error hold all end plotting exp(k)and polynomial obtained from lagranges polynomial Plotting error %2.b) Method of divided differences clear all close all clc for x=-3:0.01:0 %plotting the x in steps of 0.01 r=exp(x); %exponential x r1=0.04978+(x+3)*[0.08555+(x+2)*[0.073495+0.0421 005*(x+1)]]; %polynomial obtaine from divided differences plot(x,r); %plotting x and r hold all plot(x,r1); %plotting x and r1 hold all z=r1-r; %calculating error plot(x,z); %plotting error hold all end max(z); Plotting exp(r)and polynomial from divided differences method Plotting error...
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This note was uploaded on 02/21/2011 for the course EE 456 taught by Professor Dr.yang during the Fall '09 term at SUNY Buffalo.

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HW#5 solutions (part 2) - hold all z=r1-r; %calculation of...

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