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authorpriyanka2015-06-24 15:03:17 +0530
committerpriyanka2015-06-24 15:03:17 +0530
commitb1f5c3f8d6671b4331cef1dcebdf63b7a43a3a2b (patch)
treeab291cffc65280e58ac82470ba63fbcca7805165 /964/CH21/EX21.5/21_5.sce
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+clc;
+clear;
+function y=f(x)
+ y=(0.2+25*x-200*x^2+675*x^3-900*x^4+400*x^5)
+endfunction
+a=0;
+b=0.8;
+tval=1.640533;
+n=4;
+h=(b-a)/n;
+fa=f(a);
+fb=f(b);
+j=a+h;
+s=0;
+count=1;
+while j<b
+ if (-1)^count==-1 then
+ s=s+4*f(j);
+ else
+ s=s+2*f(j);
+ end
+ count=count+1;
+ j=j+h;
+end
+l=(b-a)*(fa+s+fb)/(3*n);
+disp(l,"l=")
+Et=tval-l;//error
+et=Et*100/tval;//percent relative error
+
+//by using approximate error estimate
+
+//the fourth derivative of f
+function y=g(x)
+ y=-21600+48000*x
+endfunction
+f4x=intg(0,0.8,g)/(b-a);//average value of fourth derivative
+Ea=-(1/(180*4^4))*(f4x)*(b-a)^5;
+disp(Et,"The Error Et=")
+disp("%",et,"The percent relative error et=")
+disp(Ea,"The approximate error estimate without using the true value=")
+