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author | prashantsinalkar | 2017-10-10 12:38:01 +0530 |
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committer | prashantsinalkar | 2017-10-10 12:38:01 +0530 |
commit | f35ea80659b6a49d1bb2ce1d7d002583f3f40947 (patch) | |
tree | eb72842d800ac1233e9d890e020eac5fd41b0b1b /964/CH17 | |
parent | 7f60ea012dd2524dae921a2a35adbf7ef21f2bb6 (diff) | |
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updated the code
Diffstat (limited to '964/CH17')
-rwxr-xr-x | 964/CH17/EX17.5/17_5.sce | 109 |
1 files changed, 55 insertions, 54 deletions
diff --git a/964/CH17/EX17.5/17_5.sce b/964/CH17/EX17.5/17_5.sce index 1947e1a5c..6d2e2b2a8 100755 --- a/964/CH17/EX17.5/17_5.sce +++ b/964/CH17/EX17.5/17_5.sce @@ -1,54 +1,55 @@ -//clc()
-x = [0,1,2,3,4,5];
-y = [2.1,7.7,13.6,27.2,40.9,61.1];
-sumy = 0;
-sumx = 0;
-m = 2;
-n = 6;
-xsqsum = 0;
-xcsum = 0;
-x4sum = 0;
-xysum = 0;
-x2ysum = 0;
-rsum = 0;
-usum = 0;
-for i=1:6
- sumy = sumy+y(i);
- sumx = sumx+x(i);
- r(i) = (y(i) - s/n)^2;
- xsqsum = xsqsum + x(i)^2;
- xcsum = xcsum +x(i)^3;
- x4sum = x4sum + x(i)^4;
- xysum = xysum + x(i)*y(i);
- x2ysum = x2ysum + y(i)*x(i)^2;
- rsum = r(i) + rsum;
-end
-disp(sumy,"sum y =")
-disp(sumx,"sum x =")
-xavg = sumx/n;
-yavg = sumy/n;
-disp(xavg,"xavg = ")
-disp(yavg,"yavg = ")
-disp(xsqsum,"sum x^2 =")
-disp(xcsum,"sum x^3 =")
-disp(x4sum,"sum x^4 =")
-disp(xysum,"sum x*y =")
-disp(x2ysum,"sum x^2 * y =")
-J = [n,sumx,xsqsum;sumx,xsqsum,xcsum;xsqsum,xcsum,x4sum];
-I = [sumy;xysum;x2ysum];
-X = inv(J) * I;
-a0 = det(X(1,1));
-a1 = det(X(2,1));
-a2 = det(X(3,1));
-for i=1:6
- u(i) = (y(i) - a0 - a1*x(i) - a2*x(i)^2)^2;
- usum = usum + u(i);
-end
-disp(r,"(yi - yavg)^2 = ")
-disp(u,"(yi - a0 - a1*x - a2*x^2)^2 = ")
-plot(x,y);
-xtitle('x vs y','x','y');
-syx = (usum/(n-3))^0,5;
-disp(syx,"The standard error of the estimate based on regression polynomial =")
-R2 = (rsum - usum)/(rsum);
-disp("%",R2*100,"Percentage of original uncertainty that has been explained by the model = ")
+//clc() +x = [0,1,2,3,4,5]; +y = [2.1,7.7,13.6,27.2,40.9,61.1]; +sumy = 0; +sumx = 0; +m = 2; +n = 6; +s = 1.12; +xsqsum = 0; +xcsum = 0; +x4sum = 0; +xysum = 0; +x2ysum = 0; +rsum = 0; +usum = 0; +for i=1:6 + sumy = sumy+y(i); + sumx = sumx+x(i); + r(i) = (y(i) - s/n)^2; + xsqsum = xsqsum + x(i)^2; + xcsum = xcsum +x(i)^3; + x4sum = x4sum + x(i)^4; + xysum = xysum + x(i)*y(i); + x2ysum = x2ysum + y(i)*x(i)^2; + rsum = r(i) + rsum; +end +disp(sumy,"sum y =") +disp(sumx,"sum x =") +xavg = sumx/n; +yavg = sumy/n; +disp(xavg,"xavg = ") +disp(yavg,"yavg = ") +disp(xsqsum,"sum x^2 =") +disp(xcsum,"sum x^3 =") +disp(x4sum,"sum x^4 =") +disp(xysum,"sum x*y =") +disp(x2ysum,"sum x^2 * y =") +J = [n,sumx,xsqsum;sumx,xsqsum,xcsum;xsqsum,xcsum,x4sum]; +I = [sumy;xysum;x2ysum]; +X = inv(J) * I; +a0 = det(X(1,1)); +a1 = det(X(2,1)); +a2 = det(X(3,1)); +for i=1:6 + u(i) = (y(i) - a0 - a1*x(i) - a2*x(i)^2)^2; + usum = usum + u(i); +end +disp(r,"(yi - yavg)^2 = ") +disp(u,"(yi - a0 - a1*x - a2*x^2)^2 = ") +plot(x,y); +xtitle('x vs y','x','y'); +syx = (usum/(n-3))^0,5; +disp(syx,"The standard error of the estimate based on regression polynomial =") +R2 = (rsum - usum)/(rsum); +disp("%",R2*100,"Percentage of original uncertainty that has been explained by the model = ")
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