I want to plot these three bezier curves in a single figure window, But only the first one gets plotted whichever among the three is first written. 'biu' is a function which returns a scalar value coresponding to x, y and z coordinate.
fplot3(@(u) biu(6,u,answer6(i,:),1), @(u) biu(6,u,answer6(i,:),2), @(u) biu(6,u,answer6(i,:),3), [0,1]);hold onfplot3(@(u) biu(8,u,answer8(i,:),1), @(u) biu(8,u,answer8(i,:),2), @(u) biu(8,u,answer8(i,:),3), [0,1]);fplot3(@(u) biu(10,u,answer10(i,:),1), @(u) biu(10,u,answer10(i,:),2), @(u) biu(10,u,answer10(i,:),3), [0,1]);
Also, a warning occurs while executing second and third fplot3.
Warning: Error updating ParameterizedFunctionLine.The following error was reported evaluating the function in FunctionLine update: Matrix dimensionsmust agree. > In defaulterrorcallback (line 12) In continous_plot (line 26)
I am attaching the following executable code:
1;clearanswer6 = [0.100000000000000 -6.21416331569629e-24 -4.50067222307376e-22 2.74750257593135e-23 0.190477327063510 -6.21416331569630e-24 -4.50067222307376e-22 -10.9260818385908 0.250945795757658 -0.0451689735762751 0.0283457843799247 4.03424843193981 0.173917713362077 -0.140836185200614 -0.390991522770315 -0.605005655409602 -0.0406952485790888 -0.174065964740236 0.371284463498887 -2.84477235804700 0.196423091290018 -3.53805043409145e-23 4.00422535274886e-22 0.180754593067727 0.900000000000000 -3.53805043409148e-23 4.00422535274886e-22 0];answer8 = [0.100000000000000 -7.06472172696455e-22 -1.72925923497761e-20 -6.97358948464362e-22 0.177119941643678 -7.06472172696457e-22 -1.72925923497761e-20 -26.7913589675177 -0.0246464915517595 -0.00262781158023573 -0.000248137776663395 18.5819139350985 0.792166611629705 0.00592149397069832 -0.0575361342079896 -23.9883460477526 0.212949051718266 0.618648449540250 0.264002935566575 1.05316519470157 0.608822639612242 -0.468662052642181 -0.943037679532112 0.123977640513716 0.542232586158068 -0.180255361839493 0.539315234478191 -6.25709650240297 0.565731359548267 -3.16930293664645e-20 -2.73778470569392e-21 -0.212430190468469 0.900000000000000 -3.16930293664646e-20 -2.73778470569392e-21 0];answer10 = [0.100000000000000 7.44976336488981e-26 -2.72925178012477e-25 0 0.341660364019771 -8.36334207627696e-26 6.03638566286587e-25 -0.0821226164675251 -0.116018472518371 0.275797408817403 0.483984092069014 0.357820148354801 -0.309601667970325 -0.427475712037463 -0.861659197808978 -2.75583808235523 1.33580907738058 0.348144691156665 0.871698466222378 0.918537941545163 -1.28737948991171 -0.146081700272931 -0.588205568764831 1.44289605927306 1.14034147857000 -0.00384025271401972 0.242081990228206 -17.1532035902660 -0.711184991677660 0.0123546743275213 -0.0714870713918044 9.86110330591459 1.46372097562677 -0.00978612652148374 0.0133995593293546 -5.07578699742636 -0.0228631835799416 3.00318624836592e-24 1.22747896244737e-23 0.0698643052915244 0.900000000000000 2.17310703266423e-24 -7.62659438731673e-25 0];s = length(answer6(:,1));figure();for i=1:s fplot3(@(u) biu(6,u,answer6(i,:),1), @(u) biu(6,u,answer6(i,:),2), @(u) biu(6,u,answer6(i,:),3), [0,1]); hold on fplot3(@(u) biu(8,u,answer8(i,:),1), @(u) biu(8,u,answer8(i,:),2), @(u) biu(8,u,answer8(i,:),3), [0,1]); fplot3(@(u) biu(10,u,answer10(i,:),1), @(u) biu(10,u,answer10(i,:),2), @(u) biu(10,u,answer10(i,:),3), [0,1]); hold offendfunction b = biu(n,u,r,d)persistent NC NCIif isempty(NC) NCI=zeros(n+1,1); for i=0:n NCI(i+1) = nchoosek(n,i); end NC=1;endb=0;for i=0:n b=b+NCI(i+1)*(u.^i).*(1-u).^(n-i).*r(4*i+1:4*i+4);endif d~=0 b=b(d);endend
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