MATLAB: How to use loop function for finding the several angles

anglesfor loop

Sorry

Best Answer

clc; clear all ;
A = [10,10]; B = [5,60]; 
C1=[ 11.1902   78.9215
   43.7123   84.8152
   26.2182   55.0542
   89.4285   18.3821
   41.1215   32.8977
   62.8533  101.3337
   26.5649   25.2378
   70.1982   92.5817
   36.2971   63.8342
   75.4079  109.6135] ;
ABC = zeros(size(C1,1),1) ;
for i = 1:size(C1,1)
    C = C1(i,:) ;
    x = [B(1) A(1) C(1)];
    y = [B(2) A(2) C(2)];
    x1 = x(1); y1 = y(1);
    x2 = x(2); y2 = y(2);
    x3 = x(3); y3 = y(3);
    ang1 = atan2(abs(det([x1,x2,x3;y1,y2,y3;1,1,1])), ...
        (x2-x1)*(x3-x1)+(y2-y1)*(y3-y1));
    ABC(i) =180/pi*(ang1) ;% this is ABC angle
end

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MATLAB: How to use If function to choose just some values of the matrix

C = [11.1902   78.9215
   43.7123   84.8152
   26.2182   55.0542
   89.4285   18.3821
   41.1215   32.8977
   62.8533  101.3337
   26.5649   25.2378
   70.1982   92.5817
   36.2971   63.8342
   75.4079  109.6135] ;
x = C(:,1) ; y = C(:,2) ; 
idx = find(x<5 | x>60) ;
C(idx,:) = [];
C =
   11.1902   78.9215
   43.7123   84.8152
   26.2182   55.0542
   41.1215   32.8977
   26.5649   25.2378
   36.2971   63.8342

MATLAB: Find the euclidean distance between elements of two matrices, one element of first one from all elements of the second one.

Hello,

You could do this using the distance formula, or the built in pdist2 function.

One simple approach:

for ind1 = 1:size(X2,1)
   for ind2 = 1:size(X2,2)
      for ind3 = 1:size(X1,1)
         for ind4 = 1:size(X1,2)
            % Compute distance between (X1(ind3,ind4),Y1(ind3,ind4)) 
            %                      and (X2(ind1,ind2),Y2(ind1,ind2))
         end
      end
   end
end

Or you could pursue a more efficient approach using the aformentioned pdist2:

X1col = reshape(X1,numel(X1),1);
Y1col = reshape(Y1,numel(Y1),1);
X2col = reshape(X2,numel(X2),1);
Y2col = reshape(Y2,numel(Y2),1);
Distances = pdist2([X1col Y1col],[X2col Y2col])

Which results with,

>> Distances
Distances =
   48.6224  160.3796  172.2444  297.8375
  132.0423   76.2045  195.9933  259.6137
  222.4675   14.3762  261.9507  261.2742
  341.4877  133.8177  357.6468  292.8738
   86.3961  185.9070   87.1660  230.1097
  175.0096  163.9824  101.6087  142.0198
  260.0187  157.2061  191.9683  104.9405
  352.5608  196.2601  295.0399  158.5427
  141.5597  249.6532   23.2348  212.9790
  237.9679  286.4076   78.1931  139.4965
  339.2657  272.3408  217.7994   25.9216
  434.0242  306.7020  337.5766  151.9798
  242.2449  339.7092   92.2276  213.3618
  326.1756  315.5823  176.8600   74.6439
  374.0837  346.8759  226.5550   88.4459
  480.1893  384.9389  356.8834  167.1883

where the first column of distances corresponds to your first (x2,y2) point and displays the distances between (x11,y11),(x21,y21),etc. In other words, the first 4 elements of the first column are the distances between your first (x2,y2) point and the first column of (x1,y1) and the next 5-8 elements are the distances with the second column of points in (x1,y1), etc.

Note: my answer has been altered in accordance with Star Strider's comment. Thank you for the pdist2 over pdist recommendation, it was absolutely preferable.

I hope this helps!

Best Answer

Related Solutions

MATLAB: How to use If function to choose just some values of the matrix

MATLAB: Find the euclidean distance between elements of two matrices, one element of first one from all elements of the second one.

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