Graphics - The MathWorks - #501

p(2) = patch('FaceColor^,,^,green',^,Parent^,,t(2));

txt(2) = text('String^,,^,Right^,,^,Parent',t(2));

p(3) = patch('FaceColor^,,^,blue^,,^,Parent',t(3));

txt(3) = text(^,String',^,Back^,,^,Color^,,^,white^,,^,Parent^,,t(3));

p(4) = patch('FaceColor^,,^,yellow',^,Parent^,,t(4));

txt(4) = text('String^,,^,Top^,,^,Parent',t(4));

p(5) = patch('FaceColor^,,^,cyan',^,Parent^,,t(5));

txt(5) = text('String^,,^,Left^,,^,Parent',t(5));

p(6) = patch('FaceColor^,,^,magenta',^,Parent^,,t(6));

txt(6) = text('String^,,^,Front^,,^,Parent',t(6));

% Set the patch x, y, and z data

set(p,'XData',X,^,YData^,,Y,'ZData',Z)

% Set the position and alignment of the text

set(txt,'Position',[Xtext Ytext Ztext],...

'HorizontalAlignment','center',...

'VerticalAlignment','middle')

4 Translate the squares (patch objects) to the desired locations. Note that as hgtransform object 2 is translated, all its children (including hgtransform objects 3 through 6) are also translated. Therefore, each translation requires moving the square by only one unit in either the x or y direction. Hgtransform object 1 is left at its original position.

% Set up initial translation transform matrices

% Translate 1 unit in x

Tx = makehgtform('translate',[1 0 0]);

% Translate 1 unit in y

Ty = makehgtform('translate',[0 1 0]);

% Set the Matrix property of each hgtransform object (2-6)

set(t(2),'Matrix',Tx);

drawnow

set(t(3),'Matrix',Ty); drawnow

set(t(4),'Matrix',Tx); drawnow

set(t(5),'Matrix',Ty); drawnow

set(t(6),'Matrix',Tx);