0
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Writing:

L = 1;
xc = 1;
yc = 1;
θ = Pi/6;

plot1 = ContourPlot[
   Max[(x - xc) Sin[θ + 0 Pi/3] - (y - yc) Cos[θ + 0 Pi/3],
       (x - xc) Sin[θ + 2 Pi/3] - (y - yc) Cos[θ + 2 Pi/3],
       (x - xc) Sin[θ + 4 Pi/3] - (y - yc) Cos[θ + 4 Pi/3]] == L/(2 Sqrt[3]),
       {x, 0, 2}, {y, 0, 2}, PlotPoints -> 50];

plot2 = Graphics[{EdgeForm[{Red, Thick}], 
                  FaceForm[None], 
                  Rotate[RegularPolygon[{xc, yc}, L/Sqrt[3], 3], θ]}];

Show[plot1, plot2]

I get:

enter image description here

and I just can not understand the reason why the two graphics do not coincide.

| improve this question | |
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5
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If center of rotation not be set up , the triangle will rotated about the center of its bounding box .

(´・ω・`) 

 Graphics[{EdgeForm[{Red, Thick}], FaceForm[None], 
      Rotate[RegularPolygon[{xc, yc}, L/Sqrt[3], 3], \[Theta], {1, 1}]}]
| improve this answer | |
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  • $\begingroup$ I understand, I need to rotate around the center {xc, yc}. Thanks so much! $\endgroup$ – TeM Oct 6 '17 at 8:28
  • 1
    $\begingroup$ If center of rotation not be set up ,the triangle will rotated about the center of its bounding box .(´・ω・`) $\endgroup$ – jiaoeyushushu Oct 6 '17 at 8:36

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