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Hole on a symmetry line
[COLOR=#000000][FONT=&]Hello!
I put a hole in a symmetric hollow section in symmetric plane. In a top view you can see, that the center of hole is on the symmetric line of the hollow section. What general tolerance concerns the deviation of hole’s center from symmetry line of hollow section? In the drawing is a general standard: ISO 2768-mK.
Thanks in adv.
Csaba
Picture in attachment
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[/IMG]