B
basselope
I know I've seen this before, but I'm drawing a blank. My task is to layout pieces using CMM, Comparitor and basic hand instruments. There is no dedicated gaging available.
In the attached pic is a part with Datum A being the material surface, Datum B being an outside radius, and a third feature (a similar outside radius) having a .010 positional callout back to datums A and B. Given that the two radii are only connected through two Basic dimensions intersecting at a virtual point, how does one go about establishing a proper rotation in order to evaluate the positional callout?
My gut feeling (beyond this being a poor way to dimension this part form an inspection point of view) is that the best one can do is trig out the angle between the virtual "Y" axis (the 9.17 dimension) and the direct feature-to-feature line between the two radii and then rotate my part coordinate system accordingly (in this case 2.2 degrees.)
In other words, establish a three axis coordinate system to the three Datums shown in the drawing, and then rotate 2.2 degrees to create the .350 basic distance, thereby losing any variability the positional tolerance might allow along that axis.
While moderately effective, it still irritates me that I am partially checking the position of the feature to itself.
Any ideas?
In the attached pic is a part with Datum A being the material surface, Datum B being an outside radius, and a third feature (a similar outside radius) having a .010 positional callout back to datums A and B. Given that the two radii are only connected through two Basic dimensions intersecting at a virtual point, how does one go about establishing a proper rotation in order to evaluate the positional callout?
My gut feeling (beyond this being a poor way to dimension this part form an inspection point of view) is that the best one can do is trig out the angle between the virtual "Y" axis (the 9.17 dimension) and the direct feature-to-feature line between the two radii and then rotate my part coordinate system accordingly (in this case 2.2 degrees.)
In other words, establish a three axis coordinate system to the three Datums shown in the drawing, and then rotate 2.2 degrees to create the .350 basic distance, thereby losing any variability the positional tolerance might allow along that axis.
While moderately effective, it still irritates me that I am partially checking the position of the feature to itself.
Any ideas?