ModulusCT
Mechanical
- Nov 13, 2006
- 212
Hi guys. This one's tough. The drawings governing the parts in question are old, and were done by people I no longer work with... To make matters worse, some of the dimensioning methods are 'interesting' to say the least. In any case, a new supplier has come to me asking for a TP tolerance of .018 instead of the .010 that we've apparently required since the beginning of time. No one bothers to figure the stuff out, they just say, "Yeah, 18 mils sounds good" and I cringe. So I asked to take a look at the tolerance analysis (none yet exists). Anyway, I'm having trouble, and if anyone can help, even superficially, I would appreciate it.
So what I've got is a cap (image gallery link below). This cap has a few bosses on it's outer perimeter that act as keys for the mating part -- a receptacle we'll call it (also below) -- So my question is this... What is the allowable TP error for the radii shown on the receptacle (scallops) taking into account the size and location error allowable for the bosses on the cap? Any ideas, suggestions or improvements are appreciated.
p.s. I'm not sure off hand what the width of these bosses are, but I believe it can be figured out by using the dimensions on the drawing. We would need to find the arc length based off of the 10°15' dimension @ the radius given with added tolerance (so @ r1.4095). Right? This is a fun question... No. No, it's not.
Mod
So what I've got is a cap (image gallery link below). This cap has a few bosses on it's outer perimeter that act as keys for the mating part -- a receptacle we'll call it (also below) -- So my question is this... What is the allowable TP error for the radii shown on the receptacle (scallops) taking into account the size and location error allowable for the bosses on the cap? Any ideas, suggestions or improvements are appreciated.
p.s. I'm not sure off hand what the width of these bosses are, but I believe it can be figured out by using the dimensions on the drawing. We would need to find the arc length based off of the 10°15' dimension @ the radius given with added tolerance (so @ r1.4095). Right? This is a fun question... No. No, it's not.
Mod