How to measure center-to-center or centre-to-centre?

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SUMMARY

The discussion centers on the measurement of center-to-center distances in engineering, particularly when objects are positioned at different elevations. Participants clarify that the distance can be measured in two ways: the direct diagonal distance in 3D space or the projected distance on a specific plane. Tools such as Coordinate Measuring Machines and calibrated machine vision systems are recommended for accurate measurements. The conversation emphasizes the importance of context in defining what is meant by "center" and the necessity of clear specifications in engineering drawings.

PREREQUISITES
  • Understanding of 3D coordinate systems
  • Familiarity with engineering drawings and specifications
  • Knowledge of measurement tools like Coordinate Measuring Machines
  • Basic concepts of centerlines and center of mass
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  • Research the use of Coordinate Measuring Machines for precise measurements
  • Learn about the principles of 3D geometry in engineering
  • Explore the differences between projected distances and actual distances in engineering contexts
  • Study the application of machine vision systems in measurement tasks
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Engineers, architects, and construction professionals who need to accurately measure distances between objects at varying elevations and ensure precise specifications in their designs.

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I've always been confused by this concept:
How do you measure center-to-center in engineering terms when the objects are on different x and y coords?

When objects cross the same x or y plane it's simple enough, just draw a straight line from center to center. When they aren't on the same x or y plane you have two choices: draw a straight line in one movement from object to object using x and y planes, which will be the longest distance of the two options, or draw only in the x plane until you hit the vertical centerline of the other object.. which would be a shorter distance.

or are they used interchangeably in different trades?
 
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welcome to PF.
I don't understand the problem ... if you have the 3D coordinates of the two centers, say (p,q,r) and (x,y,z) ... then the distance between them is the length of (x,y,z)-(p,q,r). i.e. you draw a line between them.
 
Hello engnoobie.

I'm not sure what you mean either but very often the 'centre' is not a point but a line, called the centre line. This 'line' may even be a plane surface, cutting through a symmetrical object.

So for example the centre to centre for a hole drilled in a flange may be the distance from the center of the hole to the centre line of the flange.
 
I suspect engnoobie is unsure how to handle the third dimension.
I'd like to hear back before drawing conclusions and writing a huge spiel.
 
"Center-to-center" conditions would typically take the form of the centerline axis of Hole1 to the centerline axis of Hole2. Similarly, for two parallel shafts.

Many different methods to do a measurement on features like this, with varying degrees of accuracy:
  • holes: use a Coordinate Measuring Machine to establish the location of a virtual axis in each hole.
  • holes: insert a stub shaft in the hole simply to give one something upon which to measure; use calipers or micrometers to measure to the opposite outside diameters of each shaft, then do the arithmetic to calculate the center-to-center distance.
  • Shafts: well, see above.
  • holes or shafts: use a calibrated machine vision system to measure the distance between the features.

And many, many more methods depending upon your measuring devices and your creativity.
 
http://grockit.com/blog/collegeprep/files/2010/08/2.jpg

Ok so pretend there is something like a ceiling light at Y in the picture
and another ceiling light on a different elevation (for example a dropped ceiling in an adjacent room) at point X in the picture.

To measure the center-to-center between the two lights is not clear, you could either draw a straight diagonal line (z in the picture) which would be a longer distance and the real distance between the objects with no constraints assuming there is no 3D factor.

Or you could constrain yourself to measuring only perpendicular, and then the center-to-center distance would be the lowercase (y) in the picture

And whoever has the answer, you might want to update wikipedia with the info - this was the first time I searched for something for like an hour and a half and couldn't get any better clue from google than when I started, I used various keywords(center-to-center, center to center, centre to centre, centroid to centroid, on center, how to measure on center, elevation and centerlines) and many more variations on google without ever finding one that takes into account differing elevations or explains it in a smart terminology like they do for other geometrical measurements which are well defined/understood.

http://en.wikipedia.org/wiki/Centre-to-centre_distance

as you can see in the wikipedia article, it shows that center to center is used to not get confused by the differing widths of objects, but what about differing elevations?
 
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Well at least you elaborated on your problem. Thanks.

But why the rage?

Wikipedia is clearly talking about plan distances, in which your example would be distance y.

Wiki is also talking about 3D objects, you are talking about points in 3D space.

It is up to the initiator of the statement to define whether she means a the projected distance on a particular plane (plan distance) or the diagonal distance (= actual distance between the points in 3D space).

Normally this will be clear from the context.
That is if you are reading a conventional engineering drawing the distance will be the projection distance x or y and you have to calculate the actual 3D distance from measurements on at least two views.
 
Surely the center-to-center distance between the two lights is just the distance between their centers?

I note for the pillars in wikipedia that the "center" of the pillar is a line, and they measured the horizontal distance between those lines. In that definition, the elevation is irrelevant.

To take account of elevation, you need to define the center as a point so that one center can be above another one. Center of mass is a common method.

In that case, the distance between them is the length of a line connecting the centers of mass.
 
Surely the center-to-center distance between the two lights is just the distance between their centers?

Not on an engineering drawing and this is an engineering forum.
 
  • #10
center_to_center.jpg



What is the big deal? Just measure the center to the center. It's a straight line. and it's 3D...


Am I missing something?
 
  • #11
studiot said:
Not on an engineering drawing and this is an engineering forum.
This is the trouble isn't it - context is missing. Perhaps too much weight is being placed in the definition of a label "center to center" and not enough on desired outcomes. i.e. the map is being confused with the territory?

Once you know what you need to measure - then, how to measure it, tends to sort itself out.
studiot said:
It is up to the initiator of the statement to define whether she means a the projected distance on a particular plane (plan distance) or the diagonal distance (= actual distance between the points in 3D space).

Normally this will be clear from the context.
:)
 
  • #12
You have to take into account the manufacturing process.

The handyman or construction foreman would be a little dismayed to find the ceiling lights location being listed as the actual distance between their "centers". They would much rather have a plan view and an elevation view, with no calculations involved.

If on the other hand, the distance Y-X is a member to be manufactured then you could/would specify its length in an auxilary view. But that is dependent upon whether you want X and Y at a specific locations or do you want the length XY to be specific.

Context would be the key as mentioned.
 

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