3 Attachment(s)
Radius gauge and reverse engineering
I recently posted about some reverse engineering that I needed to do to replicate some classic motorcycle crankcases at
http://www.homemadetools.net/forum/h...029#post120271
Continuing on from that I needed to measure some corner and other radii, there are many possibilities for such tasks, for example MichaelMoore recently posted his templates at
http://www.homemadetools.net/forum/r...348#post122031
This current post is about a set of radius gauges that I built using a digital gauge as the measuring element.
Attachment 27153 Attachment 27154 Attachment 27155
I have put the full story in a PDF which can be seen and/or downloaded from:
Tony's radius gauge
I have also written a simple bit of software to perform radius calculations and that is linked in the PDF file. I will also add a video in the next few days.
Slopes of perpendicular lines
Quote:
Originally Posted by
tonyfoale
I have just enhanced the software to allow calculation of the curve radius and centre coordinates when the XY coordinates of three points on a curve are known.
This is useful if you use the DRO on a milling machine to determine the coordinates of three points. This does not need the radius gauge described above.
The link to the software is the same as that in the PDF
RadiusGauge.pdf
Tony, a typo in the pdf´s Appendix:
¨Firstly we calculate the slope of the two lines AB and BC, then we bisect lines AB and BC with normal lines (shown in red), these will meet at the centre. The slopes of these two lines are obtained by multiplying the slopes of AB and BC by -1¨.
This holds true only for slopes of 1 or -1. Perpendicular lines have slopes that are negative reciprocals of each other.
In the diagram, by inspection, line segment AB has slope of about one half. AB´s red perpendicular bisector has slope about -2.