Hello,
I am going to make a shelf with sloping surfaces. The surfaces slope at 20 degrees and are to be mitered around a corner (90 degrees). At first, I thought it was just a matter of setting the saw at a 20-degree tilt and a 45-degree miter. But no, in order to get the miter on the sloping surfaces, it ended up with a miter of about 41.5 degrees. It works, but I would like to know the formula to calculate it exactly.
Anyone?
 
A sketch or picture, I might be tired, but I didn't follow what you did?
 
I think this link http://www.youtube.com/watch?v=_CRJsn_pQ7Q can give you an idea of how you can solve your problem. In your case, it's just about calculating on a 4-sided polygon. If you follow the link to his website, there are calculations for more angles.
 
Wikingen said:
Hello everyone!
Found this on the forum after a while: [link]

Got a response but would like to know the formula for calculation and also how to input it on the calculator ;-)
The formula for "angle saw table" (in the table in post 23) is:
Mathematical formula for saw table angle, showing arccos of 1 over the square root of 2 times cosine squared alpha plus sine squared alpha.
where alpha is "slope overliggare"
 
Granngubben said:
The formula for "saw table angle" (in the table in post 23) is:
[image]
where alpha is "railing slope"
I have not read the thread it comes from, but a quick look at the formula suggests it can be simplified somewhat. Remove the two in front of Cos squared and replace sin squared with one (the trig identity).
 
Math formula "arccos(-√2/(√cos(2x)+3))" handwritten on graph paper.
Same formula, but in my opinion a slightly nicer appearance.
 
Granngubben said:
The formula for "saw table angle" (in the table in post 23) is:
[image]
where alpha is "railing incline"
Doesn't the angle between the pieces matter? For example, if you're making a 4-sided or 6-sided shape?
Or am I mixing up the terms "saw table angle" and "saw head angle"?

Or do I just simply have my usual bad luck when I think? :confused:
 
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ullberg
Stefan Bengtsson said:
Does the angle between the pieces not matter?
If I've understood the references correctly in this thread, it's hardcoded in this case (90 degrees), Mikael L mentioned something about it. But sure, otherwise that angle is highly relevant.

/U
 
Matte_Nörden said:
Haven't read the thread it comes from, but a quick glance at the formula suggests it can be simplified somewhat. Remove the two in front of Cos-squared and replace sin-squared with one (the trig identity).
Thanks! It became a bit simpler.
Mathematical formula: arccos of 1 over the square root of 1 plus cos squared alpha, related to 90-degree angles.
The formula applies to corners with 90 degrees.
 
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ullberg said:
If I've understood the references correctly in this thread, then in this case it is hardcoded (90 degrees), Mikael L mentioned something about it. But sure, otherwise that angle is very relevant.

/U
Aha. As usual with bad luck then...;)
 
ullberg
Stefan Bengtsson said:
Aha. As usual with the bad luck then...;)
Well, I would personally call it observant, but if you have a need to belittle yourself then that's none of my business...

/U
 
The topic states that a right angle is being discussed.
 
Well, it is quite clear that it is the right angle that is being sought.
 
On my device, the title is spelled with one t. CORRECT.
 
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