Rib dimensions

Richard Brekne Richard.Brekne@grieg.uib.no
Thu, 11 Dec 2003 01:13:36 +0100


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You could also do this simply by   r - Sqrt( r ^2 - (0.5L)^2)

L being the length of the rib.

D below is the diameter

Cheers
RicB

Richard Brekne wrote:

>
> Try the following for your jig... at least as I understand you..
>
>
> [Image]
>
> Also... if the length of your square is 1 meter and you place it so
> that it tangents the circle at its midpoint, then the end should be
> roughly 2.08 mm off the circle. (Assuming a 60 meter radius.)
>
> So if you have a 1 meter rib crowned to a 60 meter radius then the
> midpoint of the rib should be 2.08 mm higher (or lower as the case may
> be) then the end points.
>
>    60 - 60 Sin InvCos (1/120)
> = 60 - 60 Sin 89.52252964 degrees
> = 60 - 59.99791663 meters
> = 2.083369504E - 03 meters
> = 2.08 mm
>
>
> Cheers
> RicB
>
> Absolute Piano wrote:
>
>>
>> Given a right angle connected to the outside of an arc of a circle,
>> how do
>> you prove the circle is 60'? (I made a jig for crowning ribs that is
>>
>> adjustable and I want to calibrate it.
>>
>> Thanks,
>>
>> Jude Reveley, RPT
>
> --
> Richard Brekne
> RPT, N.P.T.F.
> UiB, Bergen, Norway
> mailto:rbrekne@broadpark.no
> http://home.broadpark.no/~rbrekne/ricmain.html
> http://www.hf.uib.no/grieg/personer/cv_RB.html
>

--
Richard Brekne
RPT, N.P.T.F.
UiB, Bergen, Norway
mailto:rbrekne@broadpark.no
http://home.broadpark.no/~rbrekne/ricmain.html
http://www.hf.uib.no/grieg/personer/cv_RB.html


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