
TwoStroke Institute wrote:Any chance of a pic of your notcher Oscar?

RatsMC wrote:I have absolutely zero expertise in this area but it looks to me like the wishbones of different lengths and attached at different angles will create a change in steering geometry as it is compressed. Is that intentional?
Tony Foale wrote:you need to junk that eccentric adjustment at the rear of the top arm.
RatsMC wrote:I have absolutely zero expertise in this area but it looks to me like the wishbones of different lengths and attached at different angles will create a change in steering geometry as it is compressed. Is that intentional?
TwoStroke Institute wrote:Maybe some thing not so ambitious?
http://www.apriliaforum.com/forums/show ... p?t=184217

Kropotkin wrote:Perhaps I'm being a bit too obvious here, but isn't it just a^2 + b^2 = c^2? E.g., if you know the vertical and horizontal offset from connecting point to the end point, surely you can calculate it like that?
phil wrote:C'mon Heng mate it's not rocket science....hold on...I guess it is (in our little way)![]()
Without wanting to contradict Lucy it seems to me there is a 90° angle, if so, follow this link for a trig calculator and input all the information you know for all the unkown values.
If Lucy is correct here is another online calculator.
lucy wrote:Kropotkin wrote:Perhaps I'm being a bit too obvious here, but isn't it just a^2 + b^2 = c^2? E.g., if you know the vertical and horizontal offset from connecting point to the end point, surely you can calculate it like that?
It doesn't look like, from the diagrams presented, that any of the internal angles are 90° therefore the Pythagorean relation between the hypotenuse and catheti doesn't exist.
If the internal angles are known or can be measured them simple trigonometry in the form of tan θ = opposite/adjacent should suffice.
lucy wrote:Kropotkin wrote:Perhaps I'm being a bit too obvious here, but isn't it just a^2 + b^2 = c^2? E.g., if you know the vertical and horizontal offset from connecting point to the end point, surely you can calculate it like that?
It doesn't look like, from the diagrams presented, that any of the internal angles are 90° therefore the Pythagorean relation between the hypotenuse and catheti doesn't exist.
If the internal angles are known or can be measured them simple trigonometry in the form of tan θ = opposite/adjacent should suffice.
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