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I need stronger resistance to compression dealing with 1467kg then I do for 902kg.
Good points.
Here is the formula I have been working on for taking motion ratios into account, though knowing the actual motion ratios to use is kind of an arbitrary exercise at the moment. I did recall reading that one of shocks was mounted mid-arm on the Supra so I just assumed a motion ratio of 2:1 for a simple exercise.
I need to test this formula in principal across a wider base of test cars, so offer feedback with data sets you try including weight distribution and motion ratio resources you find online for the cars you attempt to apply it to.
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Long Method (required for adjusting frequency, to maintain stock frequency use Shortcut Method)
Toyota Supra 3.0GT Turbo A '88 - resources indicated a 53/47 weight distribution, so lets attempt to find our base spring rates before applying additional rate for transfer loads.
FR WT DIST = (SR FR / FR MR) / ((SR FR / RR MR) + (SR RR / RR MR))
RR WT DIST = (SR RR / FR MR) / ((SR FR / FR MR) + (SR RR / RR MR))
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If you got a graphing calculator: (X = FR SR; when RR SR = 6.4)
Y = (X / 2) / ((X / 2) + (6.4 / 1)
Set your window on the graph so Min X: 0; Max X: 20; Min Y: 0; Max Y: 1
You can now use the trace function to follow the curve, where Y=.530 then X=14.46
So approximating for now, but we'll round off to 14.3 or 14.4 for Front Spring Rate if Rear Spring Rate is 6.4 for the Supra. I used 14.3/6.4 in my testing and found these rates to be approximately 1-1.5" faster on Autumn Ring Mini than the stock rates in the fully customized suspension depending on the dampers used. Either this is a fluke result which is why it needs more testing, or I'm on the right track. Though we could take this to the next step and add in GrimSinn's weight transfer figures to the spring rate calculations and see if that improves our results further.
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Deep Forest Raceway
299HP Supra w/ Low RPM Turbo, Sport Softs, FC Suspension; everything else stock.
Stock FC Suspension
RH: 0 / 0
SR: 13.5 / 6.8
Ext: 5 / 5
Com: 5 / 5
ARB: 3 / 3
Cam: 0.0 / 0.0
Toe: 0.00 / 0.00 (zeroed for testing)
Alternative Setup A for RR SR = 6.4
RH: 0 / 0
SR: 14.3 / 6.4
Ext: 5 / 5
Com: 5 / 5
ARB: 3 / 3
Cam: 0.0 / 0.0
Toe: 0.00 / 0.00
Alternative Setup B for RR SR = 6.8:
RH: 0 / 0
SR: 15.3 / 6.8
Ext: 5 / 5
Com: 5 / 5
ARB: 3 / 3
Cam: 0.0 / 0.0
Toe: 0.00 / 0.00
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Best Lap Results (based on short 5 lap run);
Stock: 1:25.7" (least consistent lap times)
Alternative A: 1.25.5" (more consistent lap times)
Alternative B: 1.25.0" (noticeably stiffer but produced best lap)
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Shortcut Method (and original frequency):
FR SR = 2(FC SUS DEFAULT FR SR x WT DIST FR)
RR SR = 2(FC SUS DEFAULT RR SR x WT DIST RR)
14.31 = 2(13.5 x .53)
6.392 = 2(6.8 x .47)
What this does also is keep the original frequency ratio. You notice 0.4KGf/mm were removed to the rear and 0.8KGf/mm (motion ratio of 2.0) was added to the front. Simple, yes?
Actually, now that I have thought about this a little more, it could be the perfect test for determining motion ratio of front to rear travel if you know twice as many units removed are added elsewhere. Then again, I haven't ruled out this was coincidental. More test cases need to be made.
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