The formula for calculating the compression ratio is:
CR = (Vs + Vc) / Vc
We are checking the compression ratio of a Steve Maney short stroke 750cc engine.
This engine has standard Commando conrods and standard 850cc pistons giving us a bore of 7.7cm
and a stroke of 8.04cm.
The volume of the stroke (Vs) is calculate by using (π/4)b²s or (3.1416 / 4) x 7.7² x 8.04 giving us Vs = 374.394cc
To calculate the clearance volume of the head (Vc) you will have to cc the head to obtain the volume of the combustion chamber (Hcc).
To cc a head you will need the following :

Procedure:


Both combustion chambers should be the same volume, if not you may need to modify one chamber to make them equal. We are not going into how to modify the combustion chamber in this article.
We now have the volume of the combustion chamber and need two other measurements to calculate the clearance volume (Vc).
Using a depth gauge to measuring the height of the piston above the top of the cylinder, we get 0.1".
Subtracting the thickness of the head gasket 0.1 - .040, we get .06" of the piston sticking into the combustion chamber.
Converting the .06" to cm. .06 x 2.54 = .1524cm for the piston height (H) in the combustion chamber.
The volume of the piston (Vp), (π / 4) b² x H is (3.1416 / 4) x 7.7² x .1524 or 7.0967cc
Assuming no valve pockets in the piston we can now calculate the clearance volume of the head (Vc). If you do have valve pockets in the piston, you will have to measure that volume and add it to the volume of the piston (Vp).
Vc = Hcc - Vp or in our case 54.6 - 7.0967 = 47.5033.
The compression ratio (CR) is calculated by using the formula CR = (Vs + Vc) / Vc, we obtain a compression ratio of (374.394 + 47.5033) / 47.5033 = 8.88:1
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