use suvat
if were assuming you hit the tree and the tree doesn't move and the bonnet of you car + how much you move with the harness is 1.75m +0.5m
so
s=2.25m
V=0
u=55m/s
a=?
t=?
use v^2=u^2 + 2as
re arange to get a = (v^2 - u^2) / 2s
plug in the values gives an acceleration of -672.2 m/s^2 negative acceleration = retardation
then using f=ma
so the force exerted on you 53.776kN
think i missed something out. But if 1 g is 9.81m/s^2 and your deceleration is 672.2 m/s^s that means you would be under 68.5 g, which has been survived. Thats considerering your bonnet fully crumples ( though i think a 2.25m stopping distnace is slighhtly large, if it was 1 m you would have a deceleration of 1512.5m/s^s and you would experience 154g which has also been survived
so if you want to crash intro trees get a car with a big bonnet and lots of crumple zones