a skier of mass 80 kg starts at the top of a 20m frictionless hill. after reaching the bottom he reaches a patch of snow 10m long with us =0.4.how fast is he going after he leaves the rough patch?
initial PE +W(by friction)=Final KE
So
mgh-us*mgd=0.5mv^2
So
80*9.8*20-0.4*80*9.8*10=0.5*80*v^2
So
v=17.71 m/s
speed at bottom of hill:
using conservation of energy:
mgh = .5mv2
v= 20m/s
friction force = us * normal force
= .4 * 80*10
=
320N
acceleration = -4m/s2 (- because this acceleration is in opposire direction of the velocity)
u = 20
a = -4
s= 10
using , v2 = u2 + 2*a*s
v =
17.89m/s
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