After descending a slope a skier coasts on a level snow for 20 m before coming to rest. If the coefficient of friction between the skies and snow is 0.05, the skier speed at the foot of the slope was
a) 3.1 m/s
b) 4.4 m/s
c) 6.3 m/s
d) 19.6 m/s
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so acceleration due to frictional force, a = -μg
(μ=coefficient of friction ; g=gravitational acceleration )
a = -μg = -0.05*9.8
equation of motion = + 2as
where
v = final velocity = 0
u = initial velocity
s=displacement = 20m
So,
= + 2as
= + 2(-μg)20
- = 2(-0.05*9.8)20
= 19.6
u= \sqrt{19.6}
u=4.4
so answer is 4.4m/s
(μ=coefficient of friction ; g=gravitational acceleration )
a = -μg = -0.05*9.8
equation of motion = + 2as
where
v = final velocity = 0
u = initial velocity
s=displacement = 20m
So,
= + 2as
= + 2(-μg)20
- = 2(-0.05*9.8)20
= 19.6
u= \sqrt{19.6}
u=4.4
so answer is 4.4m/s
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