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1. A skier has an initial velocity of 12.0 m/s, after a while reaches a slope with 18° of inclination and he slides upwards 12.2m before reaching 0
¿What is the coefficient of friction? "μ"
Vi= 12.0 m/s
Vf= 0 m/s
Distance = 12.2 m
2. Ec = 1/2 m(v²)
Wt = Ec(final) - Ec (initial)
3. Wt = (F)(d) = (μ)(N) (D) = (μ)(m)(g)(D)
With this in mind:
(μ)(m)(g)(D) = Ec(final) this is zero - 1/2 m (v²)
The masses go away
(μ)(g)(D) = - 1/2 (12²)
You clear (μ)
(μ)= -72/119.68
That equals
(μ) = 0.6
This was way logical when I did it but then I realized I didn't used the degrees of inclination, and I think I have to use them like "(μmgcos18°)(D)" but I'm not that sure.
Help?
Thanks
And I'm from mexico, some terms perhaps are not to clear but I hope to have made myself clear.
¿What is the coefficient of friction? "μ"
Vi= 12.0 m/s
Vf= 0 m/s
Distance = 12.2 m
2. Ec = 1/2 m(v²)
Wt = Ec(final) - Ec (initial)
3. Wt = (F)(d) = (μ)(N) (D) = (μ)(m)(g)(D)
With this in mind:
(μ)(m)(g)(D) = Ec(final) this is zero - 1/2 m (v²)
The masses go away
(μ)(g)(D) = - 1/2 (12²)
You clear (μ)
(μ)= -72/119.68
That equals
(μ) = 0.6
This was way logical when I did it but then I realized I didn't used the degrees of inclination, and I think I have to use them like "(μmgcos18°)(D)" but I'm not that sure.
Help?
Thanks
And I'm from mexico, some terms perhaps are not to clear but I hope to have made myself clear.
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