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**1. The problem statement, all variables and given/known data**

A sled moves on the flat surface of a hill. The hill makes an angle θ with the horizontal, and is left orientated.

The hill: θ = 60°; left oriented; μk = 0.1.

The sled: mass = 20 kg; starting location = 20 m from the bottom of the hill;

initial speed = 0 m/s .

http://img26.imageshack.us/img26/1756/blockoninclineleft.jpg [Broken]

Solve:

- (Fnet)x immediately after motion begins, (N)
- (Fnet)x, sliding down the hill, (N)

**2. Relevant equations**

[tex]

\vec{F}_{net} = \Sigma \vec{F} = m \vec{a}

[/tex]

Fn = mg cos θ

Fn = 98

**3. The attempt at a solution**

I draw an FBD and every time I solve for (Fnet)x I get:

(Fnet)x = -mg sin θ - μk*Fn

(Fnet)x = 59.742 - 9.8

(Fnet)x = 49.9 N

Every time I input that as my answer it says it's wrong. Also why is it that the kinetic friction force is a positive 9.8. Doesn't the friction go in the opposite direction of the motion?

Thanks for help

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