Solving Fx for 50kg Skier Down Hill

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In this discussion, a 50kg skier is skiing down a frictionless slope at a 16-degree angle, and the challenge is to determine the wind force component Fx when the skier's velocity is constant. The confusion arises from the concept of constant velocity despite the gravitational force acting on the skier. It is clarified that if the skier's velocity is constant, the net force acting on them must be zero, meaning Fx must balance the gravitational force component acting down the slope. The forces in the x-direction are -sin(16)*m*g and Fx, which must be equal and opposite for the skier to maintain constant velocity. The discussion highlights the importance of understanding force balance in scenarios involving constant velocity motion.
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Homework Statement



A 50kg skier skis directly down a frictionless slope angled 16* to the horizontal. Assume the skier moves at a negative x direction. A wind force with component Fx acts on the skier.

What is Fx if the skier's velocity magnitude is constant?

Homework Equations





The Attempt at a Solution



I really have no idea. I assume Fx is equal to the force the skier exerts "on the air" so F = ma on the skier.

But I am utterly confused when they say velocity is constant. He is going down the slope due to gravity, how could his velocity be constant? It makes no sense to me.
 
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The negative x direction is the direction the skier goes. There are two forces which act in the x direction on the skier, -sin(16)*m*g and F_x, they are equal and opposite.
 
How would I adjust that if the skier's velocity is increasing 10m/s/s?

-sin(16)(5)(9.8 + 10t)
?
 
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