A 36 kg skier skis directly down a frictionless slope angled at 13° to the horizontal. Choose the positive direction of the x axis to be downhill along the slope. A wind force with component Fx acts on the skier. What is Fx if the magnitude of the skier's velocity is (a) constant, (b) increasing at a rate of 1.2 m/s2, and (c) increasing at a rate of 2.4 m/s2. Use g = 9.81 m/s2
I got: a) 79.4 N b) 36.2 N c) -6.96 N I'm not sure about (c)
fro (a) I combined newton's first and second law for acc=0, and for (b) & (c) I just used Newtons' second law.
|dw:1447447655960:dw| Fd=DRiving force,If a)velocity is constant\[Fd=Fx=mgsin \alpha=36*9.81*\sin13=79.4Newtons\] b)increasing at a rate 1.2m/s^2 Using the formula\[Fd-Fx=ma\] \[Fx=Fd-ma=79.4-(36*1.2)=36.2N\] c)\[Fx=79.4-(36*2.4)=-7N\]I think it still shows that the direction is up the plane.
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