Remember the 'old' days when we had lots of runaway skis? On their own, without being edged, they would tend to point down hill.
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You're right. I guess we do need a slope.
Not that old (long ago), just a 3-4 years ago, my wife got hit by a run away ski. Yes, tip first.Remember the 'old' days when we had lots of runaway skis? On their own, without being edged, they would tend to point down hill.
Yes, tip first.
Does flattening the skis make them point down the hill?
Yes. That is why the ski area requires safety straps or brakes. Because an uncontrolled flat ski will point down down the hill and injure the people at the bottom.
Remember the 'old' days when we had lots of runaway skis? On their own, without being edged, they would tend to point down hill.
I assume the starting position is standing on a steep green or blue+ pitch hill with skis across the fall line?
The trouble is with a hammer or dart gravity accelerates the heavy parts with more force, but it takes an equal amount more force to get it to accelerate; in a vacuum it would just fall without rotating it. Air friction on the dart or hammer is just dependent on the surface with no regard to weight/mass. On the other hand with a ski on a slope, gravity accelerates all parts equally, but friction resisting motion down the hill is greater on the tail than the tip, so while the hammer falls head first, the ski points down hill.There has to be some sort of throwing dart self-righting dynamic to it.
Yes, I know the throwing dart is not directly analogous.
t friction resisting motion down the hill is greater on the tail than the tip,
I still think there needs to be some external input in order for the ski to turn downhill. a rolling snowball is round and has some gravity action to pull it downhill. Runaway skis are either already pointed somewhat downhill or are deflected by some feature it encounters on the hill.
I still think there needs to be some external input in order for the ski to turn downhill. a rolling snowball is round and has some gravity action to pull it downhill. Runaway skis are either already pointed somewhat downhill or are deflected by some feature it encounters on the hill.
Do we know why that should be so, from first principles?
Yes. A center-mounted zero-camber ski is a lot closer to a snow saucer than a sled runner - and demonstrates that we need to look carefully at our starting assumptions.
The trouble is with a hammer or dart gravity accelerates the heavy parts with more force, but it takes an equal amount more force to get it to accelerate; in a vacuum it would just fall without rotating it. Air friction on the dart or hammer is just dependent on the surface with no regard to weight/mass. On the other hand with a ski on a slope, gravity accelerates all parts equally, but friction resisting motion down the hill is greater on the tail than the tip, so while the hammer falls head first, the ski points down hill.
Think about it. A ski has less friction traveling along its length and more friction traveling sideways.
Let's say some disturbance pushes the ski tail slightly out of line. This increases friction along the length of the ski and the increased drag force brings the ski back into line.
I assume the starting position is standing on a steep green or blue+ pitch hill with skis across the fall line?
What the skis want to do depends on your fore/aft balance. Balance aft with pressure on the tails, and the tails will start to seek the fall line and you will go downhill backwards. Balance toward the forward tips, and the tips will seek the fall line. Stay in the middle or slightly aft balance, and you slip downhill without the tips or tails seeking the fall line.
Manage the fore/aft balance precisely enough and you can do spins while sliding down the fall line.
Simple model (first principles): friction is equal to the normal force times the coefficient of friction, and the normal force is greater at the tail, so more friction at the tail.Do we know why that should be so, from first principles?
Simple model (first principles): friction is equal to the normal force times the coefficient of friction,
and the normal force is greater at the tail, so more friction at the tail.
That's not a given.
Let's make a 3cm x 100cm HDPE cutting board. Put on a solid surface. It will slide equally in all directions no matter how we weight it.
There's something about a ski that makes it not act like a cutting board. Asserting a directional preference as an observable just hides the reason.
Even if we allow that,
Sure, but why tip first?