Originally posted by guyzzemf
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I don't know if the last quote was meant to be comical, It says concerning centrifugal force, "we tend to slide to the outer side of a car going around a curve ... there is no such thing...it is a ghost." Is centrifugal force still an imaginary force if the mud that flew off a spinning tire lands in your eye?? I suppose I am not supposed to say it but it strikes me as absolute BS, hopefully that wasn't what the tire was centrifugally spinning off. Again, I may be wrong but if you've spun a rock or whatnot on a string, tell me.
I have other things to work on and don't know when I might actually try and look at this but I have been trying to think of simpler and simpler experiments. So I am with you that without an imaginary, ghost, i.e. can not be apprehended by my hands or other senses center seeking force, a rock on a string would go in a straight motion, but for the string, which I feel fleeing the center, not seeking the center.
So while I don't know what it answers especially regarding these questions, here is the simplest experiment I can think of. Take a marble, shoot it on a half circle track maybe with your finger. The first time at the end of the track have a 1/2 centimeter straight line at the end, the marble should shoot out then in the opposite direction you sent it. Now remove the half centimeter straight line and repeat, the marble should shoot out 180 degrees from the end of the half circle. I want to see that and I suspect that is what will happen. Then repeat the experiment with only a quarter circle. If I am correct, it is odd to think about, the centrifugal force does not require a full circle (i.e. the "imaginary" centrifugal force that pushes you in a car turn), it only requires a force for a time which is not a straight line change but is "centered". Newton was I am not at all being sarcastic such a frickin genius. Of all scientists I know of I consider him the greatest. While I don't fully understand his calculus and it has been some time since I applied it in math exams I realize it describes this. It is a matter of how the object changes in space over time in something that is not a straight line. If an object in motion has a "center" defined by a (not apprehensible to the senses) centripetal force it need not, in specific circumstances, (i.e. flying off the handle) follow the laws of motion which Newton so insightfully gave us for straight line motion. Hows that for a curve ball?!
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