Spinning objects and angular acceleration

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Angular acceleration affects spinning objects by creating fictitious forces similar to those experienced in linear motion. When a gymnast spins around an axis, they encounter resistance due to inertia, which can manifest as a feeling of being pushed outward. This phenomenon is comparable to a package sliding in a car during a turn, illustrating how rotational motion generates perceived forces. While gymnasts may not experience significant fictitious forces, many amusement park rides are designed to amplify these sensations. Understanding these dynamics is essential for grasping the physics of rotational motion.
Sundown444
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I believe I know that when an object, in terms of linear motion, accelerates, it is being resisted by inertia, thus creating so called fictitious forces. Now, that said, how does angular acceleration affect spinning objects like say, a gymnast, when they spin around the axis of rotation? Do they feel resistance and fictitious forces the same way accelerating objects in linear motion do?
 
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Yes. Here is a clear example of a fictitious force generated by rotational motion. Imagine a small package on the back seat of your car. As long as you move in a straight line at constant speed, the package is at rest relative to you. When you steer the car into a left turn, you see the package slide across the seat from left to right. You conclude that a force is suddenly acting on the package otherwise why would it start moving? A gymnast may not spin fast enough to experience an appreciable fictitious force, but the majority of amusement park rides offer fictitious force thrills.
 
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I built a device designed to brake angular velocity which seems to work based on below, i used a flexible shaft that could bow up and down so i could visually see what was happening for the prototypes. If you spin two wheels in opposite directions each with a magnitude of angular momentum L on a rigid shaft (equal magnitude opposite directions), then rotate the shaft at 90 degrees to the momentum vectors at constant angular velocity omega, then the resulting torques oppose each other...

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