Do symmetric angular velocities lead to symmetric axis of rotation observed in a fixed frame?
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May be it is small question in this forum but I'm trying to get the feel of the understanding about the angular velocity. If this question is getting rejected please kindly refer me to appropriate forum.
From the definition of angular velocity the directory vector of angular veloticy is perpendicular to the plane of the rotation. It seems to make sense for electro-magnetic phenomenon, wherein direction of magnetic field when current is passing though a solenoid or something of torque, where in the direction of the screw can be sensed as angular velocity. But in mechanical terms i.e rotation of an object around a fixed radius, what does it mean some component acting perpendicular to the plane of rotation of the object. Nothing is moving, then why such a concept so developed. I mean what problem it is going to solve and so invented and devised.
From the definition of angular velocity the directory vector of angular veloticy is perpendicular to the plane of the rotation. It seems to make sense for electro-magnetic phenomenon, wherein direction of magnetic field when current is passing though a solenoid or something of torque, where in the direction of the screw can be sensed as angular velocity. But in mechanical terms i.e rotation of an object around a fixed radius, what does it mean some component acting perpendicular to the plane of rotation of the object. Nothing is moving, then why such a concept so developed. I mean what problem it is going to solve and so invented and devised.
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Angular velocity of aan object is defined as the change of angle per unit time, ω=δϕδtω=δϕδt. So you end up with a circular motion around an origin, and as a result the object moves in a plane defined by the radius r and the angle ϕϕ.
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Angular velocity of aan object is defined as the change of angle per unit time, ω=δϕδtω=δϕδt. So you end up with a circular motion around an origin, and as a result the object moves in a plane defined by the radius r and the angle ϕϕ.
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