Angular velocity - right-hand rule

In summary, the conversation discusses the relationship between circular motion of an object and its centripetal force. If the object is moving in a counter-clockwise horizontal circle, the centripetal force will point upward in the vertical direction. Taking gravity into account, the object will only move upward if the vertical component of the centripetal force is greater than its gravitational weight. The conversation also brings up the idea of a tension force that can contribute to the centripetal force, with a horizontal component that is equal to the centripetal force and a vertical component that can be compared to the gravitational force.
  • #1
BillyCheung
10
0
Dear all

By right - hand rule, if circular motion of the object is anti-clockwise in horizontal circle, so that the centripetial force of it will upward in vertical. In addition, the centripetial force is larger that gravity, then the object will move upward in vertical. Do you agree with my idea? Thank very much. Good Bye

Billy
 
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  • #2
Originally posted by BillyCheung
By right - hand rule, if circular motion of the object is anti-clockwise in horizontal circle, so that the centripetial force of it will upward in vertical. In addition, the centripetial force is larger that gravity, then the object will move upward in vertical.

If the object is in counter-clockwise ("anti-clockwise") horizontal circular motion (as viewed from above), then the angular velocity vector will point vertically upward. In the absence of gravity, the centripetal force will be horizontal, in the plane of motion, pointing towards the center of the circle. If you're taking a downward gravitational force into account, then the centripetal force will be inward but also upward. The object will move upward if the vertical component of the centripetal force is greater than the object's gravitational weight.
 
  • #3


Originally posted by Ambitwistor
If you're taking a downward gravitational force into account, then the centripetal force will be inward but also upward.

I was careless: the centripetal force is defined to be in the plane of the circle. So the centripetal force will still be horizontal. However, if you're spinning the object around on a string or something, then you could have a tension force directed inwards and upwards, whose horizontal component is the centripetal force, and whose vertical component is what you're comparing to the gravitational force.
 

1. What is Angular Velocity?

Angular velocity is a measure of how fast an object is rotating around a fixed point or axis. It is usually expressed in radians per second (rad/s) or degrees per second (deg/s).

2. What is the Right-Hand Rule in relation to Angular Velocity?

The Right-Hand Rule is a convention used to determine the direction of angular velocity in a rotating system. It states that if the fingers of your right hand curl in the direction of rotation, then your thumb will point in the direction of the angular velocity vector.

3. How is Angular Velocity calculated?

Angular Velocity is calculated by dividing the change in angle (in radians or degrees) by the change in time. The formula for angular velocity is ω = Δθ/Δt, where ω is the angular velocity, Δθ is the change in angle, and Δt is the change in time.

4. What is the difference between Angular Velocity and Linear Velocity?

Angular Velocity measures the rate of change of angular displacement, while Linear Velocity measures the rate of change of linear displacement. Angular velocity is expressed in angular units (radians or degrees) per unit of time, while linear velocity is expressed in distance units (meters, feet, etc.) per unit of time.

5. How is the Right-Hand Rule used in real-world applications?

The Right-Hand Rule is used in many real-world applications, such as in the design of motors and generators, robotics, and 3D animation. It helps engineers and designers determine the direction of rotation and design systems that can efficiently produce or use rotational motion.

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