angular and rotation and orbit

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Last updated 3:32 PM on 4/23/26
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28 Terms

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Angular displacement

The angle through which an object has rotated, measured in radians.

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Average angular velocity

Angular displacement divided by the time interval, measured in rad/s.

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Instantaneous angular velocity

The rate at which an object is rotating at a specific moment in time.

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Angular acceleration

The rate of change of an object's angular speed, measured in rad/s².

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Centripetal acceleration

The acceleration that changes an object's direction of motion, independent of angular acceleration.

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Linear displacement in rotational motion

Given by the equation x = rθ, where r is the distance from the rotational axis.

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Linear speed in rotational motion

Given by the equation v = rω, where r is the radius and ω is the angular velocity.

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Linear acceleration in rotational motion

Given by the equation a = rα, where r is the radius and α is the angular acceleration.

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Torque

Given by τ = Fd, where F is the force applied and d is the lever arm.

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Rotational inertia

An object's resistance to angular acceleration.

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Rotational inertia for a point particle

Given by I = MR², where M is mass and R is the distance from the axis of rotation.

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Parallel Axis Theorem

If the rotational inertia about the center of mass is known, then the rotational inertia about a parallel axis is I' = Icm + Md².

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Angular momentum for extended object

Given by L = Iω, where I is rotational inertia and ω is angular speed.

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Angular momentum for a point object

Given by L = mvr, where v is velocity and r is the distance of closest approach.

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Conservation of angular momentum

When no external torques act on a system, the angular momentum remains constant.

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Angular impulse-momentum theorem

ΔL = τΔt, indicating that a change in angular momentum equals the net torque multiplied by the time applied.

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Rotational kinetic energy

Given by K = ½Iω², where I is rotational inertia and ω is the angular speed.

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Circular Orbit Kinetic Energy

In a circular orbit of a satellite around a planet, kinetic energy is constant (same speed).

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Circular Orbit Gravitational Potential Energy

In a circular orbit, gravitational potential energy is constant (same orbital radius).

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Circular Orbit Angular Momentum

In a circular orbit, angular momentum mr is constant (no external torques).

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Circular Orbit Total Mechanical Energy

In a circular orbit, total mechanical energy is constant (no external work, and no internal energy).

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Elliptical Orbit Kinetic Energy

In an elliptical orbit of a satellite around a planet, kinetic energy is NOT constant (speed changes).

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Elliptical Orbit Gravitational Potential Energy

In an elliptical orbit, gravitational potential energy is NOT constant (orbital radius changes).

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Elliptical Orbit Angular Momentum

In an elliptical orbit, angular momentum mor is constant (no external torques).

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Elliptical Orbit Total Mechanical Energy

In an elliptical orbit, total mechanical energy is constant (no external work, and no internal energy).

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Escape Velocity

Escape velocity is the minimum speed necessary for an object on the surface of a planet to reach a position far away from the planet.

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Potential Energy Near Surface

Near the surface of a planet, potential energy is mgh, where h= 0 at the lowest point of the motion.

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Potential Energy Away from Surface

Away from the surface, potential energy is PE = -GmM/d, which has a negative value except when far from the planet.