Rotational Dynamics - Lecture 01

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Fundamental vocabulary and concepts from the first lecture on Rotational Dynamics, covering circular motion types, accelerations, angular kinematics, and characteristics of motion.

Last updated 1:25 AM on 8/14/26
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13 Terms

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Circular Motion

The motion of a particle along the circumference of a circle.

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Uniform Circular Motion (UCM)

A type of circular motion where the speed of the particle remains constant at any instant.

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Non-uniform Circular Motion (Non-UCM)

A type of circular motion where the speed of the particle is variable at any instant.

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Centripetal Acceleration (aca_c)

Also called radial acceleration (ara_r), it is always directed towards the centre; circular motion is not possible without it.

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Tangential Acceleration (ata_t)

The component of acceleration that increases or reduces tangential velocity; it occurs only in Non-uniform Circular Motion (Non-UCM).

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Radial Acceleration Formula

The relationship expressed as ac=ar=v2R=R×ω2=v×ωa_c = a_r = \frac{v^2}{R} = R \times \text{ω}^2 = v \times \text{ω}.

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Angular Displacement (θθ)

The angular analog of linear displacement (ss), measured in units of radrad, related by the formula s=R×θs = R \times θ.

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Angular Velocity (ωω)

The angular analog of linear velocity (vv), measured in units of rads1rad\,s^{-1}, related by the formula v=R×ωv = R \times ω.

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Angular Acceleration (αα)

The angular analog of linear acceleration (aa), measured in units of rads2rad\,s^{-2}, related by the formula a=R×αa = R \times α.

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Centre of Mass (COM)

A point inside or outside the body where the whole mass of the body is assumed to be concentrated.

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Accelerated Motion

A characteristic of circular motion where acceleration exists because the direction of velocity changes at every instant.

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Periodic Motion

A characteristic of circular motion where the particle repeats its path along the same trajectory over time.

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Kinematical Equations (Angular)

Equations used for constant angular acceleration: 1) ωf=ωi+α×tω_f = ω_i + α \times t, 2) θ=ωi×t+12×α×t2θ = ω_i \times t + \frac{1}{2} \times α \times t^2, 3) ωf2=ωi2+2×α×θω_f^2 = ω_i^2 + 2 \times α \times θ.