Mathematica: Bridget Riley - Movement in Squares and Circles
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Mathematica: Bridget Riley - Movement in Squares and Circles
Bridget Riley - Movement in Squares and Circles Hey guys! Hopefully you found a solution that helped you! The Content is licensed under (https://meta.stackexchange.com/help/licensing) CC BY-SA. Attention! This video does always use the same license as the source! Thanks to all the great people for their contributions! (mathematica.stackexchange ...
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x = A cos(ωt + φ)A point moving at constant angular speed ω around a circle of radius A projects a straight-line shadow that performs simple harmonic motion. The x-component of this uniform circular motion is exactly x(t) = A cos(ωt + φ).This geometric projection is the direct link between circular motion and trigonometric functions. It provides a clear visual explanation for why the solutions to the simple harmonic motion equation are sinusoidal, without needing to solve differential equations.
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