<liketuimages> <center>  </center> </liketuimages> In this video I derive the parametric equations of a trochoid, which is the shape obtained by tracing a point as a circle rotates. If the point traced is on the circle itself, then the shape is the famous cycloid. [YouTube](https://youtu.be/AbC3V1M7Voo) - [Summary](https://inleo.io/threads/view/mes/re-leothreads-2y6of6khw) - [Notes](https://peakd.com/hive-128780/@mes/omhbcxkw) - [Playlist](https://www.youtube.com/playlist?list=PLai3U8-WIK0GwdMY-E9_4LsmYmO-IxcoX) - [Vector Functions playlist](https://www.youtube.com/playlist?list=PLai3U8-WIK0HQl7xTQBS_O8Te8PcpNm4U) #math #trochoid #cycloid #desmos #calculus --- For the best experience view this post on [Liketu](https://liketu.com/@mes/exercise-4-parametric-equations-of-a-trochoid)
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Learning this when I was learning the basics of engineering drawing, it was kind of difficult at first but fun in the end.
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