Please help conceptually!!! Fractal Geometry is a new branch of mathematics dealing with the geometry of rough or random shapes, such as coastlines, clouds, movement of dust particles, so forth. On the web, find a reference for the Koch snowflake. A geometric series can be developed to determine its length. Explain why it diverges. A geometric series can also be used to determine its limiting area. Explain why this is convergent. Can an infinitely long, non-self-intersecting curve contain a finite area? Find other shapes in fractal geometry (example: Sierpinski gasket) and discuss how series a

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