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- Grade Range
- 6th
- Rating

Students are introduced to patterns in fractals. After a lecture/demo, students go to the computer lab, access a website imbedded in this plan and practice making patterns with fractals. Full Review »
- Grade Range
- 6th - 12th
- Rating

Students describe the behavior of a fractal known as the Sierpinski triangle (S); develop a deterministic construction of S; become familiar with a self-similar object (a fractal) by playing The Chaos Game and determine an algorithm for the fractal. Full Review »
- Grade Range
- 3rd - 8th
- Rating

Students identify patterns in a geometrical figure (based on triangles) and build a foundation for the understanding of fractals. They make hypothesis and then develop experiments to test them. Full Review »
- Grade Range
- 9th - 12th
- Rating

Students explore fractal geometry. They do online explorations of fractals to discover applications of fractal geometry for a report. Full Review »
- Grade Range
- 9th - 12th
- Rating

Students use the Internet to answer lab questions about fractals, and then construct fractals using the initial stage and iteration rule. They complete tables and generate rules for the "nth" term and create their own fractals. Full Review »
- Grade Range
- 7th - 8th
- Rating

Students discover patterns and sequences. They use a website to explore patterns and fractals. Students share their discovery of fractals and their patterns with the class. They develop a list of patterns used in everyday life. Full Review »
- Grade Range
- 8th - 10th
- Rating

Students define fractals and patterns. They explore how a seemingly random process can result in a pattern. Students practice probability and fractions skills by playing the chaos game online. Full Review »
- Grade Range
- 9th - 10th
- Rating

Students discuss and explore what fractals are and some different properties that they hold. They then build a simple fractal of their own in order to reinforce those concepts. Full Review »
- Grade Range
- 9th - 12th
- Rating

Students discuss ways computers use properties of similar figures to generate scale models and create scenes. they describe patterns they have seen on a fern, pineapple, or pinecone. Students research Benoit mandebrot, H. von Koch and the Koch Snowflake, fractals in nature, the Cesaro Cruve, and the Peano Curve. Full Review »
- Grade Range
- 7th - 9th
- Rating

Students engage in a web research project that is intended to introduce them to the concept of fractals. The web search is open ended and the students should use of a variety of search engines to strengthen research skills. Full Review »

