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Free online apps bundle from GeoGebra: get graphing, geometry, algebra, 3D, statistics, probability, all in one tool!

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Fulg Koch interactiv (asemanare k=0.9; 0.7; 0.5)

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Fulg Koch interactiv (asemanare k=0.9; 0.7; 0.5)

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Contactează-ne: office@geogebra.org

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Interactive, free online calculator from GeoGebra: graph functions, plot data, drag sliders, create triangles, circles and much more!

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Hilbert Curve

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Sierpinski Triangle

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Kock curve made with a computer.

Ángel and Carmen (IES Beniaján)

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Sierpinki carpet made with a computer.

Elena S.F. and Elena S.N. (IES Beniaján)

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Sierpinski Triangle made with a computer.

Sara and Naia (IES Beniaján)

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The Polish mathematician Waclaw Sierpinski (Warsaw 1882-1969) created several fractal objects, including the well-known Sierpinski triangle. Analogous to the Cantor set, this fractal can be obtained by an infinite succession of extractions.

Carmen

IES Beniaján - Murcia (SPAIN)

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Drawing fractals in mathematics class.

Elena S.F.

IES Beniaján - Murcia (SPAIN)

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Drawing Sierpinski's Triangle with pencil, ruler and paper.

Naia P.

IES Beniaján - Murcia (SPAIN)

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The Sierpinski triangle consists of the application of a pattern, which consists of generating three triangles from the midpoints of the original triangle.

Sara A.

IES Beniaján - Murcia (SPAIN)

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Emilian Constantin Sirbu

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Triangulo de Sierpinski

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Triángulo de Sierpinski

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Un fulg de nea.

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Fulg Koch

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Free online apps bundle from GeoGebra: get graphing, geometry, algebra, 3D, statistics, probability, all in one tool!

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The tree of Pythagoras_Ariadna_Gaudeamus HS

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The tree of Pythagoras_Ariadna_Gaudeamus HS

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Sierpinski triangle

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Lucas, Ryan, Simão e Lara

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https://scratch.mit.edu/projects/930534585

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Free online apps bundle from GeoGebra: get graphing, geometry, algebra, 3D, statistics, probability, all in one tool!

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https://www.geogebra.org/m/zysurfqa

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Magdalena Ivanova- Presentation for: Fractals in Biology, Nature, Physics, Art, etc.

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Magdalena Ivanova- Presentation for: Fractals in Biology, Nature, Physics, Art, etc.

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Fractals in Biology, Nature, Physics, Art, etc. X b g m 1 2 Y p Definition and origins of fractals G Fractals are geometric shapes or sets that exhibit self similarity in their structure, meaning they contain recurring patterns at different scales. Coined by Benoît Mandelbrot, a F

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https://www.geogebra.org/classic/nxz7ncf6

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Free online apps bundle from GeoGebra: get graphing, geometry, algebra, 3D, statistics, probability, all in one tool!