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Árpád Kurusa
mathematician, associate professor
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Department of Geometry Bolyai Institute Faculty of Science University of Szeged |
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Maths-blog
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Experiment with the Crofton formula
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Spirographs on the web
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The cycle of mathematical research
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Dynamic Pascal Theorem
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Day of π
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Prime Triangle
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Hungarian-english mathematical glossary
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The reciprocal of Pascal Triangle
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The simplest undecided problem
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Equiangular polygons in ellipses
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Moebius transformation
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Math formulas on web
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Turning a sphere inside out
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The wonder of math on movie
Dynamic Pascal Theorem
- Details
- Published on 2013. április 03. szerda, 09:31
Pascal's theorem can be dynamically presented in HTML5 with Javascript.
We give a geometric solution of the next problem shown on a dynamic figure implemented in JavaScript.
Pascal Theorem. If a hexagon's vertices $P_0$, $P_1$, $P_2$, $P_3$, $P_4$ és $P_5$ are on a conic, then the points $$G=P_0P_1 \cap P_3P_4,\ \ G=P_2P_3\cap P_5P_0\ \ H=P_4P_5\cap P_1P_2$$ are collinear.
Below is the dynamic demonstartion. To move the points you should move the appropriate sliders... :-)
b = 150
| x0 = | x1 = | x2 = |
| x3 = | x4 = | x5 = |
The HTML and JavaScript code was written by my son Levente. I was just encouraging him and a bit tailored the result for this page.
© 2024 Árpád Kurusa