How does GeoGebra work

In this book, every page has some text and an animation. [br]One day the text will describe the muquarnas, the conceptual design, the actual finding place, etc[br][br][table][tr][td]Every animation has a toolbar and two panels.[br]The left panel shows the 2D plan, the right one the 3D visualization.[/td][td][img]data:image/png;base64,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[/img][/td][/tr][tr][td]In the right corner at the bottom is a full screen button [br]Use full screen for the best experience.[br][/td][td][img]data:image/png;base64,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[/img][/td][/tr][/table][br]The top row buttons facilitate zooming and positioning.[br][img]data:image/png;base64,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[/img][br][br]The buttons of the second row: [br][img]data:image/png;base64,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[/img][br][list][*]wireframe (always without 2D floorplan)[/*][*]toggle hide/show color in 2D floorplan[/*][*]toggle hide/show outline in 2D floorplan[br][/*][*]topview in 3D panel[/*][*]frontview in 3D panel[/*][*]show one less muqarnas layer or one more[br]or finally show the muqarnas in a white unicolor [br]or eventually in wireframe mode[/*][/list][br]Rightclicking offers an expert mode menu with special features for zooming and more.[br][img]data:image/png;base64,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[/img][br]

A

This worksheet is part of my geogebra book on [url=https://www.geogebra.org/m/tcmsgvjw]Muqarnas[/url].[br]More information is available on my website [url=http://www.fransvanschooten.nl/fvs_muqarnas_uk.htm]Muqarnas[/url].[br][br]Below, you can see the design of a muqarnas.[br]For design purposes, each element has been given a different color. [br]Use the buttons to change the view: level-by-level, unicolor or wireframe.[br][br]You can create a muqarnas yourself in the GeoGebra book [url=https://www.geogebra.org/m/tcmsgvjw#material/puntqphq]Muqarnas Tool[/url].

C reduction

This worksheet is part of my geogebra book on [url=https://www.geogebra.org/m/tcmsgvjw]Muqarnas[/url].[br]More information is available on my website [url=http://www.fransvanschooten.nl/fvs_muqarnas_uk.htm]Muqarnas[/url].[br][br]Below, you can see the design of a muqarnas.[br]For design purposes, each element has been given a different color. [br]Use the buttons to change the view: level-by-level, unicolor or wireframe.[br][br]You can create a muqarnas yourself in the GeoGebra book [url=https://www.geogebra.org/m/tcmsgvjw#material/puntqphq]Muqarnas Tool[/url].
figure basic family characteristics - C

Astavatsankal

This worksheet is part of my geogebra book on [url=https://www.geogebra.org/m/tcmsgvjw]Muqarnas[/url].[br]More information is available on my website [url=http://www.fransvanschooten.nl/fvs_muqarnas_uk.htm]Muqarnas[/url].[br][br]Below, you can see the design of a muqarnas.[br]For design purposes, each element has been given a different color. [br]Use the buttons to change the view: level-by-level, unicolor or wireframe.[br][br]You can create a muqarnas yourself in the GeoGebra book [url=https://www.geogebra.org/m/tcmsgvjw#material/puntqphq]Muqarnas Tool[/url].[br][br][color=#ff0000]Warning: Please be patient.[br]GeoGebra may respond very slow to the action button due to the extreme large number of objects.[/color]

Information