Esploriamo l'app

La [i]Suite Calcolatrici GeoGebra[/i] contiene la [i]Calcolatrice Grafica[/i], la [i]Calcolatrice[/i] 3[i]D[/i], l'app [i]Geometria[/i] e la [i]Calcolatrice CAS. [br][/i]Secondo l'app in uso, l'interfaccia utente della [i]Suite Calcolatrici GeoGebra[/i] include la[i] [i][img]https://wiki.geogebra.org/uploads/thumb/9/98/AlgebraBlack.svg/24px-AlgebraBlack.svg.png[/img][/i] vista Algebra[/i], la [img]https://wiki.geogebra.org/uploads/thumb/4/49/ToolsBlack.png/24px-ToolsBlack.png[/img] [i]vista Strumenti[/i], la [img]https://wiki.geogebra.org/uploads/thumb/1/11/TableBlack.svg/24px-TableBlack.svg.png[/img] v[i]ista Tabella [/i]e la [i]vista Grafici[/i]. Tutte le [i]viste [/i]sono collegate dinamicamente tra loro: ciò significa che ogni modifica fatta in una vista verrà visualizzata in tempo reale anche nelle altre.
Panoramica delle Viste
La seguente tabella mostra una panoramica delle [i]Viste [/i]disponibili in ciascuna [i]Calcolatrice.[br][/i]
Passare da una Calcolatrice all'altra
Nella [i]Suite [/i]puoi passare da una [i]Calcolatrice [/i]all'altra per sfruttare al meglio tutte le funzionalità di [i]GeoGebra[/i].[br]Apri il [img]https://wiki.geogebra.org/uploads/thumb/8/8c/Ic_menu_black.svg/24px-Ic_menu_black.svg.png[/img] [i]Menu [/i]della [i]Suite Calcolatrici GeoGebra[/i], visualizzato in alto a sinistra, e seleziona Cambia calcolatrice, quindi scegline una tra la [img]https://wiki.geogebra.org/uploads/thumb/4/40/Menu_view_algebra.svg/20px-Menu_view_algebra.svg.png[/img] [i]Calcolatrice Grafica[/i], la [img]https://wiki.geogebra.org/uploads/thumb/b/bb/Perspectives_algebra_3Dgraphics.svg/20px-Perspectives_algebra_3Dgraphics.svg.png[/img] [i]Calcolatrice[/i] 3[i]D[/i], [img]https://wiki.geogebra.org/uploads/thumb/c/c8/Menu_view_graphics.svg/20px-Menu_view_graphics.svg.png[/img] [i]Geometria, [/i]la [img]https://wiki.geogebra.org/uploads/thumb/4/47/Menu_view_cas.svg/20px-Menu_view_cas.svg.png[/img] [i]Calcolatrice CAS[/i] e [img]https://wiki.geogebra.org/uploads/thumb/6/6d/Menu_view_probability.svg/20px-Menu_view_probability.svg.png[/img][i] Probabilità[/i].[br][br][b]Nota[/b]: nella versione online della [i]Suite Calcolatrici GeoGebra[/i] puoi passare da una calcolatrice all'altra utilizzando l'elenco a discesa visualizzato nella barra del titolo.[br][br][img]data:image/png;base64,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[/img]
[b]Esempi: [/b][br][list][*]Modifica una funzione nella [i][img]https://wiki.geogebra.org/uploads/thumb/9/98/AlgebraBlack.svg/24px-AlgebraBlack.svg.png[/img][/i] [i]vista Algebra [/i]e osserva il nuovo grafico visualizzato nella [i]vista Grafici[/i].[br][/*][*]Trascina un punto nella [i]vista Grafici[/i] e osserva come le sue coordinate si modificano nella [i][img]https://wiki.geogebra.org/uploads/thumb/9/98/AlgebraBlack.svg/24px-AlgebraBlack.svg.png[/img][/i][i]vista Algebra.[/i][/*][/list]
La vista Strumenti
Il pulsante [img]https://wiki.geogebra.org/uploads/thumb/4/49/ToolsBlack.png/24px-ToolsBlack.png[/img] [i]vista Strumenti [/i]apre la relativa vista e consente l'accesso agli strumenti di [i]GeoGebra[/i]. Seleziona uno strumento e crea nuovi oggetti nella [i]vista Grafici[/i]. [br]
La vista Algebra
Il pulsante [i][img]https://wiki.geogebra.org/uploads/thumb/9/98/AlgebraBlack.svg/24px-AlgebraBlack.svg.png[/img][/i][i]vista Algebra [/i]apre la relativa vista e consente l'inserimento da tastiera di espressioni algebriche, comandi e funzioni nella [i]barra di inserimento[/i]. Tali oggetti vengono visualizzati graficamente nella [i]vista Grafici[/i], mentre la loro rappresentazione algebrica viene visualizzata nella [i][i][img]https://wiki.geogebra.org/uploads/thumb/9/98/AlgebraBlack.svg/24px-AlgebraBlack.svg.png[/img][/i] vista Algebra[/i].
La vista Tabella
Il pulsante [img]https://wiki.geogebra.org/uploads/thumb/1/11/TableBlack.svg/24px-TableBlack.svg.png[/img][i] vista Tabella [/i]apre la relativa vista. Attivando la tabella per una funzione è possibile visualizzare in questa vista una tabella di valori relativi alla funzione in un determinato intervallo.
La scheda Distribuzione
Il pulsante [img]https://wiki.geogebra.org/uploads/thumb/e/ed/Probability-distributiontab.svg/24px-Probability-distributiontab.svg.png[/img] [i]Distribuzione [/i]apre la [i]scheda Distribuzione[/i], nella quale è possibile calcolare e visualizzare graficamente un'ampia selezione di distribuzioni di probabilità.
Mostrare e nascondere le viste
Se preferisci lavorare solo con la [i]vista Grafici[/i] e senza la [i][img]https://wiki.geogebra.org/uploads/thumb/9/98/AlgebraBlack.svg/24px-AlgebraBlack.svg.png[/img][/i] [i]vista Algebra[/i], la[i] [img]https://wiki.geogebra.org/uploads/thumb/4/49/ToolsBlack.png/24px-ToolsBlack.png[/img] vista Strumenti [/i]o la [img]https://wiki.geogebra.org/uploads/thumb/1/11/TableBlack.svg/24px-TableBlack.svg.png[/img] [i]vista Tabella, [/i]puoi nascondere tali [i]Viste [/i]selezionando [img width=20,height=21]https://lh5.googleusercontent.com/2fTJsdl9ZrSv9ekWcYnOd4HCZxRdNFBLqZnikfVd9EwOWLgy6KIxuuW3K1PNPOif8GrQBrQRlLYGQDOpcCG-DJn5NzemzVxHzXpAHw3D3pubn31RH9-adBgYiq7VMKTcDlSHt4Ku[/img].[br]Per visualizzarle nuovamente, basta selezionare [img width=20,height=22]https://lh3.googleusercontent.com/n8FIFKF6_7Q1sg2YjeMZJC2tR6oVvu_pRzXRb-A2H-e8--EshDwo76_MsDF6BXC7HKkqJgcKhnBm-FtSg2fEYhu8gGwDryf45MjtT0teNEJW79Hcj2oaSj5S_o4iIzo2iqDkoqcy[/img].
Il Menu
Apri il [img]https://wiki.geogebra.org/uploads/thumb/8/8c/Ic_menu_black.svg/16px-Ic_menu_black.svg.png[/img] [i]Menu[/i] della [i]Suite[/i] [i]Calcolatrici GeoGebra,[/i] visualizzato in alto a sinistra, per creare [i]nuovi file[/i], [i]aprire risorse[/i] già esistenti, [i]salvare [/i]il tuo lavoro e [i]condividerlo [/i]con altri, oppure per modificare le [i]impostazioni[/i], aprire un'altra delle [i]app GeoGebra[/i] o ottenere [i]aiuto[/i], se necessario.
Annullare e ripristinare un'azione
Il pulsante [img width=20,height=20]https://lh4.googleusercontent.com/uJ4x8teusU7ONkU4GRUfIsxyRmcMVHPpkl2R1AN3w8je1J1FWATGi_XOZ_OgGLQcT87R8bDTpExHDIrYK8dvppW5bzxyaHpLqz1dAU_hUW4pzuMIp7zgAI2AiLtPt1dzhi3wkANL[/img] [i]Annulla[/i] annulla le azioni effettuate in un'attività passo a passo.[br]Dopo avere selezionato [img width=20,height=20]https://lh4.googleusercontent.com/uJ4x8teusU7ONkU4GRUfIsxyRmcMVHPpkl2R1AN3w8je1J1FWATGi_XOZ_OgGLQcT87R8bDTpExHDIrYK8dvppW5bzxyaHpLqz1dAU_hUW4pzuMIp7zgAI2AiLtPt1dzhi3wkANL[/img] [i]Annulla[/i], viene visualizzato il pulsante [img width=20,height=20]https://lh3.googleusercontent.com/trF8GKVLvxV298WUjXECqEP9mHW5GrRbTWpaKU3gZ2q_aXV69uXgQ1_pBsbcQKO8_hRjBGEmZhXtvnzsPDJmQQJZQX6CyUBVjVT_V_kP7gM-0g8ASN5MrFCmJauj0KRM9OG8mpIb[/img][i] Ripristina[/i]. [br][br][b]Nota:[/b] Il pulsante [img width=20,height=20]https://lh4.googleusercontent.com/uJ4x8teusU7ONkU4GRUfIsxyRmcMVHPpkl2R1AN3w8je1J1FWATGi_XOZ_OgGLQcT87R8bDTpExHDIrYK8dvppW5bzxyaHpLqz1dAU_hUW4pzuMIp7zgAI2AiLtPt1dzhi3wkANL[/img] [i]Annulla [/i]viene visualizzato automaticamente appena viene creato un oggetto. 
Le Impostazioni
Il pulsante [img]https://wiki.geogebra.org/uploads/thumb/d/d2/Ic_settings_black.svg/16px-Ic_settings_black.svg.png[/img] [i]Impostazioni [/i]visualizzato in alto a destra apre il relativo pannello, nel quale è possibile decidere se visualizzare gli assi, la griglia delle coordinate, o modificare le viste degli oggetti. Sono inoltre disponibili ulteriori impostazioni di tipo [i]Globale[/i] (ad es. arrotondamento, lingua), le impostazioni della [i]vista Grafici[/i] (ad es. il tipo di griglia, le distanze sugli assi) come pure le impostazioni della [i]vista Algebra[/i] (ad es. la modalità di descrizione degli oggetti).[br][br][b]Nota[/b]: Le modifiche alle impostazioni della [i]vista Algebra[/i] o [i]Grafici [/i]hanno effetto solo sulla [i]Calcolatrice [/i]in uso.

Information: Esploriamo l'app