Il punto [math]P[/math] si trova nel primo quadrante, il punto [math]S[/math] nel secondo quadrante, il punto [math]T[/math] nel terzo quadrante e il punto [math]Q[/math] nel quarto quadrante.[br]Scrivi le possibili coordinate di questi punti.

Il punto [math]M[/math] e il punto [math]N[/math] hanno la stessa ordinata, uguale a [math]3,14[/math].[br]Come descriveresti la loro posizione nel piano cartesiano?

Qual è il valore dell'ascissa di un punto appartenente all'asse [math]y[/math]?[br]E quello dell'ordinata di un punto appartenente all'asse [math]x[/math]?

Scrivi le coordinate dei punti in figura.[br][br][img]data:image/png;base64,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[/img]

Muovi i punti [i]A[/i] e [i]B[/i] nell'app qui sopra, in modo da allinearli verticalmente.[br]Osserva il grafico della retta.[br]Questo è il grafico di una [i]funzione lineare[/i]?[br]Spiega le tue congetture.

Assegni in verifica la disequazione [math]x^2-49<0[/math]. [br][br]Alice la risolve così: [math]x^2<49\rightarrow x<\pm7[/math].[br][br]Bob risolve prima l'equazione [math]x^2-49=0[/math], e ottiene [math]x=\pm7[/math]. poi traccia un grafico della parabola corrispondente all'equazione e ottiene la soluzione [img]data:image/png;base64,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[/img].[br][br]Chad usa ChatGPT 2 e ottiene la soluzione [math]-7\le x\le7[/math].[br][br]Alice dice che il suo metodo è più veloce di quello di Bob, perchè non richiede neanche di disegnare grafici.[br][br]Correggi le verifiche dei tuoi studenti, e giustifica i voti assegnati.

Solo una tra le seguenti disequazioni ha per soluzione l'intervallo in figura. Quale?[br][img]data:image/png;base64,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[/img]

Che tipo di triangolo è [i]PLF[sub]2[/sub][/i] ?[br]Spiega.[br]

Scrivi la definizione canonica della conica visualizzata come luogo geometrico.

Utilizza le proprietà del triangolo [i]PLF[sub]2[/sub][/i] per dimostrare che il grafico ottenuto è proprio quello della conica.

Nell'app qui sopra, considera il quadrato unitario. Se consideriamo le coordinate dei suoi vertici in senso antiorario a partire dall'origine, possiamo costruire la matrice delle coordinate dei vertici: [math]M=\begin{bmatrix} 0 & 1 & 1 & 0\\ 0 & 0 & 1& 1 \end{bmatrix} [/math].[br][br]Ora seleziona una trasformazione [i]Personalizzata[/i], e poni uguale a 2 i due elementi della diagonale principale della matrice della trasformazione [math]T[/math], e uguale a 0 i due elementi della diagonale secondaria.[br]Che trasformazione hai ottenuto?[br]Confronta i valori dell'area del quadrato unitario e del quadrato trasformato.[br][br]E se avessi posto la matrice della trasformazione uguale a [math]T=\begin{bmatrix} 3 & 0 \\ 0 & 2 \end{bmatrix} [/math], quale sarebbe stata l'area della figura trasformata?[br][br]Verifica la tua congettura calcolando le coordinate dei vertici della figura trasformata e determinandone l'area.[br][br]

Nell'elenco delle trasformazioni disponibili nell'app manca la [i]simmetria centrale[/i] di centro [math]O[/math].[br]Riesci a ottenere questa trasformazione utilizzando le opzioni disponibili?[br]Spiega la tua risposta in dettaglio.