Primo esercizio sulla traslazioni per la classe 3

1) INSERISCI LA FUNZIONE [math]y=x^2[/math][br]2) INSERISCI IL PUNTO A=(0,0) E B(3,2)[br]2) INSERISCI IL VETTORE v (2;3)[br][left][/left][img]data:image/png;base64,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[/img][br]3) trasla la funzione [math]y=x^2[/math] del vettore (3,2) [br]
Osserva l'equazione della nuova funzione ottenuta. Era quella che ti aspettavi?[br][br]Questa è l'equazione della nuova parabola scritta in forma esplicita. In base a ciò che hai studiato a quale delle due equazioni corrisponde tra le seguenti?
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Information: Primo esercizio sulla traslazioni per la classe 3