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Calcola l'integrale definito, da 'a' (limite inferiore) a 'b' (limite superiore), di una funzione, suddividendo l'intervallo (a, b) in 'n' intervalli, con il metodo del punto centrale, nel quale l'area da calcolare viene approssimata a quella di un rettangolo con base l'ampiezza dell'intervallo e come altezza il valore che la funzione assume nel punto di mezzo; tanto più elevato è il numero 'n' degli intervalli tanto più preciso è il risultato.

License: MIT License

JavaScript 100.00%

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