POTENCIAS DE EXPONENTE CERO
POTENCIAS DE EXPONENTE CERO
Una potencia es la multiplicacion de un nĂ¹mero que es llamado base, tantas veces como indique su exponente
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)
Una potencia es la multiplicacion de un nĂ¹mero que es llamado base, tantas veces como indique su exponente
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