ProjectEuler1 Si llistem tots els números naturals més petits de 10 que són múltiples de 3 o 5, són els següents: 3,5,6 i 9. La suma d'aquests múltiples és 23. Troba la suma de tots els múltiples de 3 o 5 menors que 1000. Aquest projecte és dins dels materials que trobareu a http://ja.cat/matsnapdata:image/png;base64,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:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAeAAAAFoCAYAAACPNyggAAACtUlEQVR4nO3BMQEAAADCoPVPbQwfoAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA+Bo3+AAF/RMkcAAAAAElFTkSuQmCC2233168