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Consider the following statements:
**(i) If (2)_{N} × (4)_{N} = (8)_{N}, where (X)_{N} is a number written in a system of writing having N digits, then N can have infinite values.

(ii) If (4)_{N} × (5)_{N} = (24)_{N}, where (X)_{N} is a number written in a system of writing having N digits, then N will have more than 1, but finite values.

(iii) If (5)_{N} × (6)_{N} = (3A)_{N}, where (X)_{N} is a number written in a system of writing having N digits and A is the unit digit of this number (3A) written in a system of writing the numbers having N digits, then A can have four values.

How many of the above written statements are true?