1.

Show that 12^n constant end with digit 0 for any natural number n

Answer» If a number ends with zero then it would be divisible by 5 that is it\'s prime factorization must be 2*5. But this is not possible with 12n because its prime factorization is 2*2*3.It cannot be end with zero because its prime factors don\'t contain pair of 2*5


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