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here is the proof of how 9^n can have unit digit only 1 or 9 and not any other
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Put x=1 we get 9
Put x=2 we get 81
Put x=3 we get 729
So the concept we have here is that whatever is the power of 9 we will get either 1 or 9 as a unit digit
When power is odd we get 9 as the last digit and when power is ever we get 1 as the last digit
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