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what is the 2013th digit after the decimal point in the decimal expansion of 8 /81?
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observe: \(8/81=0.098765432098765\dots\)
It's rational so there's a repeating decimal expansion and we see every 9 digits it repeats \(098765432\)
Oh, I know how to find the answer now:)
... so all were interested in is the *remainder* of 2013 when divided by 9:$$2013\mod 9=6$$
can you find the 6th number in our pattern... ? :-)
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5
Thanks:) You've helped a lot!
wait!
yes?
thanks then, and bye:)
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nevermind you're fine :-)
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