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If x[n]=0.99......9(n decimal places), what is the lim as n approaces infinity?
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any guesses?
1?
Good guess :-)
wow, that was totally a guess. but i can see why it makes sense
:)
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but can someone still expain it to me :)
$$0.999...=1$$look at $$\frac{1}{3}+\frac{2}{3} =1$$ $$0.333... + 0.666...= ?$$
0.999.......
$$\frac{1}{3}=0.333...$$ $$\frac{2}{3}=0.666...$$
if number of nines approaces infinity \[x=0.999...\]\[10x=9.999...\]\[10x-x=9.999...-0.999...=9\]\[9x=9\]\[x=1\]
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Or let x=0.99999... then 10x=9.99999... 10x-x=9.99999..-0.99999... =9 9x=9 => x=1
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