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Mathematics 8 Online
OpenStudy (loser66):

Question in comment

OpenStudy (tabdo1226):

okay

OpenStudy (loser66):

|dw:1428971973164:dw|

OpenStudy (loser66):

|dw:1428972056975:dw|

geerky42 (geerky42):

Let me try: \(\dfrac{n+1}{n^2}, \dfrac{n+2}{n^2},\dfrac{n+3}{n^2},\cdots,\dfrac{n+(n^2-n)}{n^2}\) So for that remaining part, there is \(n^2-n\) sub-intervals. Right?

OpenStudy (loser66):

yes

OpenStudy (loser66):

and how many points under the form 1/n in that part?

OpenStudy (loser66):

that bothers me a lot. Since if n =2, then \(\dfrac{2+2}{2^2}=1\) and then we are done right after 2, how can we have n^2-n sub intervals?

geerky42 (geerky42):

Exactly what do you mean? \(2^2-2 = 2\)

OpenStudy (loser66):

But after that point n=3, we have \(\dfrac{5}{9}\) it is in [1/n,1] ha!!!

OpenStudy (anonymous):

\[ 3^2-3=6 \]

OpenStudy (loser66):

|dw:1428972738844:dw|

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