Help me solve that, please
I can't think of anything, except doing it manually which would probably take ages
The summation properties aren't helping me here
sum_(k=1)^n 1/(k(k+1)) =7/8
Result
n/(n + 1) = 7/8
Solution
n=7
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Result
Solution
I love you.
don't mind if I ask.. why is it equal to n/(n+1) ? how do I get there?
sorry for not answering your question in details, it was way past midnight
you are given to find partial sum of the sequence with n terms, given that k=1 ->k=n
or k=1,2,3,....,n
you use general term 1/(k(k+1) , add n times
n(1/(k(k+1)).......now we substitute k, one with 1, second with n
n(1/(1(n+1)). ...simplify
n/(n+1)
sorry for not answering your question in details, it was way past midnight
you are given to find partial sum of the sequence with n terms, given that k=1 ->k=n
or k=1,2,3,....,n
you use general term 1/(k(k+1) , add n times
n(1/(k(k+1)).......now we substitute k, one with 1, second with n
n(1/(1(n+1)). ...simplify
n/(n+1)
what book do you prefer? I need to know what math course you are taking right now
what grade you are in right now?
then a pre-calculus or calculus I would be fine
here are some suggestions regarding pdf books:
https://cec-code-lab.aps.edu/downloads/precalculus-text.pdf
https://www.stitz-zeager.com/szprecalculus07042013.pdf
are you in college right now?