I don't even know where to start in this math proof that I need to do.
"Prove that for all n (positive integers) that the sum from i = 1 to n of (1/(i*(i+1))) = n/(n+1)
I don't even know where to start with this. Any suggestions?
"Prove that for all n (positive integers) that the sum from i = 1 to n of (1/(i*(i+1))) = n/(n+1)
I don't even know where to start with this. Any suggestions?
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I hv solved ur question & explained it in a pic... plz refer to d below link:
http://s1292.beta.photobucket.com/user/H…
Hope this will help.. :)
http://s1292.beta.photobucket.com/user/H…
Hope this will help.. :)
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Use Sigma notation to write it as Σ¹|ⁿ 1/(i(i+1))
Basically, you are trying to prove that the sum from 1 to some number n is that nth term divided by the next term.
Eg: if n = 2: Find the first and second term, add them, and prove that they equal the second term divided by the third term.
Hope this helps.
Basically, you are trying to prove that the sum from 1 to some number n is that nth term divided by the next term.
Eg: if n = 2: Find the first and second term, add them, and prove that they equal the second term divided by the third term.
Hope this helps.