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IMPORTANT UPDATE
solve this easy as **** math problem. If you can't, you are dumb.
1/1 + 2/2 + 3/4 + 4/8 + 5/16 + 6/32 + 7/64 + 8/128 + 9/256... It goes on infinitely. Find the sum.
The equation for that sum is n/(2^(n-1)).
According to the limit ratio test, the series will converge if the limit as n approaches infinity of the absolute value of (a of n+1)/(a of n) is less than one.
((n+1)/(2^n)) x ((2^(n-1))/(n) = (n+1)/(2n) which approaches 1/2 as n approaches infinity. Therefore, the series does converge.
However, since it is not a geometric series, it is not possible to use calculus to determine what value it converges to.
Therefore your question is a trick question and cannot be answered, unless the answer can be determined using methods above Calculus BC level.
gents? which gents?