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No clue on this one: "Find the sum, if it exists: 125-25+5-1+1/5..."
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there are no notations on when the sequence terminates, just the ... at the end. I can see the sequence is being divided by -5, but...?
\[a= 125\] \[r =\frac{-1}{5}\]
\[S = \frac{125}{1 + \frac{1}{5}}\]
\[S = \frac{625}{6}\]
i'm confused - the ... means the sequence doesn't terminate though, or?
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\[S = \frac{a(1 -r^n)}{(1-r)}\]
when r<1 and n-> infinity r^n ~0 Hence the formula becomes \[S = \frac{a}{1-r}\]
\[\S_{\infty}=a1/(1-r)\] is the formula i have, so 125/1.2 = 104.167?
r=-1/5 so denominator becomes 1 +1/5 =6/5 = 1.2 yeah you are correct
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