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How do you solve this summation?
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\[\sum_{d=0}^{\infty}50(1/10)^{d}\]
its a geometric series.
you can factor the 50 out: \[50\sum_{d=0}^{\infty}\frac{1}{10}^d\]
yep : ) infinite one \[Sum = \frac{a}{1 -r}\]
then the formula for an infinite geometric series is what ishaan posted, where a is the first term (which will be a 1 from where i left off), and r = 1/10
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So a is 50
yeah. i guess i could have left the 50 in there.
and then r will be 1/10 so 1-(1/10) = 9/10
so: \[\frac{50}{1-\frac{1}{10}}\]
right right, you got it :)
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soooo 50/9/10 = 500/9
Thanks! I understand now!
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