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A person is given one push on a tire swing and then allowed to swing freely. On the first swing the person travels a distance of 14 feet. On each successive swing, the person travels 80% of the distance of the previous swing. What is the total distance the person swings?
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sounds like sum of infinite geometric sequence
what does that mean
isnt that your lesson?
yes
so what do you mean "what does that mean"
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sum of infinite geometric sequence
how do i get the distance the person swung
start adding \(14+14\times .8+14\times .8^2+14\times .8^3+...\)
or write \[14\times (1+.8+.8^2+.8^3+.8^4+...)\] \[14\times \sum_{k=0}^{\infty}.8^k\]
you know how to compute this?
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