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Mathematics
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A small government decides to give a total of $W distributed equally amongst its citizens. Every month each person saves a fraction p of their money and spends the remaining 1-p in the community. Assume no money leaves or enters the community. Find the total amount of money spent after n months in this pattern, and evaluate the limit as p→0 and p→1.
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money spent after n months = n(1-p) p→0 then n(1-p)→n p→1 then n(1-p)→0
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