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2. A manufacturer of electronic equipment requires a certain rare metal. He has a reserve supply of 4,000,000 units that he will not be able to replace. If the rate at which the metal is used is given by f(t)=100,000e.03t where t is time in years, how long will it be before he uses his supply?
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Set up an inequality: \[4000000 \ge 100000e^(3t)\]
Remember you can dispel of e^x by taking the natural log.
\[\ln(e^x) = x\]
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