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Suppose that $2500 is invested at interest rate k, compounded continuously, and grows to $4000.00 after 5 years. a. What is the interest rate? b. Find the exponential growth function. c. What will the balance be after 10 years? d. After how long will the $2500 have doubled?
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\[A=Pe ^{rt}\] where, P = principal amount (initial investment) r = annual interest rate (as a decimal) t = number of years A = amount after time t The question is somewhat confusing in denoting k as the interest rate. The answer to part a is found by solving the following equation for r and converting the result to a percentage. \[4000=2500e ^{5r}\]
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