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if the population of a particular country is growing at 1.5% compounded continuously, how long will it take the population to quadruple?
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You need the formula for continuously compounded growth.
\(F = Pe^{rt} \) F = future value P = present value r = rate t = time
Yes, but how do you work it? Is it A=Pe^rt
Let P = 1 and F = 4. Then let r = 0.015. Solve for t.
O.k. ty
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\(4 = 1e^{0.015t} \) \(4 = e^{0.015t} \) Use ln to solve for t.
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