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The amount of money in an account with continuously compound interest is given by the formula A = Pe^rt, where P is the principal, r is the annual interest rate, and t is time in years. Calculate to the nearest hundredth of a year how long it takes for an amount of money to double if interest is compounded continuously at 6.4%. Round to the nearest tenth.
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what is the 'e' in the formula?
10.83
Consider any Principal, P=100 so you want 200 = 100e^(.064t) 2 = e^.064t .064t=ln 2 ln 2 = .693147 .693147/.064= 10.8304 so 10.83
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