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Suppose $5,000 is invested in a quarterly compounding account at 6%. Approximately how long will it take for the account to reach $6,750? a. 5 years b. 12 years c. 4 years d. 6 months
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Using: P = invested amount r = annual rate of interest t = number of years A = amount of money accumulated after n years, including interest n = number of times the interest is compounded per year The formula is: \[A=P(1+r/n)^{nt}\] \[6,750 = 5,000(1+(0.06/4))^{4t}\]Solve for t: \[6750/5000 = 1.015^{4t}\]\[1.35 = 1.015^{4t}\]Now take the log of both sides and isolate t: If I'm not too rusty on logs, I end up with ~20 = 4t so t = 5 (years)
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