If $200 is invested at 6% annual interest compounded continuously, when will the investment be worth $300
\[A = P(1+r/n)^{nt}\] This is the equation for compounding interest. So plug in all your values and computer for the time. Hint: you may need to use a logarithim
A=pe^n
that formula... but i don,t what will bu evaluated to that
i don't where will the values be substituted
i don't know........ where it will be substituted
Sorry misread the question A = the total amount 300 P is the principal amount r is the rate of interest 0.06 and t is the time compounded \[A = Pe ^{rt}\]
so you may end up with lnA = rtlnPe
The formula to use for continuously compounded interest is as follows: \[A=Pe ^{rt}\] where, P = principal amount (initial investment) r = annual interest rate (as a decimal) t = number of years A = amount after time t NOTE: The usual formula for periodically compounded interest is not applicable.
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