You invest $3,000 in an account with an interest rate of 5.5% compounded continuously. How much money would be in the account after 5 years? Round your answer to the nearest whole number.
Do you know the equation for this?
M = P( 1 + i )^n M is the final amount including the principal. P is the principal amount. i is the rate of interest per year. n is the number of years invested.
A tip for compounding interest, you could just add 100 to the percentage (5.5% in this case) and times 105.5 to the value
and times 5 years
The equation for continuous compounding is not the same as the equation for periodic compounding. For continuous compounding the amount A after t years at an annual interest rate of r expressed as a decimal is: \[A=Pe ^{rt}\]
general formula |dw:1403985636772:dw|P = principal amount e = the e button on your calculator r = the rate t = time
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