The formula for determining interest compounded monthly is A = P(1 + )12t, where A represents the amount invested after t years, P the principal invested, and r the interest rate. Jimmy invests $2,000 at an interest rate of 10% for 4 years, while Jenny invests $2,000 at an interest rate of 5% for 8 years.
determine the amount gained by jenny and jimmy
something's missing in your formula...
its P(1+r/12)^12t
The general formula for compound interest: \[A = P(1 + \frac{r}{n})^{nt}\]
For Jimmy: P = 2000 n = 12 r = .10 t = 4 For Jenny P = 2000 n = 12 r = .05 t = 8 r = interest rate n = number of months in a year interest is compounded t = number of years of investment
You should be able to figure it out from there.
how did you arrive at those answers?
From the given information in the problem and also from knowing the general formula of compound interest and what each variable represents
oh im still lost but its ok/
All you do is replace the variables with the appropriate numbers then compute A via calculator
For Jimmy, After substitution: \[A = 2000(1+ \frac{.10}{12})^{12 \times 4}\]
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