An investment of \displaystyle PP dollars is compounded \displaystyle nn-times per year at a constant annual interest rate of \displaystyle r\%r%. The amount of money \displaystyle A(t)A(t) that you have after investing for \displaystyle tt years is given by the equation A(t) = P\left(1+\frac{r}{n}\right)^{nt}. A(t)=P(1+
n
r
​
)
nt
.

How much money would you have after 18 years if you invested $15,000 at an annual interest rate of 4% where the interest is compounded monthly? Round to the nearest dollar.

step-by-step explanation:

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answer:   expression= p+p*d%

price reduction + sale price = $625

sale price: $p+$p*d%

where d% is the percentage of discount

step-by-step explanation:

original price = p

price went down by $150 price reduction $p*d%

sale price= $ 475

therefore the price before sale is: $625

and the expression that shows the price before sale is: p+p*d%