Chapter 8: Problem 39
Explain how to calculate simple interest.
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Chapter 8: Problem 39
Explain how to calculate simple interest.
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In terms of paying less in interest, which is more economical for a $$ 150,000\( mortgage: a 30 -year fixed-rate at \)8 \%\( or a 20 -year fixed-rate at \)7.5 \%$ ? How much is saved in interest?
In Exercises 11-14, use the formula $$ A=\frac{P\left[\left(1+\frac{r}{n}\right)^{n t}-1\right]}{\left(\frac{r}{n}\right)} $$ Round all computations to the nearest dollar. Suppose that you drive 40,000 miles per year and gas averages \(\$ 4\) per gallon. a. What will you save in annual fuel expenses by owning a hybrid car averaging 40 miles per gallon rather than an SUV averaging 16 miles per gallon? b. If you deposit your monthly fuel savings at the end of each month into an annuity that pays \(5.2 \%\) compounded monthly, how much will you have saved at the end of six years?
A bank bills its credit card holders on the first of each month for each itemized billing. The card provides a 20-day period in which to pay the bill before charging interest. If the card holder wants to buy an expensive gift for a September 30 wedding but can't pay for it until November 5 , explain how this can be done without adding an interest charge.
In Exercises 1-10, a. Find the value of each annuity. Round to the nearest dollar b. Find the interest. $$ \begin{array}{|l|l|l|} \hline \begin{array}{l} \$ 1200 \text { at the end of } \\ \text { every three months } \end{array} & \begin{array}{l} 3.25 \% \text { compounded } \\ \text { quarterly } \end{array} & \text { 6 years } \\ \hline \end{array} $$
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