Chapter 8: Problem 44
What is a mutual fund?
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Chapter 8: Problem 44
What is a mutual fund?
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Exercises 19 and 20 refer to the stock tables for Goodyear (the tire company) and Dow Chemical given below. In each exercise, use the stock table to answer the following questions. Where necessary, round dollar amounts to the nearest cent. a. What were the high and low prices for a share for the past 52 weeks? b. If you owned 700 shares of this stock last year, what dividend did you receive? c. What is the annual return for the dividends alone? How does this compare to a bank offering a \(3 \%\) interest rate? d. How many shares of this company's stock were traded yesterday? e. What were the high and low prices for a share yesterday? f. What was the price at which a share last traded when the stock exchange closed yesterday? g. What was the change in price for a share of stock from the market close two days ago to yesterday's market close? h. Compute the company's annual earnings per share using Annual earnings per share $$ \begin{array}{|c|c|c|c|c|c|c|c|c|c|c|c|} \hline \text { 52-Week High } & \text { 52-Week Low } & \text { Stock } & \text { SYM } & \text { Div } & \text { Yld \% } & \text { PE } & \text { Vol 100s } & \text { Hi } & \text { Lo } & \text { Close } & \text { Net Chg } \\ \hline 73.25 & 45.44 & \text { Goodyear } & \text { GT } & 1.20 & 2.2 & 17 & 5915 & 56.38 & 54.38 & 55.50 & +1.25 \\ \hline \end{array} $$
In Exercises 1-10, use $$ P M T=\frac{P\left(\frac{r}{n}\right)}{\left[1-\left(1+\frac{r}{n}\right)^{-n t}\right]} $$ to determine the regular payment amount, rounded to the nearest dollar. The price of a home is \(\$ 220,000\). The bank requires a \(20 \%\) down payment and three points at the time of closing. The cost of the home is financed with a 30 -year fixed-rate mortgage at \(7 \%\). a. Find the required down payment. b. Find the amount of the mortgage. c. How much must be paid for the three points at closing? d. Find the monthly payment (excluding escrowed taxes and insurance). e. Find the total cost of interest over 30 years.
What is a down payment?
In Exercises 1-10, \((n)\) a. Find the value of each annuity. Round to the nearest dollar. b. Find the interest. $$ \begin{array}{ll|l} \$ 1000 \text { at the end of } & 6.25 \% \text { compounded } & \text { 6 years } \\ \text { every three months } & \text { quarterly } & \end{array} $$
The unpaid balance of an installment loan is equal to the present value of the remaining payments. The unpaid balance, \(P\), is given by $$ P=P M T \frac{\left[1-\left(1+\frac{r}{n}\right)^{-n t}\right]}{\left(\frac{r}{n}\right)} $$ where \(P M T\) is the regular payment amount, \(r\) is the annual interest rate, \(n\) is the number of payments per year, and \(t\) is the number of years remaining in the loan. a. Use the loan payment formula to derive the unpaid balance formula. b. The price of a car is \(\$ 24,000\). You have saved \(20 \%\) of the price as a down payment. After the down payment, the balance is financed with a 5 -year loan at \(9 \%\). Determine the unpaid balance after three years. Round all calculations to the nearest dollar.
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