A Peruvian investor buys 180 shares of a U.S. stock for $7,560 ($42 per share). Over the course of a year, the stock goes up by $3 per share. (a) If there is a 10 percent gain in the value of the dollar versus the nuevo sol, what will be the total percentage return to the Peruvian investor? Return to the Peruvian investor % (b) Now assume that the stock increases by $8, but that the dollar decreases by 10 percent versus the nuevo sol. What will be the total percentage return to the Peruvian investor? Use .90 in place of 1.10 in this case.
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- Sabrine purchased 4,500 shares of a mutual fund at an offer price of $8.88 per share. Later, she sold the investment for $7.38 per share. During the time she owned the shares, the fund paid a dividend of $0.52 per share. What was her return on her investment? (Round to the nearest tenth.)If sales is $100,000 and the change in stock is 40% of sales Calculate value of outputA five-year bond with a yield of 11% (continuously compounded) pays an 8% coupon at the end of each year. a) What is the bond’s price? b) What is the bond’s duration? c) Use the duration to calculate the effect on the bond’s price of a 0.2% decrease in its yield. d) Recalculate the bond’s price on the basis of a 10.8% per annum yield and verify that the result is in agreement with your answer to (c).
- Suppose 6-month Treasury bills are trading at a YTM of 1.6%, 12-month T-bills are trading at a YTM of 2.9%. If 18-month Treasury notes with a coupon rate of 3% are trading at par ($100), then what is the 18-month spot rate?Suppose a ten-year bond with a $10,000 face value pays a 5.0% annual coupon (at the end of the year), has 2 years left to maturity, and has a discount rate of 6.5%. Which of thé following would give you the present value - i.e. the price – of the bond? Select one: a. Present Value = Price = $10,500/(1.065)² %3D %3D b. Present Value = Price = [$500/(1.065)] + [$500/(1.065)²] + ... + [$500/(1.065)NI, where N=00 c. Present Value = Price = [$500/(1.065)] + [$500/(1.065)²] +I$10,000/(1.065)²] %3D d. Present Value = Price = [$500/(1.065)] + [$500/(1.065)²]The Fly-by-Night finance company advertises a "bargain 6% plan" for financing the purchase of automobiles. To the amount of the loan being financed, 6% is added for each year money is owed. This total is then divided by the number of months over which the payments are to be made, and the result is the amount of the monthly payments. For example, a woman purchases a $10,000 automobile under this plan and makes an initial cash payment of $2,500. She wishes to pay the $7,500 balance in 24 monthly payments: Find the IRR and Effective Annual Interest rate. Purchase price -Initial payment = Balance due, (Po) +6% finance charge = 0.06 × 2 years × $7,500 = Total to be paid .. Monthly payments (A) = $8,400/24 = $10,000 2,500 7,500 900 8,400 $350
- A state lottery gives a winner the choice of receiving the winning amount in equal monthly payments for 20 years or receiving a lump sum equal to the present value of an annuity with future value equal to the winnings. The winner selecting monthly payments will receive $4,000,000/240 = $16,666.67 each month for each million dollars of winnings. (Round your final answers to two decimal places.) (a) Find the present value of an annuity with monthly payments of $16,666.67, at an Interest rate of 5.2% for 20 years, for the winner who wants a lump-sum payment. $ X (b) In order for the lottery to be more profitable, it is decided to pay the winnings in equal monthly payments for 25 years. Find the monthly payments of $4 million in winnings. $ Find the present value of an annuity with those monthly payments at 5.2% for 25 years. $A stock you are evaluating is expected to experience supernormal growth in dividends of 12 percent over the next three years. Following this period, dividends are expected to grow at a constant rate of 4 percent. The stock paid a dividend of $1.50 last year and the required rate of return on the stock is 11 percent. Calculate the stock's fair present value. (Do not round intermediate calculations.) Please show all the steps, including the equation(s).Suppose a person has a total credit card debt of $1,500$1,500 that has a 7%7% yearly interest rate. This person also has a savings account with $2,500$2,500 that pays 2%2% interest per year. Despite the net loss, the person keeps both.Calculate how many times the person appreciates the $1$1 of savings more than $1$1 of credit card debt if the person relates similarly to both values of percent paid and received. Enter your answer in the box below and round to two decimal places if necessary.
- 1. How much is the total value of all these presents worth today?2. How much is the future value of all these presents at the end of 12 years?3. If Tita Rhea agrees to give her these amounts annually forever, how much is its total value worth today?4. If the presents are each made continuously throughout the year at a rate of P, multiply the present value in #7 by a suitable adjustment factor (d/δ) to determine its total present value. Type the resulting amount below.Demand for a new product will decline as competitors enter the market. If interest is 10%, what is an equivalent uniform value?You have a five year old child and you have been thinking about how you are going to help her pay her way through college. You look up some safe investments; like savings bonds. Given that the future pay-off of the bond is $8,500 over five years at 5% interest, what should you expect to presently pay (present value) for the bond? True Car of Columbia, SC advertised a Ford EcoSport (2019) at $23,178. The EcoSport is a sporty smaller SUV that is perfect for the recent college graduate/young professional. Given that the repayment period is 5 years and the interest on the loan is 3.99%, what are the likely monthly car payments on this loan? The average median 2019 price of a home here in Columbia, SC was around $145,000. That price is not bad at all (surprisingly good!!). Given that the interest on the housing loan is roughly 3.92% and the deal is over 30 years, what should you approximately expect your monthly payments to be if you decide to purchase a house…