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- A $8037.58 investment matures in 6 years, 5 months. Find the maturity value if interest is 2.7% per annum compounded quarterly. Question content area bottom Part 1 The maturity value is $enter your response here.2-23 We have a three-month forward rate agreement (FRA) with underlying 90 day LIBOR starting on Jan 1, in a non-leap year. The notional amount is $15 million. The LIBOR term structure is as follows: 90-day LIBOR = 3% 180-day LIBOR = 3.25% What are the values of the following variables necesssary in the calculation of the fixed rate on our FRA. No calculations need to be shown. h = ? m + ? h+m + ? L0(h) = ? L0(h + m) = ?Spot: USD/MYR 4.3100/4.3250 1-Month: 25/40 3-Month: 19/105 6-Month: 20/150 9-Month: 22/250 What is the forward premium or discount of the MYR/USD based on the 9-month forward maturity assuming a 360-day year?
- which one is correct please confirm? Q10: "If market interest rates are 5%, the market price of a 7% 3-month CD for $100,000 with 60 days to maturity is" "$100,806" "$100,760" "$101,195" "$100,246"Use the present value table to complete: Note: Round the "PV factor" answer to 4 decimal places. Future Amount Length of Time Desired $ 12,000 12 years Rate Compounded 12% semiannually Table Periods A Rate Used P.V. P.V. Factor Amount C D1An annual percentage rate (APR) is determined by annualizing the rate using compound interest. Select one: True False 2The more frequent the compounding, the higher the future value, other things equal. Select one: True False 3Which statement is NOT true?  a. Figure A correctly displays the relation between FVs of $1 investment at the interest rates 12.7% and 9.8%. b. Investment of $1 needs more than 7 years to double its value at the rate 9.8%, while only requiring less than 6 yeas to double at 12.7%. c. Figure B correctly displays the relation between PVs of $3 future value at the interest rates 12.7% and 9.8%. d. A discount factor for 5 years at 12.7% is lower than the discount factor for 5 years at 9.8%.
- 1An annual percentage rate (APR) is determined by annualizing the rate using compound interest. Select one: True False 2The more frequent the compounding, the higher the future value, other things equal. Select one: True False 3Which statement is NOT true?  a. Figure A correctly displays the relation between FVs of $1 investment at the interest rates 12.7% and 9.8%. b. Investment of $1 needs more than 7 years to double its value at the rate 9.8%, while only requiring less than 6 yeas to double at 12.7%. c. Figure B correctly displays the relation between PVs of $3 future value at the interest rates 12.7% and 9.8%. d. A discount factor for 5 years at 12.7% is lower than the discount factor for 5 years at 9.8%. 4After reading the fine print in your credit card agreement, you find that the "low" interest rate is actually an 17.05% APR, or 1.4208% per month. What is the effective annual rate? a. 18.45% b. 19.41% c. 18.82% d. 19.56% 5A zero-coupon bond is a bond that pay no…Term Rate (EAR %) 1 year 1.97 2 years 2.46 3 years 2.61 5 years 3.35 7 years 3.74 10 years 4.15 20 years 5.02 a. Calculate the present value of an investment that pays $1,000 in two years and $4,000 in five years for certain. b. Calculate the present value of receiving $200 per year, with certainty, at the end of the next five years. To find the rates for the missing years in the table, linearly interpolate between the years for which you do know the rates. (For example, the rate in year 4 would be the average rate in year 3 and year 5.) c. Calculate the present value of receiving $1,900 per year, with certainty, for the next 20 years. Infer rates for the missing years using linear interpolation. (Hint: Use a spreadsheet.) a. Calculate the present value of an investment that pays $1,000 in two years and $4,000 in five years for certain. The present value of the investment is $ (Round to the nearest cent.)Compute the simple interest INT for the specified length of time and the future value FV at the end of that time (in dollars). Round all answers to the nearest cent. $10,900 is invested for 8 months at 11% per year. INT = $ FV = $
- Question 1 (Pricing a forward contract with dividends) The current price of silver is $206 per ounce. The storage cost is $1 ounce per year, payable quarterly in advance. Assuming a constant annual interest rate of 9% compounded quarterly, what is the theoretical forward price of silver for delivery in 9 months? Please submit your answer rounded to the nearest integer - for example, if your answer is 19.819.8, round it to either 2020.A2-5b This question consists of three parts. When performing the calculations, keep as many decimal places as you can for intermediate answers, but round your final answers to two decimal places. b. You have purchased a three-year inflation-indexed investment. This investment will pay you $X every six months, with each payment adjusted upward for inflation. Let’s say that the proposed first payment is $300 (before inflation adjustment), the average forecasted inflation rate will be 0.5% every six months for the next three years, and your required annual rate of return is 6% (compounded semi-annually). What is the present value of this inflation-indexed investment? (Hint: You cannot use a financial calculator to solve this problem.)Dj 1 finance An ARM is made for $240,000 for 30 years with the following terms: Initial interest rate = 7 percent Index = 1−year Treasuries Payments reset each year Margin = 2 percent Interest rate cap = None Payment cap = 5 percent increase in any year Discount points = 2 percent Fully amortizing; however, negative amortization allowed if payment cap reached Based on estimated forward rates, the index to which the ARM is tied is forecasted as follows: Beginning of year (BOY) 2 = 7 percent; (BOY) 3 = 8.5 percent; (BOY) 4 = 9.5 percent; (BOY) 5 = 11 percent. Required: a. Compute the payments and loan balances for the ARM for the five-year period. b. Compute the yield for the ARM for the five-year period.