2. Assume that you are a swap dealer and have just acted as a counterparty in an interest rate swap. The notional principal for the swap was $8 million and you are now obligated to make 6 annual payments of 4% interest. The floating rate that you will receive annually is LIBOR + 1%. The LIBOR is expected to be 2.6% for year 1, 2.8% for year 2, and 3.5% thereafter. Compute the net present value of your swap agreement at a discount rate of 6%?

2. Assume that you are a swap dealer and have just acted as a counterparty in an interest rate swap. The notional principal for the swap was $8 million and you are now obligated to make 6 annual payments of 4% interest. The floating rate that you will receive annually is LIBOR + 1%. The LIBOR is expected to be 2.6% for year 1, 2.8% for year 2, and 3.5% thereafter. Compute the net present value of your swap agreement at a discount rate of 6%?

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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Please do both correctly, I'll rate the answer Question: (i) A $10,000 bond is purchased for $9600 and has a bond rate of 6% per year payable semiannually for 2 years. What is the interest rate? (ii) You borrow 35,000 for 10 years at 10% per year compounded monthly. After making 24 payments you decide to pay the loan off. What's that payoff amount?
You work at the interest rates swaps trading desk of an investment bank. Exactly three years ago you entered into an interest rate swap with a client with a notional of €200 million. The client is paying a fixed rate of 4% with semi-annual frequency and receiving the floating rate LIBOR with semi-annual frequency. The interest rate swap had a maturity of six years when it was initiated.Today is payment day and you have already exchanged the cash-flows for today. What is the value of this interest rate swap for you? Use the data in Table 1. Please show your calculations. Discuss your result. Rates are continuously compounded in image attachedb
The interest rate on one-year Treasury bonds is 0.8 percent, the rate on two-year T-bonds is 0.9 percent, and the rate on three-year T-bonds is 1.0 percent. Using the expectations theory, compute the expected one-year interest rate in the second year (Year 2 only). Round your answer to one decimal place. % Using the expectations theory, compute the expected one-year interest rate in the third year (Year 3 only). Round your answer to one decimal place. %
Revise your worksheet assumptions as indicated below and then answer the questions that folllow: Face amount Stated rate Number of years Market rate Ⓒ Discount O Premium Required: 1. Was the bond issued at a discount or a premium? Date $3,050,000 2. Complete the first four rows of the amortization schedule. (Round your answers to 2 decimal places.) June 30, 2021 December 31, 2021 June 30, 2022 December 31, 2022 8% 10 9% Cash Paid Interest Change in Carrying Expense Value Carrying Value
Assume you have secured a loan of $10,000 from a bank which will be paid in one year. The fin bank has offered you $850 monthly installments, which equates to a 3.67% annualized interest rate. The monthly interest rate of 0.31% is the annual rate divided by 12. You know that the interest is paid at the end of the period, so you can multiply the opening balance by the monthly interest rate to get the interest paid. What is the closing balance for the month of November? Month Payment Interest Principal Opening Balance Closing Balance January $850.00 $10,000.00 February $850.00 March $850.00 April $850.00 May $850.00 June $850.00 July $850.00 August $850.00 September $850.00 October $850.00 November $850.00 December $850.00 Monthly Rate 0.31% Annual Rate 3.67% Total Interest Paid Group of answer choices a. $847.31…
A treasury bill (or bond) promises to pay R1 200 000 to the holder of the bill in a year’s time. Based on this information, which one of the following statements is correct? (a) If the holder pays R1 142 000 for the bill, the return on this treasury bill for a year will be 4.83%; (b) A return of 6% means that the holder will pay R1 135 000 for the treasury bill; (c) A return of 3% would imply a purchase price of R1 173 000; (d) If the holder pays R1 140 000 for the bill, the return for the year will be 5.3%.
5. Suppose you have a 2.5-year remaining on an interest rate swap with a notional principal of $10,000, 000 between Company A and Company B. Company A pays fixed rate and Company B pays the float rate. Fixed and float payments are exchanged every year and the last payment was exchanged 6 months ago. The fixed rate is 3.5% per annum, and the floating rate is tied to the annual LIBOR. The previous 1-year LIBOR rate, set 6 months ago, is 2.75%, 6 month LIBOR is 3.25%. the 1.5-year LIBOR is 3.25%, and the 2.5-year LIBOR is 3.50%. Calculate the present value of the fixed and floating legs of the swap, and determine the swap's net present value from Company A's perspective. Assume annual compounding for discounting.
We assume that we have a secured a loan of $10,000 from a bank which will be paid in one year. The bank has offered you $850 monthly installments, which equates to a 3.67% annualized interest rate. The monthly interest rate of 0.31% is the annual rate divided by 12. You know that the interest is paid at the end of the period, so you can multiply the opening balance by the monthly interest rate to get the interest paid. What is the interest rate to be paid for the month of October? Month Payment Interest Principal Opening Balance Closing Balance January $850.00 $10,000.00 February $850.00 March $850.00 April $850.00 May $850.00 June $850.00 July $850.00 August $850.00 September $850.00 October $850.00 November $850.00 December $850.00 Monthly Rate 0.31% Annual Rate 3.67% Total Interest Paid Group of answer choices…
Suppose you have a 2.5-year remaining on an interest rate swap with a notionalprincipal of $10, 000, 000 between Company A and Company B. Company A pays fixed rateand Company B pays the float rate. Fixed and float payments are exchanged every year andthe last payment was exchanged 6 months ago. The fixed rate is 3.5% per annum, and thefloating rate is tied to the annual LIBOR. The previous 1-year LIBOR rate, set 6 months ago,is 2.75%, 6 month LIBOR is 3.25%. the 1.5-year LIBOR is 3.25%, and the 2.5-year LIBOR is3.50%.Calculate the present value of the fixed and floating legs of the swap, and determine the swap’snet present value from Company A’s perspective. Assume annual compounding for discounting.
please answer quickly for a good rating .
Your liabilities consist of a payment of $5 million coming due in two years and a payment of $4 million coming due in three years. The market interest rate is 2%. What are the duration and convexity of your liabilities? O 2.71 and 7.64 O 2.80 and 9.17 O 2.21 and 5.39 O 2.44 and 6.20
Suppose that a bank has agreed to the following terms of an interest rate swap: - The notional principal is CAD 300 million and the remaining life of the swap is 11 months. - The bank pays 8% per annum, and receives three-month LIBOR. - Payments are exchanged every three months. - The swap (fixed) rate is 11% per annum for all maturities. - The three-month LIBOR rate a month ago was 12.5% per annum. All rates are compounded quarterly. Estimate the value of the swap using a) a bond-price valuation method, and b) a FRAS-based method?

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