Suppose the 1-year and 2-year OIS rates are 2% and 4%, respectively. Consider an OISswap with two years to maturity where you receive 3% and pay the floating reference ratewith principal 1 million. If the payments are made annually with annual compounding, what is the value of the swap
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Suppose the 1-year and 2-year OIS rates are 2% and 4%, respectively. Consider an OIS
swap with two years to maturity where you receive 3% and pay the floating reference rate
with principal 1 million. If the payments are made annually with annual compounding, what is the value of the swap
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- Suppose the 1-year and 2-year OIS rates are 2% and 4%, respectively. Consider an OIS swap with two years to maturity where you receive 3% and pay the floating reference rate with principal 1 million. If the payments are made annually with annual compounding the value of the swap is (a)−558.4 (b)−188.5 (c) 0 (d) 188.5 (e) 558.4For an interest rate swap, if i have 7-year floating rate of 4% and a 7 year fixed rate of 5.4% and both loans are valued at 12 million. How do I find the value of the swap? NPV or PV.Let's imagine that the OIS rates for one year and two years are 2% and 4% respectively. Now, let's examine an OIS swap set to mature in two years, where you receive a fixed rate of 3% and pay the floating reference rate. The principal amount involved is 1 million. If payments are made annually with annual compounding, what is the value of the swap? (a)−558.4 (b) −188.5 (c) 0 (d)188.5 (e) 558.4
- Suppose we are pricing a five-year Libor-based interest rate swap with annual resets (30/360 day count). The estimated present value factors are given below: Maturity(years) Present ValueFactors1 0.9900992 0.9778763 0.9651364 0.9515295 0.937467 What is the fixed rate of the swap? Answer in 4 decimal placesSuppose the three-year swap rate for a swap with annual payments is 3.2% and that OIS (risk-free) zero rates for maturities of one, two and three years are 2.5%, 2.7% and 2.9% respectively. What is the value of a three-year swap where 4% is received and TSOFR is paid on a principal of $100 million? All rates are annually compounded.If you are the floating-rate payer in an interest rate swap, paying LIBOR + 40bp with a notional value of $1,000,000 and LIBOR turns out to be 0.72%, 0.83%, 0.91% and 1.03% at the four annual payment dates, what are your dollar payment obligations at those dates?
- Consider a 1-year semi-annually paid interest rate swap, the notional is £1,000,000, the swap rate is 3.0%, the floating rate is GM LIBOR + 1%. On the market, the 6M LIBOR spot and its 6-month maturity forward are 3.0% and 1.0%, respectively. Sketch the cash-flow diagram of the fixed-leg.Given an interest rate of 6.5 percent per year, what is the value at date t = 8 of a perpetual stream of $900 payments with the first payment at date t = 17?Suppose we wish to borrow $10 million for 91 days beginning next June, and that the quoted Eurodollar futures price is 93.23. What 3-month LIBOR rate is implied by this price? How much will be needed to repay the loan? Show work and discuss result.
- A KIMEP BANK quotes you and interest rate of 12,5% per annum with semiannual compounding. What is the equivalent rate with annual compounding and continuous compounding? Choose the right answer: a. The rate with annual compounding is 12.89% and the rate with continuous compounding is 12.12% b. The rate with annual compounding is 12.12% and the rate with continuous compounding is 9.57% c. The rate with annual compounding is 10.28% and the rate with continuous compounding is 12.89% d. The rate with annual compounding is 10.38% and the rate with continuous compounding is 12.12%Assume that at time 0 a sum L is lent for a series of n yearly payments. The rth payment, of amount xr, is due at the end of the rth year. Let the effective annual interest rate for the rth year be ir. Give an identity which expresses L in terms of the xr and ir.Suppose the two-year interest rate is r2 with quarterly-compounding and 30/360 daycount. Suppose the price today of a ZCB maturing in 4 years is Z(0,4). Give a formula for the two-year forward two-year libor rate L0[2,4] in terms of r2 and Z(0,4).