The current interest rate on the 1-year T-Bill is 4% (APR). The market expects that the Fed will raise the rate next year thus the expected 1-year T-Bill rate is 8% (APR). According to the expectation hypothesis, the current 2-year T-note should offer an interest rate of (APR). a) 4% b) 5% c) 6% d) 7% e) 8%
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- If inflation is anticipated to be 6 percent during the next year, while the real rate of interest for one-year loan is 5 percent, then what should the nominal rate of interest be for a risk-free one-year loan? a. 11% b. 6%c. 5%d. 12%Current interest rates are i$ = 4%;i€ = 6%. Expected interest rates next year are: i$ = 7%;i € = 3%. The expected spot rate in two years is S2($/€) = 1. Use the asset market approach to compute the current spot rate S0($/€). Please type in the number without the currency signs. For example, if your answer is $1.25/€, then type in 1.25 as your final answer. Please keep at least three decimal places (up to 5 decimal places)Suppose we observe the 3-year Treasury security rate (1R3) to be 8 percent, the expected 1-year rate next year—E(2r1)—to be 4 percent, and the expected one-year rate the following year—E(3r1)—to be 6 percent. If the unbiased expectations theory of the term structure of interest rates holds, what is the 1-year Treasury security rate, 1R1? (Round your answer to 2 decimal places.)
- The two-year interest rate is 10.4%, and the expected annual inflation rate is 5.2%. a. What is the expected real interest rate? b-1. If the expected rate of inflation suddenly rises to 7.2%, what does Fisher's theory say about how the real interest rate will change? b-2. If the expected rate of inflation suddenly rises to 7.2%, what will be the new nominal rate? Complete this question by entering your answers in the tabs below. Req A Req B1 Req B2 What is the expected real interest rate? Note: Do not round intermediate calculations. Enter your answer as a percent rounded to 2 decimal places. Expected real interest rate %Current interest rates are is=4%;ie=6%. Expected interest rates next year are is-7%;ie=3%. The expected spot rate in two years is S2($/€)=1.07. Use the asset market approach to compute the current spot rate So($/€). Please type in the number without the currency signs. For example, if your answer is $1.25/€, then type in 1.25 as your final answer. Please keep at least three decimal places (up to 5 decimal places). You Answered 1.09 Correct Answer 1.05 margin of error +/- 1%Scenario is that you are suppose to borrow an amount of $9,000,000 for 91 days at LIBOR beginning next September. In this case, we might want to hedge against a potential (Increase or Decrease) in interest rates between now and September by taking necessary position in Euro dollars. Substantiate your answer with what position needs to be taken with explanations?
- Suppose we observe the 3-year Treasury security rate (1R3) to be 8 percent, the expected 1-year rate next year—E(2r1)—to be 4 percent, and the expected one-year rate the following year—E(3r1)—to be 6 percent. If the unbiased expectations theory of the term structure of interest rates holds, what is the 1-year Treasury security rate, 1R1?Give typing answer with explanation and conclusion "One-year Treasury bills currently earn 2.35% and you expect that one year from now, 1-year Treasury bill rates will increase to 2.61% and that two years from now, one-year Treasury bill rates will increase to 3.11%; If the unbiased expectations theory is correct, what should the current rate be on a three-year Treasury security?" one year is 14.6% what is it in decimal formSuppose the real risk-free rate of interest is 3% and inflation is expected to be 2% and 3% over the next two years. If a 2-year Treasury security yields 6%, what is the maturity risk premium for the 2-year Treasury security? 1.5% 0.5% 0.2% O 1.0%
- Question #21 is attacthed below in image. Based on the spot rates in Problem 21, and assuming a constant real interest rate of 2 percent, what are the expected inflation rates for the next four years?D6) Suppose that the risk-free zero curve is flat at 0.06 per annum with continuous compounding and that defaults can occur half way through each year in a new two-year credit default swap. Suppose that the recovery rate is 0.26 and the default probabilities each year conditional on no earlier default is 0.02 Estimate the credit default swap spread. Assume payments are made annually. Rates are quoted in numbers, i.e. 0.05 is 5% rate. Please write your answer also in numbers.I need help with this question