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The table below shows current and expected future one-year interest rates, as well as current interest rates on multi-year bonds. Use the table to calculate the liquidity premium for each multiyear bond.

Short Answer

Expert verified

The multiyear bond rate is subtracted from the average of the one-year bond rates for each of the years considered.

Step by step solution

01

Definition

A liquidity premium is an additional return expected by investors for instruments that are not easily traded. It could not be easily converted into cash by selling at a fair price in the financial market. Long-term interest rates include a premium for holding a bond for an extended period of time.

02

Explanation

The liquidity premium could be calculated as:

For each year, the given multiyear bond rate is being subtracted from the average of one-year bond rates of each of the years is taken into consideration.

I11=2-21=0I21=4-2+42=1%I31=6-2+4+53=2.33%I41=9-2+4+5+84=4.25%I51=12-2+4+5+8+115=6%Hence,theliquiditypremiumsareI11=0%,I21=1%,I31=2.33%,I41=4.25%,I51=6%

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Most popular questions from this chapter

โ€œAccording to the expectations theory of the term structure, it is better to invest in one-year bonds, reinvested over two years, than to invest in a two-year bond if interest rates on one-year bonds are expected to be the same in both years.โ€ Is this statement true, false, or uncertain?

If junk bonds are โ€œjunk,โ€ then why do investors buy them?

Assuming the expectations theory is the correct theory of the term structure, calculate the interest rates in the term structure for maturities of one to four years, and plot the resulting yield curves for the following paths of one-year interest rates over the next four years:

a. 5%;7%;12%;12%

b.7%;5%;3%;5%

How would your yield curves change if people preferred shorter-term bonds to longer-term bonds?

If the yield curve suddenly became steeper, how would you revise your predictions of interest rates in the future?

Go to the St. Louis Federal Reserve FRED database, and find daily yield data on the following U.S. treasuries securities: one-month (DGS1MO), three-month (DGS3MO), six-month (DGS6MO), one-year (DGS1), two-year (DGS2), three-year (DGS3), five-year (DGS5), seven-year (DGS7), 10-year (DGS10), 20-year (DGS20), and 30-year (DGS30). Download the last full year of data available into a spreadsheet.

a. Construct a yield curve by creating a line graph for the most recent day of data available, and for the same day (or as close to the same day as possible) one year prior, across all the maturities. How do the yield curves compare? What does the changing slope say about potential changes in economic conditions?

b. Determine the date of the most recent Federal Open Market Committee policy statement. Construct yield curves for both the day before the policy statement was released and the day on which the policy statement was released. Was there any significant change in the yield curve as a result of the policy statement? How might this be explained?

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