FIN 3310 Module 1 Written Assignment: Why Interest Rates Change and What the Term Structure Says Example

Reviewed by Edgar Pennington, MBA Thomas Edison State University Updated October 2026

This FIN 3310 Module 1 example answers the first written assignment in Financial Institutions and Markets, a course in TESU's B.S.B.A. in Finance. FIN-3310 follows Mishkin and Eakins's Financial Markets and Institutions, and its first module explains what financial markets do and why interest rates differ across time and borrowers. The paper takes the point of view of the treasurer of Raritan Valley Teachers Federal Credit Union, a composite New Jersey credit union deciding how to invest its surplus deposits. It explains the functions of financial markets, uses the supply and demand for bonds to show what moves rates, explains the risk structure of interest rates and computes long-term yields under the expectations and liquidity premium theories.

CourseFIN-3310 Financial Institutions and Markets
ModuleModule 1
Paper typeWritten assignment 1: fundamentals of financial markets
LengthAbout 662 words, 5 pages
FormatAPA 7 student paper
SchoolThomas Edison State University
ProgramB.S.B.A. in Finance
UpdatedOctober 2026

Free sample paper for FIN 3310 Module 1

1

Reading the Curve From a Credit Union Desk: Interest Rates and the Term Structure

Student Name

B.S.B.A. in Finance, Thomas Edison State University

FIN-3310: Financial Institutions and Markets

Mentor Name

Month Day, Year

What this page is doingThe title places the analysis with the person who must use it, a treasurer deciding how long to lend. The credit union and its rate scenario are composites.
2

Reading the Curve From a Credit Union Desk: Interest Rates and the Term Structure

The Functions of Financial Markets

Financial markets move funds from people who have saved more than they need to spend to people and firms who have productive uses for more funds than they have. Mishkin and Eakins (2018) distinguish direct finance, in which borrowers sell securities to lenders, from indirect finance, in which an intermediary such as a bank or credit union stands between them. The credit union is an example of the second: members deposit savings, and the credit union lends them to other members for cars and homes and invests the rest in securities. Fisher (1930) explained that nominal interest rates include compensation for expected inflation, the starting point for reading today's yields.

What Moves Interest Rates

In the bond market, the interest rate is set where the quantity of bonds demanded equals the quantity supplied. Demand for bonds rises with wealth, falls when expected inflation rises, falls when bonds become riskier relative to other assets and rises when they become more liquid. Supply rises when businesses see more profitable investments, when expected inflation rises, which lowers the real cost of borrowing, and when the government runs larger deficits.

Consider an increase in expected inflation. Lenders demand fewer bonds at each price, and borrowers supply more. Bond prices fall and interest rates rise. Fisher's insight, that nominal rates rise with expected inflation, follows directly from this analysis. A recession works the other way: business investment falls, bond supply falls, and rates tend to fall even though wealth also falls.

The Risk Structure of Interest Rates

Bonds with the same maturity carry different yields for three reasons. Default risk: corporate bonds pay more than Treasuries because their issuers may not pay, and the spread widens in recessions. Liquidity: bonds that are harder to sell must offer higher yields. Taxes: municipal bonds pay lower yields than Treasuries of similar risk because their interest is exempt from federal income tax. For an investor in a 24 percent bracket, a municipal bond yielding 3.4 percent is equivalent to a taxable yield of 3.4 / (1 − 0.24) = 4.47 percent. The credit union itself is tax-exempt, so for its own portfolio the municipal advantage disappears.

What this page is doingShowing that the municipal tax advantage matters for a member but not for a tax-exempt credit union applies the risk structure to the actual decision maker, which is where credit is earned.
3

The Term Structure: Expectations and Liquidity Premium Theories

The treasurer must decide whether to buy one-year securities repeatedly or lock in longer maturities. Suppose one-year rates are expected to be 4.0, 4.5, 5.0 and 5.5 percent over the next four years.

Under the expectations theory, a long-term rate equals the average of expected short-term rates, so investors are indifferent between maturities. But that theory cannot explain why the yield curve usually slopes upward even when rates are not expected to rise. The liquidity premium theory adds a premium that grows with maturity, because investors prefer short-term bonds, which have less interest rate risk; long-term yields must include that premium to attract them (Mishkin & Eakins, 2018).

MaturityExpectations theory yieldLiquidity premiumLiquidity premium theory yield
1 year4.00%0.0%4.00%
2 years4.25%0.2%4.45%
3 years4.50%0.4%4.90%
4 years4.75%0.6%5.35%

What the Curve Tells the Treasurer

Read with the liquidity premium theory, the yield curve contains both expected future rates and a premium for bearing interest rate risk. Here, the four-year yield of 5.35 percent exceeds the 4.75 percent average of expected short rates by the 0.6-point premium. The treasurer can earn that premium by lending longer, but takes on the risk that rates rise faster than expected, which would reduce the value of the credit union's securities just as members' deposits become more expensive. Estrella and Mishkin (1998) found that the slope of the yield curve also predicts recessions, which matters for a lender whose borrowers may lose income. A credit union funded by deposits that members can withdraw should earn some of the term premium but match maturities to its funding, keeping much of its portfolio short.

References

Estrella, A., & Mishkin, F. S. (1998). Predicting U.S. recessions: Financial variables as leading indicators. Review of Economics and Statistics, 80(1), 45-61. https://doi.org/10.1162/003465398557320

Fisher, I. (1930). The theory of interest. Macmillan.

Mishkin, F. S., & Eakins, S. G. (2018). Financial markets and institutions (9th ed.). Pearson.

What the FIN 3310 Module 1 instructions ask for

There is an assignment in every FIN-3310 module, eight in all, for 34 percent of the grade. Module 1, Fundamentals of Financial Markets, covers the role of financial markets, interest rate behavior, the risk structure of rates and the term structure. Expect to explain these concepts and compute equivalent yields and long-term rates under the expectations and liquidity premium theories. The same material appears on the proctored midterm, a closed-book essay exam through Module 4. The credit union and rate scenario here are composites. Typical prompts ask why rates move, through loanable funds and liquidity preference, and why the curve slopes, through expectations and liquidity premiums, usually with today's Treasury yields in hand.

Inside the FIN 3310 Module 1 example

The paper opens with what financial markets do and places the composite credit union within indirect finance. A section on bond supply and demand traces the effect of expected inflation and a recession on rates, with Fisher cited. The risk structure section explains default, liquidity and tax effects and computes a tax-equivalent municipal yield. Yields under each term structure theory sit in one table, and the closing section uses the curve, and research on inversions before recessions, for the treasurer's real choice. Theory is applied to an actual yield curve, so the answer explains a real shape rather than a textbook diagram.

Reading the FIN 3310 Module 1 grading rubric

The yield curve paper is judged on correct term structure arithmetic and a clear reading of the curve for the treasurer. Mentors look for accurate explanations of interest rate determination and the risk and term structures, correct calculations and application to a decision. Explaining why the expectations theory alone cannot account for an upward-sloping curve, and what the liquidity premium adds, shows the depth the midterm's essay questions will also expect. Clear organization and correct use of the textbook's terms complete a strong paper. Mentors give credit for using the right theory for each question and for reading the yield curve's slope as a forecast of future short rates with a term premium. Answers that compute the expected future short rates implied by the curve, and say what they mean for the credit union's choice of maturity, earn the most.

FIN 3310 Module 1 help: mistakes that cost marks

Marks slip when the Fed is said to set every rate, when a long yield is computed without averaging expected short rates, or when a muni is called better without checking the buyer's bracket. Use the bond supply and demand framework to explain rate changes. Show the averaging for the expectations theory, then add the premium. Compute tax-equivalent yields explicitly. Apply the result to a decision. A free first sample of your own FIN-3310 Module 1 assignment is available on request. Date the yield curve you use and cite its source, then explain its shape with both theories. Explain what the curve implies for a borrower choosing between a short and a long loan.

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More FIN 3310 and B.S.B.A. in Finance sample papers

FIN 3310 Module 1 questions, answered

Where can I find a free FIN 3310 Module 1 sample paper?

The credit union treasurer paper above explains interest rate determination, the risk structure and the term structure with yield calculations under two theories.

What does the expectations theory of the term structure say?

That a long-term interest rate equals the average of the short-term rates expected over the bond's life.

Why do yield curves usually slope upward?

Because investors demand a liquidity premium for holding longer-term bonds, which carry more interest rate risk.

How do you calculate a tax-equivalent municipal yield?

Municipal yield ÷ (1 − marginal tax rate).

What textbook does FIN-3310 use?

Mishkin and Eakins's Financial Markets and Institutions, ninth edition.