Breakeven Yield

Key Takeaways

• The breakeven yield is the yield needed to offset marketing expenses for a banking product or service.
• It helps identify the minimum required returns from a product to avoid losses.
• Breakeven yield is vital for financial planning in commercial banking.
• Understanding breakeven yield can aid in evaluating loan product strategies.
• Breakeven yields for loans require specific calculations involving interest and noninterest expenses.

What Is Breakeven Yield?

Breakeven yield is the minimum yield a financial institution needs to cover the costs associated with marketing a banking product or service, ensuring no profit or loss at this point. Understanding breakeven yield is crucial for financial decision-makers because it helps them determine the minimum required volume to achieve a specific rate of return.

Breakeven yield informs banks about the threshold where they neither profit nor lose money on marketing efforts, offering insights into strategic financial operations. We'll explain how it's calculated and its role in financial planning for banks and other financial institutions.

How Breakeven Yield Works

The breakeven yield allows a decision-maker to have knowledge about the minimum volume required to earn a specific rate of return on a product or service.

Examples of products and services for individuals and small businesses in commercial banking include deposits, checking accounts, loans for business, personal and mortgage uses, and certificates of deposit (CDs) and savings accounts.

Commercial banks generate money by realizing a spread between the interest they pay on deposits and the interest they earn on loans. This is known as net interest income. To be more specific: customer deposits into checking, savings, and money market accounts and CDs provide banks with the capital to make loans.

Providing loans allows institutions to earn interest income from those loans. Types of loans can include mortgages, auto loans, business loans, and personal loans. The interest rate paid by the bank on the money they borrow is less than the rate charged on the money they lend, which yields a profit.

Typically, breakeven yields for loan products involve a series of simple calculations. Interest expense is added to noninterest expense and then subtracted from noninterest income and divided by earnings assets.

Exploring Breakeven Yield and Other Yield Calculations

Outside of bank profitability, specific yield calculations are common when determining bond values. Investors will often use different versions of yield in the contexts of:

Understanding Nominal Yield

Nominal yield is a bond's coupon rate and the interest rate (to par value) that the issuer of the bond promises to pay bond purchasers. The nominal yield is fixed and applies for the entire life of the bond. The nominal yield can also be referred to as nominal rate, coupon yield, or coupon rate.

Analyzing Current Yield

Slightly more complex, the current yield is the annual income of an investment (in the form of interest or dividends) divided by the security's current price. It can be represented as follows:

Current Yield=Annual Cash InflowsMarket Price\text{Current Yield}=\frac{\text{Annual Cash Inflows}}{\text{Market Price}}Current Yield=Market PriceAnnual Cash Inflows​

Current yield is not the actual return an investor receives if he holds a bond until maturity. Instead, it represents the return an investor would expect if the owner purchased the bond and held it for a year.

Calculating Yield to Maturity

Yield to Maturity (or YTM) is a total return calculation (a long term bond yield), expressed as an annual rate. It is the total return anticipated on a bond if the bond were held until it matures. In other words, it is the internal rate of return (IRR) of a bond if the investor holds the bond until maturity, with all payments made as scheduled and reinvested at the same rate.

The formula to calculate YTM of a discount bond thus appears similar to IRR:

YTM=Face ValueCurrent Pricen−1where:n=number of years to maturityFace value=bond’s maturity value or par valueCurrent price=the bond’s price today\begin{aligned} &YTM=\sqrt[n]{\frac{\textit{Face Value}}{\textit{Current Price}}}-1\\ &\textbf{where:}\\ &n=\text{number of years to maturity}\\ &\text{Face value}=\text{bond's maturity value or par value}\\ &\text{Current price}=\text{the bond's price today} \end{aligned}​YTM=nCurrent PriceFace Value​​−1where:n=number of years to maturityFace value=bond’s maturity value or par valueCurrent price=the bond’s price today​

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