- CFA Exams
- 2024 Level I
- Topic 6. Fixed Income
- Learning Module 44. Introduction to Fixed-Income Valuation
- Subject 6. Yield Measures for Floating-Rate Notes and Money Market Instruments

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##### Subject 6. Yield Measures for Floating-Rate Notes and Money Market Instruments PDF Download

**Floating-Rate Notes**

Interest rate volatility affects the price of a fixed-rate bonds. A floating-rate note (a floater, or an FRN) maintains a more stable price than a fixed-rate note because interest payments adjust for changes in market interest rates. With a floater, interest rate volatility affects future interest payments.

The

**quoted margin**is typically the specified yield spread over or under the reference rate, which is often LIBOR. It is used for compensating the investor for the

*difference*in the credit risk of the issuer and that implied by the reference rate.

The

**discount margin**, also known as the required margin, is the spread required by investors and to which the quoted margin must be set in order for the FRN to trade at par value on a rate reset date. Changes in the discount margin usually come from changes in the issuer's credit risk.

**Money Market Instruments**

Unique characteristics:

- Yield measures are annualized but not compounded.
- Often quoted using non-standard interest rates (discount rate or add-on rate? 360-day year or 365-day year? redemption value amount (FV) or price at issuance (PV)?)
- Different periodicities

Money market instruments need to be converted to a common basis for analysis.

**Money market yield**(also known as

**CD equivalent yield**) is the annualized HPY on the basis of a 360-day year using simple interest.

**Discount rate**:

Note that the denominator is FV, not PV. The rate of return is therefore understated.

**Add-on rate**:

Note the only difference: the denominator is PV, not FV.

**Bond equivalent yield**: money market rate stated on a 365-day add-on rate basis.

*Example*

90-day T-bill, face value 100, quoted discount rate: 2.5% for an assumed 360-day year.

PV = 100 x (1 - 90/360 x 0.025) = 99.375

To calculate the bond equivalent yield for a 365-day year:

AOR = (365/90) x (100 - 99.375)/99.375 = 2.55%

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**User Contributed Comments**
5

User |
Comment |
---|---|

DannyM |
Do we need to memorize equation 8, the valuation of an FRN? |

cfa1980 |
I doubt it. It's important to understand the relationship, not memorizing the formula. |

robertdole |
CFAI notebook has questions on FRN valuation so I imagine you would need to know how to apply the formula |

khalifa92 |
LOOOL this equation 8 is so simple it makes a person confidence sky rocket to the moon. |

ginarapp1 |
Can you calculate these with BAI II? |

You have a wonderful website and definitely should take some credit for your members' outstanding grades.