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ECON 3P03 (19)
Lecture

Managing Interest Rate Risk.docx

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School
Department
Economics
Course
ECON 3P03
Professor
Zisimos Koustas
Semester
Fall

Description
Managing Interest Rate Risk DurationAnalysis Higher interest rates also affect the value of fixed-rate assets and liabilities on the books of the bank and thus its net worth. The market value of longer-term assets and liabilities is more profoundly affected by changes in interest rates. In order to assess the effect of changes in interest rates on a bank’s net worth we need to develop measures of asset and liability average (weighted) duration. A measure of net duration is then used to assess how the bank’s net worth responds to changes in interest rates. In general, the following relationship between changes in interest rates and changes in the measure of net duration exists. %△ net worth = - (△ i %) x (DU R) where: DU R represents net duration. Average duration is a weighted average of individual durations. The weights reflect the percentage of total assets or total liabilities to third parties that each asset or liability represents. Example: i  5%, and the duration of bank assets is 5 years while the duration of liabilities is 3 years. DU R for the bank is 2 years % △net worth = -5% x 2 = -10% of total assets (i.e. \$10 million). This is broken down as follows –5 x 5 = -\$25 million (decline in asset value) 3 x -5 = -\$15 million (decline in liabilities) For a net decline of \$10 million in the bank’s net worth. It is clear that an increase in the measure of net duration makes the bank more susceptible to changes in interest rates. While there are different measures of duration, the principal one is the so-called Macauley duration, which is calculated as follows: N cP t  t t t1(1i) D  N cPt t1(1i) t Where:  t = time until cash payment is made  cP = Cash payment (interest plus principal) at time t. t  i = interest rate (yield to maturity)  N
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