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#bonds #duration #finance #has-images

For a small change in yield, \Delta y,

ModD \approx - \frac{1}{V} \frac {\Delta V} {\Delta y} \rArr \Delta V \approx - V \cdot ModD \cdot \Delta y
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Bond duration - Wikipedia, the free encyclopedia
fined above as a derivative (as the term relates to calculus) and so is based on infinitesimal changes. Modified duration is also useful as a measure of the sensitivity of a bond's market price to finite interest rate (i.e., yield) movements. <span>For a small change in yield, , Thus modified duration is approximately equal to the percentage change in price for a given finite change in yield. So a 15-year bond with a Macaulay duration of 7 years would have a Mod


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