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Basic Question 0 of 6
The relationship between modified duration and Macaulay duration is ______
B. the Macaulay duration is the modified duration divided by (1+ yield/k).
C. that the modified duration is always greater than the Macaulay duration.
A. the modified duration is the Macaulay duration divided by (1+ yield/k).
B. the Macaulay duration is the modified duration divided by (1+ yield/k).
C. that the modified duration is always greater than the Macaulay duration.
User Contributed Comments 1
| User | Comment |
|---|---|
| Kennyk11 | The modified duration will always be less than the Macaulay duration, except for the case when the yield is 0, in which case the Modified Duration will equal the Macaulay duration. Ex. If r=0 Modified Duration = Macaulay Duration / (1+0) = Macaulay Duration |
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Learning Outcome Statements
demonstrate the application of the Code of Ethics and Standards of Professional Conduct to situations involving issues of professional integrity
recommend practices and procedures designed to prevent violations of the Code of Ethics and Standards of Professional Conduct
identify conduct that conforms to the Code and Standards and conduct that violates the Code and Standards
CFA® 2025 Level I Curriculum, Volume 6, Module 3.