Bond A Bond B Years to maturity 5 years 10 years Coupon rate 5% 5% Par value 1000 1000 Yield to maturity 8% 6% Par amount owned R3,45 million R2 million Market value R30 367.59 (in 000’s) R18 528 (in 000’s) Without doing any calculations, which bond would have a higher duration Assuming that Bond A is an option-free bond, calculate the bond’s modified duration using Macauly’s Duration. Assume that the duration of Bond A and B is 4.2 and 7.5 respectively; determine the duration of the portfolio
Bond A Bond B Years to maturity 5 years 10 years Coupon rate 5% 5% Par value 1000 1000 Yield to maturity 8% 6% Par amount owned R3,45 million R2 million Market value R30 367.59 (in 000’s) R18 528 (in 000’s) Without doing any calculations, which bond would have a higher duration Assuming that Bond A is an option-free bond, calculate the bond’s modified duration using Macauly’s Duration. Assume that the duration of Bond A and B is 4.2 and 7.5 respectively; determine the duration of the portfolio
Excel Applications for Accounting Principles
4th Edition
ISBN:9781111581565
Author:Gaylord N. Smith
Publisher:Gaylord N. Smith
Chapter11: Bond Pricing And Amortization (bonds)
Section: Chapter Questions
Problem 8R: a. Reset the Data Section to its initial values. The price of this bond is 1,407,831. What would it...
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Question
Bond A |
Bond B |
|
Years to maturity |
5 years |
10 years |
Coupon rate |
5% |
5% |
Par value |
1000 |
1000 |
Yield to maturity |
8% |
6% |
Par amount owned |
R3,45 million |
R2 million |
Market value |
R30 367.59 (in 000’s) |
R18 528 (in 000’s) |
- Without doing any calculations, which bond would have a higher duration
- Assuming that Bond A is an option-free bond, calculate the bond’s modified duration using Macauly’s Duration.
Assume that the duration of Bond A and B is 4.2 and 7.5 respectively; determine the duration of the portfolio
Expert Solution
Step 1
Modified duration: It is a computation of the change in a security’s value with a change in the interest rate.
Step 2
- Bond with higher Year to Maturity will have a higher duration. It is because bonds with higher YTM are more likely to be sensitive to the interest rate risk than bonds with lower YTM. Therefore, Bond B will have a higher duration.
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