Question: PLEASE DO NOT USE CHAT GPT!! As a senior financial analyst at credit suisse investment banking, you are examining the impact of the yield change
PLEASE DO NOT USE CHAT GPT!!
As a senior financial analyst at credit suisse investment banking, you are examining the impact of the yield change on the bond price. A bond has a duration of 9 years, a yield of 9%, a convexity of 150, and a market price of $1,050. Suppose the market yield increases by 50 basis points. Please choose all correct answers. Please note that each incorrect answer will reduce the score by 10%.
| a. | The percentage change in the bonds price by the duration only formula is 4.35%. | |
| b. | The percentage change in the bonds price by the duration only formula is 4.13% | |
| c. | The bond price after the yield change predicted by the duration with convexity formula is $1008.62
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| d. | The percentage change in the bonds price by the duration with convexity formula is -5.2% | |
| e. | The bond price after the yield change by the duration only formula is $1,235.65 | |
| f. | The bond price after the yield change predicted by the duration with convexity formula is $1048.62 | |
| g. | The bond price after the yield change by the duration only formula is $1,100 | |
| h. | The percentage change in the bonds price by the duration with convexity formula is -3.94% | |
| i. | The percentage change in the bonds price by the duration with convexity formula is 4.3% | |
| j. | The percentage change in the bonds price by the duration only formula is -4.13% | |
| k. | The bond price after the yield change by the duration only formula is $1006.65 | |
| l. | The bond price after the yield change predicted by the duration with convexity formula is $1026.62 |
Step by Step Solution
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To solve this problem we will use the concepts of duration and convexity to estimate how the bond price will change when the yield changes Step 1 Calc... View full answer
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