Question: The Hazard rate for a reference entity is 16.98% each year. What is the unconditional probability of default in year 5? a. 0.169800 b. 0.080662
The Hazard rate for a reference entity is 16.98% each year. What is the unconditional probability of default in year 5?
| a. 0.169800 | ||
| b. 0.080662 | ||
| c. 0.140968 | ||
| d. 0.689232 | ||
| e. 0.394379 |
The Hazard rate for a reference entity is 16.98% each year. Assume payments are made annually in arrears. Assume that default, if it happens, always happens exactly halfway through a year. Assume that the expected recovery rate is 21%. Assume that the Treasury-Spot curve is flat at 9% with continuous compounding. Assume Notional Principal = $1. What is the present value of ALL expected accruals on this 5-year CDS in terms of s?
| a. 0.084900 | ||
| b. 0.060484 | ||
| c. 0.048516 | ||
| d. 0.035453 | ||
| e. 0.0251826 |
The Hazard rate for a reference entity is 16.98% each year. Assume payments are made annually in arrears. Assume that the Treasury-Spot curve is flat at 9% with continuous compounding. Assume Notional Principal = $1. Assume the spread on this 5-year CDS is s. What is the present value of ALL expected premium payments on this 5-year CDS in terms of s?
| a. 2.354139s | ||
| b. 3.214515s | ||
| c. 3.002453s | ||
| d. 2.065455s | ||
| e. 1.965845s |
The Hazard rate for a reference entity is 16.98% each year. Assume payments are made annually in arrears. Assume that default, if it happens, always happens exactly halfway through a year. Assume that the expected recovery rate is 21%. Assume that the Treasury-Spot curve is flat at 9% with continuous compounding. Assume Notional Principal = $1. In case of a credit event in 3.5 years, what is the present value of the expected accrual in terms of s?
| a. 0.084900s | ||
| b. 0.060484s | ||
| c. 0.048516s | ||
| d. 0.035453s | ||
| e. 0.040331s |
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