Let's calculate the PV of bond's interest payments and redemption value at 17% | |||||||
Year | Annual coupon | Redemption value | Total cashflow | PV factor, 1/(1+17%)^t | Total cashflow | ||
1 | $ 105 | $ 105 | 0.85470085 | $ 89.74 | |||
2 | $ 105 | $ 105 | 0.73051355 | $ 76.70 | |||
3 | $ 105 | $ 105 | 0.62437056 | $ 65.56 | |||
4 | $ 105 | $ 105 | 0.53365005 | $ 56.03 | |||
5 | $ 105 | $ 105 | 0.45611115 | $ 47.89 | |||
6 | $ 105 | $ 105 | 0.38983859 | $ 40.93 | |||
7 | $ 105 | $ 105 | 0.33319538 | $ 34.99 | |||
8 | $ 105 | $ 105 | 0.28478237 | $ 29.90 | |||
9 | $ 105 | $ 105 | 0.24340374 | $ 25.56 | |||
10 | $ 105 | $ 105 | 0.20803738 | $ 21.84 | |||
11 | $ 105 | $ 105 | 0.17780973 | $ 18.67 | |||
12 | $ 105 | $ 105 | 0.15197413 | $ 15.96 | |||
13 | $ 105 | $ 105 | 0.12989242 | $ 13.64 | |||
14 | $ 105 | $ 105 | 0.11101916 | $ 11.66 | |||
15 | $ 105 | $ 1,000 | $ 1,105 | 0.09488817 | $ 104.85 | ||
Total PV | $ 653.93 | ||||||
Without warrants, the bond would have been sold for $ 653.93 | |||||||
So the value of 20 warrants | 1000-653.93 | ||||||
So the value of 20 warrants | $ 346.07 | ||||||
So the value of 1 warrant | 346.07/20 | ||||||
So the value of 1 warrant | $ 17.30 | ||||||
So the option 1 is the correct answer. | |||||||
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