In order to calculate coupon rate we would first calculate coupon amount by using the present value of bond formula. | ||||
Price of bond | Interest payment*(1-((1+r)^-n)/r) + Face value*(1/(1+r)^n) | |||
where r represents yield to maturity and n represents number of years. | ||||
B1 | ||||
Semiannual coupon amount | 70 | 1000*(14%/2) | ||
Semiannual YTM | 4.50% | 9%/12 | ||
No of payments | 20 | 10*2 | ||
Price of bond | 70*(1-((1.045^-20)/0.045)+1000*(1/(1.045^20)) | |||
Price of bond | 70*13.00794 + 1000*0.414643 | |||
Price of bond | $1,325.2 | |||
B2. | ||||
Semiannual coupon amount | 35 | 1000*(7%/2) | ||
Semiannual YTM | 3.50% | 7%/12 | ||
No of payments | 26 | 13*2 | ||
Price of bond | 35*(1-((1.035^-26)/0.035)+1000*(1/(1.035^26)) | |||
Price of bond | 35*16.89035 + 1000*0.408838 | |||
Price of bond | $1,000.00 | |||
B3. | ||||
Semiannual coupon amount | 60 | 1000*(12%/2) | ||
Semiannual YTM | 6.00% | 12%/12 | ||
No of payments | 36 | 18*2 | ||
Price of bond | 60*(1-((1.06^-36)/0.06)+1000*(1/(1.06^36)) | |||
Price of bond | 60*14.62099+1000*0.122741 | |||
Price of bond | $1,000.00 | |||
T1. | ||||
Future value | Present value*((1+r)^n) | |||
Future value | 1100*(1.04^4) | |||
Future value | 1100*1.169859 | |||
Future value | $1,286.84 | |||
T2. | ||||
Calculation of present value of cash flow stream is shown below | ||||
Year | Cash flow | Discount factor @ 5% (1/((1+r)^n) | Present value | |
1 | $100 | 0.95238 | $95.2 | |
2 | $200 | 0.90703 | $181.4 | |
3 | $200 | 0.86384 | $172.8 | |
4 | $200 | 0.82270 | $164.5 | |
5 | $200 | 0.78353 | $156.7 | |
6 | $200 | 0.74622 | $149.2 | |
Present value | $919.9 | |||
Thus, present value of cash flow stream is $919.9 | ||||
T3. | ||||
Future value | Present value*((1+r)^n) | |||
Future value | 1100*(1.06^5) | |||
Future value | 1100*1.338226 | |||
Future value | $1,472.05 | |||
T4. | ||||
Future value | Present value*((1+r)^n) | |||
Future value | 800*(1.16^9) | |||
Future value | 800*3.802961 | |||
Future value | $3,042.37 | |||
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