Question

In: Finance

With celebrity​ bonds, celebrities raise money by issuing bonds to investors. The royalties from sales of...

With celebrity​ bonds, celebrities raise money by issuing bonds to investors. The royalties from sales of the music are used to pay interest and principal on the bonds. In April of​ 2009, EMI announced that it intended to securitize its back catalogue with the help of the Bank of Scotland. The bond was issued with a coupon rate of 6.7​% and will mature on this day 38 years from now. The yield on the bond issue is currently 6.4%. At what price should this bond trade​ today, assuming a face value of $1,000 and annual​ coupons?

What is the percentage change in price for a zero coupon bond if the yield changes from 6.5​% to 8.5​%? The bond has a face value of $1,000 and it matures in 8 years. Use the price determined from the first​ yield, 6.5%, as the base in the percentage calculation.

Solutions

Expert Solution

Part A:

Value of Bond = PV of CFs from it.

Year CF PVF @6.4% Disc CF
1 $      67.00     0.9398 $      62.97
2 $      67.00     0.8833 $      59.18
3 $      67.00     0.8302 $      55.62
4 $      67.00     0.7802 $      52.28
5 $      67.00     0.7333 $      49.13
6 $      67.00     0.6892 $      46.18
7 $      67.00     0.6478 $      43.40
8 $      67.00     0.6088 $      40.79
9 $      67.00     0.5722 $      38.34
10 $      67.00     0.5378 $      36.03
11 $      67.00     0.5054 $      33.86
12 $      67.00     0.4750 $      31.83
13 $      67.00     0.4464 $      29.91
14 $      67.00     0.4196 $      28.11
15 $      67.00     0.3943 $      26.42
16 $      67.00     0.3706 $      24.83
17 $      67.00     0.3483 $      23.34
18 $      67.00     0.3274 $      21.93
19 $      67.00     0.3077 $      20.62
20 $      67.00     0.2892 $      19.38
21 $      67.00     0.2718 $      18.21
22 $      67.00     0.2554 $      17.11
23 $      67.00     0.2401 $      16.08
24 $      67.00     0.2256 $      15.12
25 $      67.00     0.2121 $      14.21
26 $      67.00     0.1993 $      13.35
27 $      67.00     0.1873 $      12.55
28 $      67.00     0.1760 $      11.80
29 $      67.00     0.1655 $      11.09
30 $      67.00     0.1555 $      10.42
31 $      67.00     0.1462 $        9.79
32 $      67.00     0.1374 $        9.20
33 $      67.00     0.1291 $        8.65
34 $      67.00     0.1213 $        8.13
35 $      67.00     0.1140 $        7.64
36 $      67.00     0.1072 $        7.18
37 $      67.00     0.1007 $        6.75
38 $      67.00     0.0947 $        6.34
38 $1,000.00     0.0947 $      94.67
Value of Bond $1,042.44

Part B:

Value of Zero Coupon Bond = Maturity Value * PVF (r%, n)

Price @ 6.5%:

= $ 1000 * PVF(6.5%, 8)

= $ 1000 * 0.6042

= $ 604.2

Price @ 8.5%:

= $ 1000 * PVF(8.5%, 8)

= $ 1000 * 0.5207

= $ 520.7

% Change in Price = [ Price @ 8.5% - Price @ 6.5% ] Price @ 6.5%

= [ 520.7 - 604.2 ] / 604.2

= - 83.53 / 604.2

= -0.1383 i.e -13.83%


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