Question

In: Finance

Saving for their children’s education To establish funds for a RESP (to be opened upon the...

Saving for their children’s education

To establish funds for a RESP (to be opened upon the birth of either Jack or Jill, whomever comes first) John has suggested purchasing bonds as a lower risk alternative to more volatile funds. John has identified a 20-year bond with a face value of $10,000 which pays a coupon rate of 9% compounded semi-annually. The bond has 15 years remaining until maturity and a current yield rate of 8%. John can purchase the bond for $10,125. Is this good value?

Solutions

Expert Solution

Price of Bond is nothing but PV of Cash flows from it.

Bond Price Today:

Period Cash Flow PVF @4 % Disc CF
1 $      450.00     0.9615 $      432.69
2 $      450.00     0.9246 $      416.05
3 $      450.00     0.8890 $      400.05
4 $      450.00     0.8548 $      384.66
5 $      450.00     0.8219 $      369.87
6 $      450.00     0.7903 $      355.64
7 $      450.00     0.7599 $      341.96
8 $      450.00     0.7307 $      328.81
9 $      450.00     0.7026 $      316.16
10 $      450.00     0.6756 $      304.00
11 $      450.00     0.6496 $      292.31
12 $      450.00     0.6246 $      281.07
13 $      450.00     0.6006 $      270.26
14 $      450.00     0.5775 $      259.86
15 $      450.00     0.5553 $      249.87
16 $      450.00     0.5339 $      240.26
17 $      450.00     0.5134 $      231.02
18 $      450.00     0.4936 $      222.13
19 $      450.00     0.4746 $      213.59
20 $      450.00     0.4564 $      205.37
21 $      450.00     0.4388 $      197.48
22 $      450.00     0.4220 $      189.88
23 $      450.00     0.4057 $      182.58
24 $      450.00     0.3901 $      175.55
25 $      450.00     0.3751 $      168.80
26 $      450.00     0.3607 $      162.31
27 $      450.00     0.3468 $      156.07
28 $      450.00     0.3335 $      150.06
29 $      450.00     0.3207 $      144.29
30 $      450.00     0.3083 $      138.74
30 $ 10,000.00     0.3083 $   3,083.19
Price of Bond $ 10,864.60

PVF(r%, n) = 1 / ( 1 + r)^n
r = Int rate per period
n = No. of periods

Pls do rate, if the answer is correct and comment, if any further assistance is required.


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