Hi everyone,
I wanted to be sure that we don’t have to calculate a matrix pricing (“Just” to describe it). Maybe I misread something.
Thanks!
Hi everyone,
I wanted to be sure that we don’t have to calculate a matrix pricing (“Just” to describe it). Maybe I misread something.
Thanks!
You may be asked to price a bond using matrix pricing, so indeed you will get the inputs and then make the valuation.
Pretty sure you can BS your way through a matrix question if it comes up. Its multiple choice so you can kind of deduce it
ok thx guys!
A hedge fund manager is estimating a value for a non-traded bond of Yoder Company. The bond has an annual-pay 6% coupon, matures in six years, and has a CCC credit rating. Actively traded annual-pay bonds with similar credit ratings include the following:
Coupon Maturity YTM
8% 5 Years 9.45%
5% 5 Years 9.55%
7% 10 Years 10.00%
Based on matrix pricing, the value of the Yoder bond as a percentage of par is closest to:
A. 83.9.
B. 84.1.
C. 84.5.
Guys, can anyone help our with this question?
B has a similar coupon and maturity. Analysis of all three bonds indicates they are comparable on a YTM basis despite their tenor and coupon rates.
if a bond has 10 years to maturity but same YTM as a 5 year bond, their spreads are probably quite different (assuming a normal yield curve) so we can chuck out bond C (we are pricing on spread here)
If we take the structure of B and extend it out a year further, increase the coupon by 1%, but fix the YTM simiar to the three bonds on offer, it would be worth…
IMO, it should be interpolated YTM of 10Y bond with average YTM of both 5Y bonds
Thus:
(9,45+9,55)/2=9,5
then
9,5 % + ((6-5)/(10-5)) x (10 %. - 9,5 %) = 9,6 %.
I/Y 9,6 N 6 FV 100 PMT 6 CPT PV = 84,1
i like your style. listen to flashback
good luck on saturday
Thanks!