Please see the table below. The second row explains the mathematics. Bonds with identical color code in last column should be compared.
Part (1) The new price has been calculated in the second last column.
Company | Coupon | Maturity | Price | YTM | New YTM | New Price | %age change |
C | n | P0 | r | i = r + 3% | P1 = -PV(i, n, C x 1000, 1000) | P1/P0 - 1 | |
A | 10.00% | 10 | 900 | 11.750% | 14.750% | $759 | -15.63% |
B | 15.00% | 15 | 1200 | 12.055% | 15.055% | $997 | -16.93% |
C | 0.00% | 7 | 487 | 10.825% | 13.825% | $404 | -17.05% |
D | 7.00% | 10 | 772 | 10.847% | 13.847% | $641 | -17.01% |
E | 6.50% | 10 | 900 | 7.990% | 10.990% | $735 | -18.28% |
F | 10.05% | 15 | 1200 | 8.143% | 11.143% | $922 | -23.16% |
G | 0.00% | 7 | 587 | 7.908% | 10.908% | $484 | -17.47% |
H | 4.05% | 10 | 772 | 7.879% | 10.879% | $596 | -22.83% |
Part (2) %age change in price in last column explains the volatility in prices. High yield bonds have lower %age change with respect to their counterpart high quality bonds. Hence, higher yield bonds are less volatile than high quality bonds.
Part (3)
Part (4) Between two bonds with same price and term to maturity, the bond with lower coupon is more volatile. Hence, E is more volatile than A, F is more volatile than B and so on. Hence, the bonds with lower coupon rate will subject the investor to higher interest rate risk.
Part (5)
Not necessarily. The interest rate risk is also a function of time to maturity and coupon rate. All the triple A rated bonds are more volatile than their counterpart B rated bonds. Hence, bonds with higher credit ratings and lower default risk need not always be less susceptible to interest rate risk.
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