Bond Valuation Exercise
(a) Compute the price / yield of the following bonds.
(b) Indicate which bond experiences the biggest price change (in percentage terms) when yields increase by 1%.
|
Issuer |
Bosch |
Bank of America |
Nissan |
|
Settlement |
Today |
Today |
Today |
|
Coupon |
3.50% |
2.75% |
0% |
|
Frequency coupon payment |
1 |
2 |
Zero-coupon |
|
Maturity |
2 years from now |
25 years from now |
6 years from now |
|
Face value |
€100 |
$100 |
€100 |
|
Yield |
2.2% |
3.7% |
6.3% |
|
Price |
…. |
…. |
…. |
|
New Yield |
…. |
…. |
…. |
|
New Price |
…. |
…. |
…. |
|
Percentage change |
…. |
…. |
…. |
Answer a and b:
Price of bonds, new yields, new prices and percentage changes are calculated below:
As we observe Bank of America bond experiences biggest percentage change.

Workings:
Answer a:
Price of Bosch bond:
Face value = €100
Annual coupon amount = 100* 3.50% = $3.50
Years to maturity = 2 years
Yield = 2.2%
Price = PV
PV (rate, nper, pmt, fv, type)
PV (2.2%, 2, -3.50, -100, 0)
= €102.52
Price of Bank of America bond:
Semiannual coupon = $100 * 2.75%/2 =$1.375
Semiannual yield = 3.7%/2 = 1.85%
PV (1.85%, 50, -1.375, -100, 0)
= $84.59
Price of Nissan bond:
PV (6.3%, 6, 0, -100, 0)
= € 69.31
Answer b:
New Yields:
Yield of Bosch =2.2% + 1% = 3.2%
Yield of Bank of America bond = 3.7% + 1% = 4.7%
Yield of Nissan bond =5.3% + 1% = 6.3%
New prices:
Price of Bosch bond = PV (3.2%, 2, -3.50, -100, 0) = €100.57
Price of Bank of America bond = PV (2.35%, 50, -1.375, -100, 0) = $71.50
Price of Nissan bond = PV (7.3%, 6, 0, -100, 0) = € 65.52
Percentage change:
Bosch bond = (100.57 - 102.52) /102.52 = -1.90%
Bank of America bond = (71.50 - 84.59) /84.59 = -15.48%
Nissan bond = (65.52 - 69.31)/69.31 = -5.46%
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