Bond pricing & yield worksheet with answers

Free printable Bond pricing & yield worksheet: 6 problems from easy to exam level, with an answer key. Print it or save it as a PDF.

For teachers: free to print, copy and use in class. Every new worksheet has new values and its own answer key. A link to ExamProblems on your course page is appreciated.

Name: ____________________   Date: ____________

1.Easy
years01234567€30€30€30 + €1 000P = ?

A bond with a face value of €1 000 pays an annual coupon of 3% and matures in 7 years. The yield to maturity is 5.5%. Find the price P of the bond.

F = €1 000coupon = 3%YTM = 5.5%n = 7
P = €
2.Easy
years012345€1 060€80€80€80 + €1 000

A bond with a face value of €1 000 pays an annual coupon of 8% and trades at €1 060. Find its current yield CY in percent.

F = €1 000coupon = 8%P = €1 060
CY = %
3.Medium
years0123…14P€60€60€60 + €1 000

A bond with a face value of €1 000 pays an annual coupon of 6% and matures in 14 years. Its yield to maturity changes from 4% to 3.5%. By how much ΔP does the bond price change?

F = €1 000coupon = 6%n = 14y1 = 4%y2 = 3.5%
ΔP = €
4.Medium
years012345P€30€30€30 + €1 000

A bond with a face value of €1 000 pays an annual coupon of 3% and matures in 5 years. Its yield to maturity changes from 2.5% to 1.5%. By how much ΔP does the bond price change?

F = €1 000coupon = 3%n = 5y1 = 2.5%y2 = 1.5%
ΔP = €
5.Hard
years0123€1 258€60€60€60 + €1 060

A bond with 13 years to maturity (face value €1 000, annual coupon 6%) sells for €1 258. The issuer can call it in 3 years at a call price of €1 060. Find the yield to call YTC in percent.

F = €1 000coupon = 6%P = €1 258call price = €1 060call in 3 years
YTC = %
6.Hard
years0123P€70€70€70 + €1 000

A bond with a face value of €1 000 pays an annual coupon of 7% and matures in 3 years. The yield to maturity is 2.5%. Find the Macaulay duration D in years.

F = €1 000coupon = 7%n = 3YTM = 2.5%
D = years

Answer key

  1. 1. P = 857.9 €
  2. 2. CY = 7.547 %
  3. 3. ΔP = 61.75 €
  4. 4. ΔP = 48.51 €
  5. 5. YTC = 50 %
  6. 6. D = 2.82 years

Full step-by-step solutions: practise this topic on examproblems.com.