Question

Using Excel, compute the yield-to-maturity for the following bonds (report your Excel formulas and their inputs):...

  1. Using Excel, compute the yield-to-maturity for the following bonds (report your Excel formulas and their inputs):
    1. Price = 90, Fixed Coupon Rate = 5%, Maturity = 5 years, Coupon Frequency = 1
    2. Price = 90, Fixed Coupon Rate = 5%, Maturity = 5 years, Coupon Frequency = 2
    3. Price = 90, Fixed Coupon Rate = 5%, Maturity = 5 years, Coupon Frequency = 4
    4. Do you see any differences in yield-to-maturities computed for bonds with different coupon frequencies? If so, investigate and explain the reason.
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Answer #1

a) YTM is calculated below:

Information Excel Terminology
Market Price Given -90 nper No. of coupon periods 5
coupon rate Given 5% pmt Coupon Payment 5
No. of years to maturity Given 5 pv Market Price -90
Par Value Given 100 fv Par Value 100
Coupon frequency Annual 1 type End of the period 0
No. of coupon periods 5*1 5 Rate formula 7.470%
Coupon Payment 0.05*100/1 5 YTM 1x0.0746965511639514 7.470%

b) YTM is calculated below:

Information Excel Terminology
Market Price Given -90 nper No. of coupon periods 10
coupon rate Given 5% pmt Coupon Payment 2.5
No. of years to maturity Given 5 pv Market Price -90
Par Value Given 100 fv Par Value 100
Coupon frequency Semi Annual 2 type End of the period 0
No. of coupon periods 5*2 10 Rate formula 3.716%
Coupon Payment 0.05*100/2 2.5 YTM 2x0.0371551077731554 7.431%

c) YTM is calculated below:

Information Excel Terminology
Market Price Given -90 nper No. of coupon periods 20
coupon rate Given 5% pmt Coupon Payment 1.25
No. of years to maturity Given 5 pv Market Price -90
Par Value Given 100 fv Par Value 100
Coupon frequency Quarterly 4 type End of the period 0
No. of coupon periods 5*4 20 Rate formula 1.853%
Coupon Payment 0.05*100/4 1.25 YTM 4x0.0185292132232051 7.412%

d) So basically, the YTM keeps on decreasing as we go on increasing the compounding frequency that is because if we increase the compounding frequency, we compound the money faster than we do in lower frequency

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