Cost of debt using both methods (YTM and the approximation formula) Currently, Warren Industries can sell 20 dash year, $1 comma 000-par-value bonds paying annual interest at a 11% coupon rate. Because current market rates for similar bonds are just under 11%, Warren can sell its bonds for $1 comma 060 each; Warren will incur flotation costs of $20 per bond. The firm is in the 29% tax bracket.
a. Find the net proceeds from the sale of the bond, Upper N Subscript d.
b. Calculate the bond's yield to maturity (YTM) to estimate the before-tax and after-tax costs of debt.
c. Use the approximation formula to estimate the before-tax and after-tax costs of debt.
a.Net proceeds from the sale of the bond : |
Current selling price-Flotation cost |
ie. 1060-20= 1040 /bond |
b.Calculation of the bond's yield to maturity (YTM) to estimate the before-tax and after-tax costs of debt: |
We need to use the formula to find the Price/PV of the bond & plu-in all known values. |
(PV/Price-Flot.cost)= (Pmt.*(1-(1+r)^-n)/r)+(FV/(1+r)^n) |
where, net proceeds = $ 1040/ bond |
Pmt.=annual coupon pmt.= 1000*11%= $ 110 |
r= annual yield/market interest rate= to be found out---?? |
n=no. of annual coupon periods= 20 |
FV= Face value of the bond= $ 1000 |
Now,putting values in the formula, |
we get the before-tax yield on the bond as |
1040=(110*(1-(1+r)^-20)/r)+(1000/(1+r)^20)= |
r= 10.5136% |
After-tax cost of the bond= Before-tax cost*(1-Tax rate) |
ie. 10.5136%*(1-29%)= |
7.46% |
ANSWER: |
BT cost= 10.51% & |
AT cost=7.46% |
c.Using the approximation formula to estimate the before-tax and after-tax costs of debt |
Before-tax YTM= ((C+(FV-Price)/n)/((FV+Price)/2) |
BT YTM = the annual befor-tax yield to be found out-- ?? |
c= annual coupon pmt.= 1000*11%=110 |
price= net proceeds = 1060-20=1040 |
FV=face value of the bond= $ 1000 |
So, putting values in the formula, |
BT YTM=(110+((1000-1040)/20))/((1000+1040)/2) |
10.59% |
After-tax cost of the bond= Before-tax cost*(1-Tax rate) |
ie. 10.59%*(1-29%)= |
7.52% |
ANSWER: |
BT cost= 10.59% & |
AT cost=7.52% |
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