|
Before-tax cost of bonds (assuming annual coupons): |
Current market price of the bond= Present value of all its future coupons+PV of Face value to be recd. At maturity |
ie.Price/PV= (Coupon amt.*(1-(1+r)^-n)/r)+(FV/(1+r)^n) |
where, |
PV= Price-Flotation cost,ie. 10200-(2%*10000)= 10000 |
Coupon amt.= periodic $ interest amt.= 10000*4%= $ 400 |
r= the yield /market interest rate/cost to be found out ?? |
n= no.of coupon periods still pending to maturity,ie. 20 |
So,plugging in the known values in the above formula, |
10000= (400*(1-(1+r)^-20)/r)+(10000/(1+r)^20) |
Solving for r, we get the before- tax r as |
4% |
The corporate income tax rate is 25%. |
So, the after-tax cost (rd)= |
Before-tax cost*(1-Tax rate) |
ie. 4%*(1-25%)= |
3% |
Cost of preferred stock(r p) |
$ Dividend/(net proceeds of issue) |
ie. $ Dividend/(Price-Flotation cost) |
ie. 0.60/(10.30-0.30) |
6% |
Cost of Common stock |
As per Constant dividend growth model, |
r n=(Next dividend/(Market price-Flotation cost))+growth rate |
ie.(2.5/(51-1))+3%= |
8% |
WACC=(Wt.d*rd)+(Wt.p*rp)+(Wt.n*rn) | |||||
Type of capital | Market Value | Wt. to total | Cost | Wt.*cost | |
Bonds | 100*10200= | 1020000 | 33.22% | 3% | 1.00% |
Preferred shares | 100000*10.30= | 1030000 | 33.55% | 6% | 2.01% |
Common stock | 20000*51= | 1020000 | 33.22% | 8% | 2.66% |
Total | 3070000 | 100.00% | 5.67% | ||
WACC =(33.22%*3%)+(33.55%*6%)+(33.22%*8%)= | |||||
5.67% | |||||
ANSWERS: |
Before-tax cost of capital from bond = 4 % |
After-tax cost of capital from bond (rd) = 3 % |
Cost of capital from preferred stock (rp) = 6 % |
Cost of capital from common stock (rn) = 8 % |
The weighted average cost of capital is (ra) = 5.67 %. |
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