In: Finance
He also wants to know the WACC and has given you the following information about your capital budgeting:
The 20 year $1000 par value mortgage bonds were sold at $952.67 and pay 8%. They had a $47.67 flotation cost.
What is the cost of the mortgage bonds?
Answer:
The 15 year $500 par value debentures were sold at $486.50 and pay 6%. They had a $26.50 flotation cost.
What is the cost of the debentures?
Answer:
DWOTT paid a dividend of $.80 last year and expects them to grow 15% next year and into the foreseeable future. The stock currently trades at $36.70.
What is the cost of retained earnings?
Answer:
What is the weighted average cost of capital?
Answer:
YTM = [Annual interest +(Face value-market price)/n]/(Face value +2*market price)/3 | |||||
Here Par value of Bond=1000 | |||||
Market Price =952.67 | |||||
Floatation cost =47.67 | |||||
Net Market Price=952.67-47.67=905 | |||||
n=20 years | |||||
Annual interest =1000*8%=80 | |||||
YTM= [80+(1000-905)/20]/(1000+905*2)/3 | |||||
or YTM =9.05% | |||||
So cost of Mortgage bond=9.05% | |||||
Debenture cost | |||||
Par value =500 | |||||
Sales Price =486.5 | |||||
Floating cost =26.5 | |||||
Met Market Price =486.5-26.5=460 | |||||
n=15 years | |||||
Annual interest @6%=30 | |||||
YTM =[30+(500-460)/15]/(500+2*460)/3 | |||||
YTM =6.90% | |||||
So cost of Debenture =6.9% | |||||
Equity Valuation Model | |||||
P0=d0(1+g)/Ke-g | |||||
Here P0= current stock value=36.7 | |||||
d0=current dividend=0.8 | |||||
g=15% | |||||
Ke=cost of equity | |||||
So, 36.7=0.80*1.15/(ke-0.15) | |||||
ke-0.15=0.251 | |||||
ke= 0.1751 | |||||
So Cost of Retained earning =17.51% | |||||
WACC | a | b | c | =b*c | |
Capital Type | Market Price | Weight | Cost of Capital; | Weighted cost | |
Mortgage Bond | 905 | 65% | 9.05% | 5.84% | |
Debenture | 460 | 33% | 6.90% | 2.26% | |
Equity | 36.7 | 3% | 17.51% | 0.46% | |
1401.7 | 100% | 8.57% | |||
So WACC is 8.57% |