Answer:
a. 4.94%
b. 11.48%
Explanation:
Here in this question, we are interested in calculating the pretax cost of debt and cost of equity.
We proceed as follows;
a. From the question;
The debt equity ratio = 1.15
since Equity = 1 ; Then
Total debt + Total equity = 1 + 1.15 = 2.15
Mathematically ;
WACC = Cost of equity x Weight of equity + Pretax Cost of debt x Weight of debt x (1-Tax rate)
Where WACC = 8.6%
Cost of equity = 14%
Weight of equity = 1/(total debt + total equity) = 1/(1+1.15) = 1/2.15
Pretax cost of debt = ?
Weight of debt = debt equity ratio/total cost of debt = 1.15/2.15
Tax rate = 21% = 0.21
Substituting these values, we have;
8.6% = 14% x 1/2.15 + Pretax cost of debt x 1.15/2.15 x (1-21%)
8.6% = 14% x 1/2.15 + Pretax cost of debt x 1.15/2.15 x (1-21%)
Pretax cost debt = (8.6%-6.511628%)/(1.15/2.15 x (1-21%))
Pretax cost of debt = 4.94%
b. WACC = Cost of equity x Weight of equity + After tax Cost of debt x Weight of debt
8.6% = Cost of equity x 1/2.15 + 6.1% x 1.15/2.15
Cost of equity = (8.6%-3.26279%)/(1/2.15)
Cost of equity = 11.48%
Answer:
Efficiency varaince 6,000 unfavorable.
Explanation:
std hours 27,500.00 (22.000 units x 1.25 units per hour)
actual hours 28,000.00
std rate $ 12.00
difference -500.00
efficiency variance $ (6,000.00)
Answer:
The more electricity, communications, and transportation used in a nation's economy, it will give them a more developed country and a greater potential for increased industrialization.
Explanation:
Answer:
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Explanation:
