Answer:
d.9.34%
Explanation:
The formula for the weighted average cost of capital is provided below as a starting point for solving this question:
WACC=(weight of equity*cost of equity)+(weight of debt*after-tax cost of debt)
weight of equity=1-debt %=1-50%=50%
weight of debt=50%
cost of equity=13.6%
after-tax cost of debt=7.8%*(1-35%)
after-tax cost of debt=5.07%
WACC=(50%*13.6%)+(50%*5.07%)
WACC=9.34%
The discount rate is computed based on the target or preferred capital structure
Answer:
The correct answer is number (1): double indemnity provision.
Explanation:
A double indemnity provision is added in life insurance to double the amount the beneficiaries of the policyholder receive in front of his or her death in an accident. Double indemnity provision does not cover events in which the policyholder dies because of natural reasons or when those individuals had hazardous jobs. Premiums are higher with a double indemnity provision.
Answer: $603,500
Explanation:
Ending inventory in 2014;
= Ending inventory balance 2013 + ((
* 100) - ending inventory 2013)) * Price index 2014/100
= 550,000 + ((
) - 550,000)) * 107/100
= $603,500
Answer:
Present Value = $22,663.69
Explanation:
<em>The present value of a sum expected in the future is the worth today given an opportunity cost interest rate. In another words ,it is amount receivable today that would make the investor to be indifferent between the amount receivable today and the future sum.</em>
The present value of a lump sum can be worked out as follows:
PV = FV × (1+r)^(-n)
PV - Present value - ?
FV - Future value - 26,800
r- Interest rate per period - 4.28%
n- number of periods- 4
PV = 26,800 × (1.0428)^(-4)=22,663.69
PV = $22,663.69
Answer:
(A) less
Explanation:
Given a positive inflation rate, the real value of the dollar will depreciate by the rate of inflation annually.
Thus, for a house that cost $100,000 today, given a 3% inflation rate, it would cost (100,000 * 1.03 = ) $103,000 after a year.
This means, $100,000 today will have the same value as $103,000 one year later.
Therefore, repayments, which will likely be a fixed sum every year, will have a lower purchasing power as the year progresses.
