Answer:
Using the current capital structure
Ke = Rf + β(Risk premium)
Ke = 5 + 1.60(6)
Ke = 5 + 9.60
Ke = 14.60
Weighted cost of equity
= 14.60(20/100)
= 2.92%
Using the new debt-equity ratio
Ke = 5 + 1.60(6)
Ke = 5 + 9.6
Ke = 14.60%
Weighted cost of equity
Ke = 14.60(60/100)
Ke = 8.76%
Difference in cost of equity
= 2.92% - 8.76%
= -5.8%
Explanation:
There is need to calculate the cost of equity based on capital asset pricing model where Rf represents risk-free rate, Rp denotes risk-premium and β refers to beta. Then, we will calculate the weighted cost of equity by multiplying cost of equity by the proportion of equity in the capital structure. We will also calculate the new weighted cost of equity by multiplying the cost of equity the new proportion of equity in the capital structure. Finally, we will deduct the new weighted cost of equity from the old weighted cost of equity.
Answer:
E. $20,500
Explanation:
The average investment is defined as the average between the initial investment and the salvage value of the equipment.
In this situation, Carmel Corporation had an initial investment of $41,000 for the machine and its salvage value is zero. Therefore, Carmel's average investment is:
The answer is alternative E. $20,500
Vary in total in direct proportion to changes in the activity level. As this cost increase or decrease, the output level.
<h3>What is the
variable cost dependency?</h3>
Variable costs are proportional to output, resulting in a fixed sum per unit produced. It indicates that when more products are manufactured, variable costs will rise; conversely, if fewer products are manufactured, variable costs will fall.
Thus, option C is correct.
For more details about variable cost dependency, click here:
brainly.com/question/17042175
#SPJ1
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.
Answer:
Present Value= $15,874.25
Explanation:
Giving the following information:
Assume the real rate of interest is 3.00% and the inflation rate is 6.00%. What is the value today of receiving 14,488.00 in 13.00 years?
<u>This is a rare case where the interest rate is negative:</u>
Interest rate= 0.03 - 0.06= -0.03
Having said this, the present value is higher than the final value:
PV= FV/ (1+i)^n
PV= 14,488/ 0.97^3= $15,874.25
