Answer:
The answer is C. procedure
Explanation:
I found it here: https://quizlet.com/155356515/chapter-3-automotive-vocab-flash-cards/
Answer:
The responses to the given choices can be defined as follows:
Explanation:
Assume is the investment. Each original Class A investment is of the net-front unburden. The portfolio will be worth four years from now:
You will place the total of 
on class B shares, but only 
will be paid 
at a rate of 
and you'll pay a 
back-end load charge if you sell for a four-year period.
After 4 years, your portfolio worth would be:
Their portfolio worth would be: after charging the backend load fee:
When the horizon is four years, class B shares are also the best option.
Class A shares would value from a 12-year time frame:
In this case, no back-end load is required for Class B securities as the horizon is larger than 5 years.
Its value of the class B shares, therefore, is as follows:
Class B shares aren't any longer a valid option in this, prolonged duration. Its impact on class B fees of 
cumulates over a period and eventually outweighs the 
the burden of class A shareholders.
Answer:
14.35%
Explanation:
Simon Software Co
rs= 12%
D/E = 0.25
rRF= 6%
RPM= 5%
Tax rate = 40%.
We are going to find the firm’s current levered beta by using the CAPM formula which is :
rs = rRF+ RPM
12%= 6% + 5%
= 1.2
We are going to find the firm’s unlevered beta by using the Hamada equation:
=bU[1 + (1 −T)(D/E)]
Let plug in the formula
1.2= bU[1 + (0.6)(0.25)]
1.2=(1+0.15)
1.2= 1.15bU
1.2÷1.15
1.0435= bU
We are going to find the new levered beta not the new capital structure using the Hamada equation:
b= bU[1 + (1 −T)(D/E)]
Let plug in the formula
= 1.0435[1 + (0.6)(1)]
=1.0435(1+0.6)
=1.0435(1.6)
= 1.6696
Lastly we are going to find the firm’s new cost of equity given its new beta and the CAPM:
rs= rRF+ RPM(b)
Let plug in the formula
= 6% + 5%(1.6696)
= 14.35%
Answer:
Margin of safety= $60,000
Explanation:
Giving the following information:
A firm's forecasted sales are $250,000 and its break-even sales are $190,000.
The margin of safety is the excess of sales from the break-even point. To calculate the margin of safety, we need to use the following formula:
Margin of safety= (current sales level - break-even point)
Margin of safety= 250,000 - 190,000= 60,000
