Answer:
Results are below.
Explanation:
Giving the following information:
Selling price= $1.5
Unitary variable cost= $0.75
Fi<u>rst, we need to calculate the unitary contribution margin:</u>
<u></u>
Contribution margin= selling price - unitary variable cost
Contribution margin= 1.5 - 0.75
Contribution margin= $0.75
<u>Now, we can calculate the contribution margin ratio:</u>
contribution margin ratio= contribution margin/selling price
contribution margin ratio= 0.75/1.5
contribution margin ratio= 0.5
Answer:
Projects A,B,C,D and E should be accepted
Explanation:
Based on the fact that each of the itemized projects has the same of level of risk as the company's existing assets, we suggest that the firm undertake those projects that gives a return rate which is above the current weighted average cost of capital of 10.5%
In essence,projects A,B,C,D and E should be accepted as they 12%,11.5%,11.2%,11% and 10.7% returns on investment respectively.
Projects F& G would be rejected on the premise that their rates of return are lower than what is currently obtainable in Midwest Water Works.
Answer:
11.86%
Explanation:
Piedmont hotels can be described as an all-equity company
Its stock has a beta of 0.82
The market risk premium is 6.9%
The risk free rate is 4.5%
The adjustment is 1.7%
Therefore, the required rate of return can be calculated as follows
Required rate of return= Risk free rate of return + ( beta×market risk premium) + adjustment
= 4.5% + (0.82×6.9%) + 1.7%
= 4.5% + 5.658 + 1.7%
= 11.86%
Hence the required rate of return for the project is 11.86%
Answer:
$9,000 unfavorable
Explanation:
The computation of the total fixed overhead variance is shown below:
= Actual fixed overhead costs - Budgeted fixed overhead
where,
Budgeted fixed overhead is $360,000
And, the Actual fixed overhead cost is computed below:
= Actual fixed overhead × Actual production ÷ budgeted production
= $360,000 × 11,700 units ÷ 12,000 units
= $351,000
Now put these values to the above formula
So, the value would equal to
= $351,000 - $360,000
= $9,000 unfavorable
you get out of the car take a photo and get back in and drive
i dont know if you want to use this answer btw