Answer:
The correct answer is option (A).
Explanation:
According to the scenario, the computation of the given data are as follows:
First, we will calculate the Market risk premium, then
Market risk premium = (Required return - Risk free rate ) ÷ beta
= ( 9.50% - 4.20%) ÷ 1.05 = 5.048%
So, now Required rate of return for new portfolio = Risk free rate + Beta of new portfolio × Market premium risk
Where, Beta of new portfolio = (10 ÷ 18.5) × 1.05 + (8.5 ÷ 18.5) × 0.65
= 0.5676 + 0.2986
= 0.8662
By putting the value, we get
Required rate of return = 4.20% + 0.8662 × 5.048%
= 8.57%
Answer:
$5,000 favorable
Explanation:
The computation of the total variable overhead variance is given below:
= Budgeted machine hours allowed for actual output × Budgeted variable overhead rate per machine hour - Actual total variable overhead
= 32,000 hours × $2.50 - $75,000
= $80,000 - $75,000
= $5,000 favorable
Since the favorable is more than the actual so it should be favorable
Somebody whose job is to provide analytics or research should always be someone who is very good at quantitative analysis. They should be good with math and numbers, because their job is to analyze a business. The same goes for research. A good researcher is good at math because they have to analyze large datasets. This person would also be pretty detail-oriented because they need to make sure that they are not making small mistakes, as small mistakes could result in poor decisions that come out of their analysis.
Does that make sense?
Answer:
b. Tyco is liable because it authorized Jane to issue payroll checks.
Explanation:
There is the company responsibility to put the right person for the specific job. Here in the given situation Jane would not be a liable person for an vital position of the company. in the case when the fraud done by the employee so the firm would be liable as the company provide the authorization to the person who have to perform that job
Therefore, the option b is correct
Answer: $74,000
Explanation:
The Average Investment refers to the average cash invested into a particular project and is useful in calculating the rate of return. The simple formula is to add the beginning value of the asset to its ending value and divide this by 2.
The ending value in this case would be the salvage value;
Average Investment = 
= 
= $74,000
