Answer:
d. $1,540 F
Explanation:
The formula to compute the variable overhead efficiency variance is shown below:
= (Actual direct labor hours - standard direct labor hours) × variable overhead per hour
where,
Actual direct labor hours is 2,380
And, the standard direct labor hours equal to
= 5,200 units × 0.5
= 2,600 hours
Now put these values to the above formula
So, the value would equal to
= (2,380 hours - 2,600 hours) × $7
= 1,540 favorable
Answer:
The correct answer is a. Identify direct expenses; allocate indirect expenses; allocate service department expenses.
Explanation:
Selling costs are the costs incurred by a company to market the products or services, such as the salary of the sellers, commissions, gasoline of the trucks that distribute the orders, advertising, etc. Administrative expenses are the costs incurred by a company to manage its operations. Examples of these expenses would be the salary of the accountant, the surveillance expenses, the expenses for the cleaning service, stationery, salaries and benefits of the administrative staff of the company, etc. Some concepts can be shared, such as office rent. If there are sales and administration departments in the same building; The total expenditure must be applied to the two departments according to the space each of them uses (square meters) or at an estimated percentage; for the therefore, of the total rent one part would be selling expenses and another part administration expenses.
Answer:
a. Yes. It is a probability density function because \sum f(x) =1
. b. probability MCC will obtain more than 30 new clients=P(40)+P(50)+P(60)= 0.20+0.35+0.20=0.75
c. probability MCC will obtain fewer than 20 new clients= P(10)= 0.05
d.
x f(x) x*f(x) x*x*f(x)
10 0.05 0.5 5
20 0.1 2 40
30 0.1 3 90
40 0.2 8 320
50 0.35 17.5 875
60 0.2 12 720
1 43 2050
expected value = \sum xf(x) = 43
Variance = 2050-43^2= 201
Explanation:
When solving for the gross profit on a product use:
Gross profit = Sales - Cost of goods sold
Sales = $814,000
Cost of goods sold = $386,650
Gross profit = $814,000 - $386,650
Gross profit = $445,350