Answer:
The answer is:
Total loss to the left of the intersection
Total profit to the right of the intersection
Explanation:
Cost-volume-profit (CVP) analysis is a method that looks into the impact of how varying levels of costs and volume will affect the operating profit of a firm. This gives companies good understanding of the profitability of their products or services.
To answer the question above;
Total loss to the left of the intersection
Total profit to the right of the intersection
While the intersection is the break-even
Answer:
$256,284
Explanation:
The computation is shown below:
First, Calculate the predetermined overhead rate per hour which equals to
= (Estimated manufacturing Overhead cost ÷ estimated machine hours)
= ($235,900 ÷ 20,800 hours)
= $11.34 per hour
So, the applied overhead or manufacturing overhead allocated equals to
= Predetermined overhead rate per hour × actual machine hours
= $11.34 per hour × 22,600 hours
= $256,284
Answer:
Instructions are below.
Explanation:
Giving the following information:
Total fixed costs= 300,000
Total costs= $450,000
Units= 120,000
A) Unitary variable cost= 150,000/120,000= $1.25
B) Units= 75,000
<u>The fixed costs remain constant no matter how many units are made (between relevant ranges).</u>
Total fixed costs= $300,000
C) UNits= 160,000
Total variable costs= 1.25*160,000= $200,000
D) Units= 180,000
Total fixed costs= 300,000
Total variable costs= 1.25*180,0000= 225,000
Total costs= $525,000
Answer:
C. Debit Work in Process—Dept. B; credit Finished Goods—Dept. A
Explanation:
It is known that during continuous production, businesses find it difficult to isolate each individual unit and calculate a cost. Process costing systems accumulate the materials, labor and overhead costs for the period along with the total number of units produced. The total number of units produced includes both completed units and partially completed units. The company determines the percentage of completion for each partially completed unit and adds these amounts to the total number of completed units to determine the equivalent units.
Answer:
Yes.
Explanation:
Given that,
Price of low-quality apples = $1 per pound
Price of high-quality apples = $4 per pound
Marginal utility of low-quality apples = 3 utils
Marginal utility of high-quality apples = 12 utils
Equimarginal:
(Marginal utility of low quality apples ÷ Price per apple) = (Marginal utility of high quality apples ÷ Price per apples)
(3 utils ÷ $1) = (12 utils ÷ $4)
3 = 3
Yes, Timmy is maximizing his utility as his equimarginal utility is same for both the goods as shown above.
