Answer:
WP Corporation
Which of the products should be processed beyond the split-off point? Product X Product Y Product Z
B) yes no yes
Explanation:
a) Data and Calculations:
Budgeted data for the next month:
products X Y Z
Units produced 2,400 2,900 3,900
Per unit sales value at split-off $ 21.00 $ 24.00 $ 24.00
Added processing costs per unit $ 3.00 $ 5.00 $ 5.00
Per unit sales value if processed further $ 25.00 $ 25.00 $ 30.00
Added profit after further processing $ 1.00 ($4.00) $ 1.00
Further processing of the products X, Y, and Z will yield further or added profit of $1.00 from products X and Z, but a loss of $4 from product Y. Therefore, product Y should not be processed further, unless its cost structure is such that there is a more than $4 profit to be generated and its further processing is necessary for the other two to be sold, that is if the three products must be sold jointly. In such a case, management could take further analysis to reduce the cost for consumers.
Vaughn's net income for the year 2022 is: c. $88,000.
<h3>Net income</h3>
Using this formula
Net income=Revenues - expenses
Where:
Revenues=$735,000
Expenses=$647,000
Let plug in the formula
Net income=$735,000-$647,000
Net income=$88,000
Therefore the correct option is c.
Learn more about net income here:brainly.com/question/15235984
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Answer:
fails to achieve the minimum average total costs attainable at each level of output.
Explanation:
X Inefficiency do take place in a firm when there is little or no incentive in controlling costs. As a result of this average cost of production will go up than necessary. And as a result of lack of incentives, technically, the firm will be far from efficient. It should be noted that X-inefficiency could be described as a situation in which a firm fails to achieve the minimum average total costs attainable at each level of output.
In this problem we are given the mean of $1100, SD of $150 and x equal to $900. In this case, we need to use the z-score table to answer the problem:
z = (x-mean)/sd
z = (900-1100)/150
z = -1.33
from z-table, the probability at the left of z= -1.33 is equal to 9.18%
