Answer:
The formula is not used if consumer demand and ordering and holding costs are not constant.
Explanation:
E.O.Q formula measures the ideal quantity of order a company should purchase in order to minimize its inventory costs, such as holding costs and shortage costs. The formula, however has its limitations, in a way that it assumes that the costumer demand is constant and ordering and holding costs remain constant. This makes formula hard to use in case of seasonal changes of demand, inventory costs or lost sales revenue due to inventory shortages.
Answer:
$400,000
Explanation:
Distribution for a particular year will be first drawn for the earning and profits for that year. Distributions will be treated as dividends if the earnings and profits in the current year are positive, regardless of whether the accumulated balance is negative.
Boulder had positive earnings and profits of $500,000. It has distributions of $400,000, which will be drawn from the earning from the current earnings. This distribution will be dividends because they can be satisfied with the current earnings.
Answer:
the times interest earned ratio is 5.87 times
Explanation:
The computation of the times interest earned ratio is shown below:
Interest expense is
= Bonds payable × Interest rate
= $1,106,989 × 6%
= $66,419
Now
Times interest earned ratio is
= (Income before income tax for year + Interest expense) ÷ Interest expense
= ($323,108 + $66,419) ÷ ($66,419)
= 5.87 times
Hence, the times interest earned ratio is 5.87 times
Answer:
The correct answer that fills the gaps are: A. increase; E. decreasing.
Explanation:
The Law of diminishing returns has a fundamental role in the productivity of a factor, since it indicates that the marginal productivity of each factor decreases as more units of it are added to the production process (leaving the rest of the productive factors in a constant amount). In this way exceeding the optimum amount of a productive factor can even result in a decrease in total productivity.
It is necessary to explain the basic concept of diminishing marginal returns. If we increase the quantity of a productive factor and leave the amount used of the rest fixed, there will come a time when the quantity of final product we obtain is less as we produce more and more. There may even come a time when, by increasing a unit of factor employed (for example, work or machinery), production decreases.
Explained in simple words, it seems that despite what may be thought a priori, increasing a factor not only does not increase the production of the good or service but can lead to a gradual decrease in the amount produced.
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