A)Degree of operating leverage=Contribution/EBIT
=6400,000/2140000=2.99.
B) Degree of operating leverage=Contribution/EBIT
=5600,000/1340000=4.18
C) Degree of operating leverage=Contribution/EBIT
=7600,000/1015000=7.49
One conclusion that companies can draw from examining operational leverage is that companies that minimize fixed costs can increase profits without changing selling prices, contribution margins, or unit sales.
The Operating Leverage formula is used to calculate a company's break-even point, helping to set a reasonable selling price that covers all costs and produces a profit. This gives you insight into how well your company is using fixed-cost items such as inventory and machinery to make a profit. The more profit a company can extract from the same amount of fixed assets, the higher its operational leverage.
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Answer:
13.28%
Explanation:
return on stockholders' equity = net income after taxes and preferred stock dividends / average stockholders' equity
- net income = $1,429,000
- preferred stocks dividends = 8,000 stocks x $75 x 6% = $36,000
- average stockholders' equity = ($10,317,000 + $10,662,000) / 2 = $10,489,500
return on stockholders' equity = ($1,429,000 - $36,000) / $10,489,500 = 13.28%
Answer:
d. cross-functional strategies
Explanation:
In an organisation, for the proper running of all the departments or functions, proper communications and coordination is required. So implementing the cross-functional strategies can succeed when all the functional areas of the organisation are properly coordinated with each other. And by implementing these strategies we can trace out the business strategy with supporting of all functional areas. These are useful to place all functional strategies properly.
Thus the answer is d. cross-functional strategies.
The calculated profit per unit for base-case, worst-case is, and best-case for the management of Brinkley corporation is:
<h3>The Profit per unit for base-case:</h3>
45 - 1 1- 24 - 3 = $7
<h3>Profit per unit for worst case:</h3>
45 - 12 - 25 - 3 = $3 per unit
<h3>Profit per unit for best case:</h3>
45 - 10 - 20 - 3 = 12$ per unit
b. The mean profit per unit is given as $7.05
c. The reason the simulation approach is preferable is due to the fact that it can help to determine the probability of profit as a particular amount, unlike the what-if scenario analysis.
It can also create different scenarios for possible resources.
d. The probability of the fact that the profit per unit woul be less than 5 is 9%
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