Answer:
the Sharpe ratio of the optimal complete portfolio is 0.32
Explanation:
The computation of the sharpe ratio is shown below:
= (Return of portfolio - risk free asset) ÷ Standard deviation
= (17% - 9%) ÷ 25%
= 8% ÷ 25%
= 0.32
Hence, the Sharpe ratio of the optimal complete portfolio is 0.32
We simply applied the above formula
Answer:
D if this is anything related to business then there is always something that reviews everything and the most common term for it is Master scheduling.
Explanation:
Answer: The Break-Even Point will reduce from $4,285.71 to $4,125
Explanation:
To get the Break-Even Point we can divide Fixed Assets by the Contribution margin.
The Contribution Margin is the Selling Price minus the Variable Cost.
For Scenario 1 the Break-Even Point will be,
= 15,000 / ( 6 - 2.50)
= $4,285.71
For Scenario 2 the Break-Even Point is,
= 16,500 / 6.5 -2.5
= $4,125
The Break-Even Point for Scenario 2 means that even though the higher Fixed Costs could have led to a higher Break-Even Point, the higher price contributed more than the fixed costs did and led to an ultimately lower Break-Even Point than the first Scenario.
Answer:
(C) Decrease No effect
Explanation:
at purchase:
30,000 shares x 16 dollars each:
Treasury stock 480,000 debit
Cash 480,000 credit
--purchase of own share--
Then we will decrease retained earnings for the difference in the cash proceed on the sale and our treasury stock.
30,000 x 12 dollars = 360,000 cash proceeds
treasury stock 480,000
decrease in RE 120,000
cash 360,000 debit
retained earnings 120,000 debit
Treasury Stock 480,000 credit
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