Consider Corp X is introducing a product on a trial basis and the cost is $300 million. And the discounted cash flow (DCF) model
1 answer:
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Answer:
b. $20.
Explanation:
Regardless of what the break-even volume is, at this volume profits are zero.
This means that any unit sold beyond this point will provide a profit equivalent to its marginal benefit, which is its selling price subtracted by its variable cost.
If a product sells for $50 and has a variable cost of $30, by selling one unit in excess of its break-even volume, the profit will be:
The profit will be $20.
Answer:
The oranges should be picked in 2 weeks for maximum return
Explanation:
We assume that the return of the owner is y ($)
Assume that the number of weeks the oranges should be picked to have maximum return is x (weeks). (x≥0)
If collect now, the price for each bushel is $27
As the price per bushel decrease by $1.50 per bushel each week
=> After x weeks, the price of a bushel decrease: 1.5x ($)
=> The price of 1 bushel after x weeks is: 27 - 1.5x ($)
If collect now, each tree can yield 7 bushels
As the yield increases by half a bushel per week for the next 5 weeks
=> After x weeks with x ≤ 5, each trees would yields: 7 + 0.5x (bushels)
The return = The price of each bushes × The quantity of bushels
=>
⇔
⇔
We have: if the equation has the form of with a≠0, its maximum value is:
In the equation , we have: a = -0.75; b = 3; c = 189
=>
To look for the number of weeks, we should find x (0≤x≤5) with which y = 192
⇔
⇔
⇔
⇔
⇔
⇔ x = 2
The oranges should be picked in 2 weeks for maximum return