Answer: Option (D)
Explanation:
In discipline such as economics, production function tends to provide a technological relation in between the quantities of input, i.e. capital and labor and the quantities of the output, i.e. commodities and goods. This function is referred to as one of key concepts in the neoclassical theories that are used in order to define the marginal product and thus to distinguish the allocative/distribution efficiency.
Answer:
a) Learning Costs Curve:
Quantity Marginal Total Cost ($) Average Cost (Units)
Cost ($) ($/unit)
1 $76 $76 $76
2 $70 $146 $73
3 $64 $210 $70
4 $58 $268 $67
5 $52 $320 $64
6 $46 $366 $61
b) For a request for proposal for two units, the break-even price for the two units is $146 ($73 per unit).
c) For two more units, the break-even price for them alone is $122 ($268 - $146). Each unit's break-even price will be $61 ($122/2).
Explanation:
a) A break-even price is a price that is equal to the total cost. At break-even, there is no profit and there is no loss. The total cost equals total revenue.
b) The learning cost curve shows how the "marginal cost decreases as a result of an increase in production by one unit." This curve can be illustrated graphically to show how the marginal and average costs reduce as a result of the increase in the quantity produced.
Explanation:
The computation of the ending inventory and the beginning inventory is shown below:
Ending inventory is as follows
December = 438,00 units × 5.5 gallons × 15% =
= 36,135 units
January = 41,000× 5.5 gallons × 15%
= 33,825 units
February = 50,250 units × 5.5 gallons × 15%
= 41,457 units
And, the beginning inventory for January is December ending inventory i.e 36,135 units
Answer:
C. Fear of regret.
Explanation:
In the given situation, the fear of regret should be chosen as the investor is afraid and she regret about her decision for selling the stock in the case when the price of the stock rises
Therefore as per the given situation, the option C is correct
And, the other options are incorrect
The same is to be considered
Answer:
1103.22%
Explanation:
The value of the investment at the end of the year assuming 250 trading days per year can be computed the future value formula provided below:
FV=PV*(1+daily return)^n
PV=initial investment=$100
daily return=reinvestment rate=1%
n=number of trading days in a year=250
FV=$100*(1+1%)^250
FV=$ 1,203.22
Annual return=( 1,203.22/$100)-1
Annual return=1103.22%