Answer:
Closing inventory - $10,160
Costs of goods sold - $9,600
Explanation:
Under the LIFO Method, the cost of good sold equals to
= April 23 units × cost per unit + Remaining units × cost per unit
= 300 units × $22 + 150 units × $20
= $6,600 + $3,000
= $9,600
Since the firm has sold 450 units, so out of which 300 units sold at a price of $22 and the remaining 150 units sold at a price of $20
The ending inventory equals to
= Remaining units × cost per unit + April 1 × cost per unit
= 270 units × $20 + 280 units × $17
= $5,400 + $4,760
= $10,160
Since on April 23, the 420 units were purchase, out of which 150 units are transferred to the cost of good sold and the remaining units 270 units at $20 is transferred to the ending inventory
Answer:
C. technological advances are the result of discoveries and choices.
Explanation:
The new growth theory was developed by a man named med Paul Romer. This new growth theory stresses the role which is determined by human choices.
The new growth theory states that technological advances are the result of discoveries and choices, rather than random choices. It explains the fact that new innovations and technological advancement are not the result of random chance, but they occur as a result of humans and their desire for new innovations.
Therefore option C is correct
Answer:
Piece rate system
Explanation:
The piece rate system is the system in which the price is paid according to the units make or produced
Since in the question it is mentioned that the Janna sells handmade jewellery and her employees would paid a specific amount for each bracelet and necklace they developed irrespective of the time it takes so this represents the piece rate system
So the same is to be considered
Answer:
$950 in order to maximize the revenue.
Explanation:
The computation of monthly rent in order to maximize revenue is shown below:-
R (x) = Rent price per unit × Number of units rented
= ($900 + $10 x) × (100 - x)
= $90,000 - 900 x + 1000 x - 10 x^2
R (x) = -10 x^2 + 100 x + $90,000
Here to maximize R (x), we will find derivative and equal it to zero
R1 (x) = -20 x + 100 = 0
20 x = 100
x = 5
Therefore the monthly rent is p(5) = $900 + 10(5)
= $900 + 50
= $950 in order to maximize the revenue.