Answer:
The equilibrium price level will double.
Explanation:
Suppose that the economy has a money supply of $4 billion and the income velocity of money is 8, the price level will be 4 and the real GDP is $8 billion. The formula we are using is:
- Money supply x velocity = price level x real GDP
If the money supply remains the same ($4 billion), the income velocity of money is 16 (it doubles), and the real GDP is $8 billion, then the price level will be:
$4 x 16 = price level x $8
$64 = price level x $8
price level = $64 / $8 = 8
So the price level has doubled to 8.
Answer:
14-Jan
Dr Trade Receivable $1,125
Cr Sales
14-jan
Dr Cost of sales 625
Cr Inventory 625
9-Apr
Dr Inventory 375
Cr Trade Payable 375
2-Sep
Dr Trade Receivable $2,500
Cr Sales $2,500
2 sep
Dr Cost of sales $1,375
Cr Inventory $1,375
Dec 31 No journal entry
Explanation:
Preparation to Records the month-end journal entries noted below, assuming the company uses a periodic inventory system
14-Jan
Dr Trade Receivable $1,125
Cr Sales (45*25)
14-jan
Dr Cost of sales[25*25] 625
Cr Inventory 625
9-Apr
Dr Inventory (25*$15) 375
Cr Trade Payable 375
2-Sep
Dr Trade Receivable $2,500
Cr Sales (50*50) $2,500
2 Sep
Dr Cost of sales $1,375
Cr Inventory $1,375
($2,500-$1,125)
Dec 31 No journal entry
Answer:
The correct answer is $543,000
Explanation:
According to the given scenario, the calculation of the ending inventory is as follows:
= Inventory on hand + merchandise purchased F.O.B shipping point + F.O.B destination
= $350,000 + $118,000 + $75,000
= $543,000
The goods held on consignment i.e. not involved is not relevant
Thus, the calculation of the ending inventory is $543,000
Group of answer choices profits
Answer:
Explanation:
The purpose of allocating the output of the shoes is to diminish the total cost of production. The process is achieved by assigning a pair of shoes that requires production at the factory with a marginal lower cost of the two plants. Afterward, the firms will have to equate the marginal cost of production across the two firms.
For firm 1:
The cost of production 
Differentiating with respect to 
to determine the marginal cost;
For firm 1, the Marginal cost 
For firm 2; the marginal cost 
Equating both from above:
Recall that:
Thus, we can replace the value of into the above equation to determine the value of 
in terms of 
by applying a quadratic formula.
Assuming we knew the values of 
we can estimate the numerical value of , then replace it into the equation 
to find the numerical value for .
