Answer: $3,400
Explanation:
Gross Profit = Sales revenue - Cost of Goods sold
Cost of good sold = Opening stock + Purchases of inventory - Closing stock of inventory
= 0 + 4,400 - 1,800
= $2,600
Gross Profit = 6,000 - 2,600
= $3,400
Answer:
A. 15 units
B. $130
Explanation:
In order to solve this, we need to use the profit maximization condition for monopoly.
MR = MC will give us the optimal quantity and price for the monopolist.
The consumer's demand for the product is:
Qd = 80 - 0.5P
Therefore, we have:
P = (80 / 0.5) - (Qd / 0.5)
P = 160 - 2Qd
Recall that, Total Revenue:
TR = P * Q
So, in this case TR = 160Q - 2Q^2
MR = d(TR) / dQ = 160 - 4Q
Now, MR = MC
160 - 4Q = 100
4Q = 160 - 100
4Q = 60
Q = 60 / 4
Q = 15 units.
Now, P =160 - 2Q
P = 160 - 2(15)
P = 160 - 30 = 130
The optimal number of units to be placed in a package will therefore be 15 units while the firm should charge $130 for this package.
Answer:
=$337.43
Explanation:
The value of each of the coins after 50 years is the future value after 50 years at their respective interest rate.
The formula for future value is FV = PV × (1+r)n
For the first coin at 5.2 percent,
Fv = 100 x ( 1 + 5.2/100 ) 50
Fv =100 x (1+ 0.052) 50
Fv = 100 x 12. 61208795
Fv = $1,261. 21
For the second coin at 5.7 percent,
Fv = 100 x (1 + 5.7 /100)50
Fv =100 x (1 + 0.057 )50
Fv = 100 x 15.98
Fv = 1, 598. 64
the difference in value will be
=$1598.64 - $1,261.21
=$337.43
Answer:
the holding period return is 3.77%
Explanation:
The computation of the holding period return is shown below:
Holding period return is
= (Income + (Selling price - Purchase price)) ÷ Purchase price
= ($3 + ($52 - $53)) ÷ 53
= 3.77%
Hence, the holding period return is 3.77%
We simply applied the above formula so that the correct value could come
And, the same is to be considered
