Answer:
500
Explanation:
please find attached the table referred to in this question and a second table where marginal cost is included
A perfect competition is characterised by many buyers and sellers of homogeneous goods and services. Market prices are set by the forces of demand and supply.
in a perfect competition, price = marginal cost = marginal revenue
Marginal cost = total cost 2 - total cost 1
e.g. marginal cost at 2 units of output = $7 - $2 = $5
Hank and Helen would supply at the point where marginal cost is equal to $5.
looking at the second attached table, there are two points where marginal cost is equal to $5. at output 1 and output 5.
at output one, Hank and Helen would be earning a loss because total cost is greater than total revenue. so they would not supply at this point.
at output five, Hank and Helen would earn a profit and thus would supply at 5 units of output.
Since all firms face and identical cost structure, the industry supply would be 100 x 5 = 500 pounds
Answer:
Equilibrium price = $6
Total quantity in the market would be > 400 units ( unchanged )
Explanation:
Applying small=country model
world price of product = $6
import quota = 400 units
The Equilibrium price in Marketopia would be $6 and the total quantity available in Marketopia would > 400 units
This is because in a small country assumption model, the total imports made by any country is insignificant to the Total quantity of the products available in the market therefore it has no effect on the price of the products even if when the imports are stopped by the country
Answer:
a) I used an excel spreadsheet since there is not enough room here.
b) $69,000
c) $14,500
d) $14,000
f) $57,800
g) $59,500
Answer:
The answer is producers need to know what consumers want so they can sell more and make more profit.
Answer:
3
Explanation:
Data provided in the question:
Sales for the last four months :
8, 10, 15, and 9 units
Last four forecast of sales:
9, 11, 8 and 12 units
Now,
The mean absolute deviation (MAD) value of these forecast will be calculated as:
MAD = [ ∑|Sales - Forecast sales| ] ÷ [ Total number of forecast ]
or
MAD = [ |8 - 9| + |10 - 11| + |15 - 8| + |9 - 12| ] ÷ 4
or
MAD = [ 1 + 1 + 7 + 3 ] ÷ 4
or
MAD = 12 ÷ 4
or
MAD = 3
