Answer:
the firm should have sold less output in the local market, and more output on the internet auction site.
Explanation:
Based on the scenario being described within the question it can be said that in order to maximize profits the firm should have sold less output in the local market, and more output on the internet auction site. This is because marginal revenue indicates the additional revenue that will be generated by increasing product sales by one unit. Therefore since the internet auction site's marginal revenue is higher than the local store, it means that selling more units in the internet site will lead to more profit than the local market.
Answer:D.None of the option is correct, the correct answer is Buy; savings=$203,000
Explanation:
The firm will Incurred the total fixed overhead it decides to make.
The total cost of making 6000 units is $163*6000=$978,000
The total cost of buying is $144*6000= $864,000 and when we deduct $89,000 to be saved from fixed overhead by buying we have a total cost of( $864,000-$89,00) =775,000.
This invariably means the company will save ($978,000-$775,000) which is equal to= $203,000 by buying.
Answer:
d. there is a shortage and the interest rate is below the equilibrium level.
Explanation:
If the quantity of loanable funds demanded exceeds the quantity of loanable funds supplied, there is less money available for loans than the required, which characterizes a shortage. Higher interest rates decrease the demand while lower rates increase demand; if demand is higher than supply, the interest rate is lower than the equilibrium rate.
Therefore, there is a shortage and the interest rate is below the equilibrium level.
Answer:
$19200
Explanation:
This breakeven point can be calculated as under:
Breakeven Quantity = (Fixed Cost - Additional F. Cost) / (Selling Price - Variable Cost per unit)
Here
Fixed cost = $12,000
Variable Cost = $1.5 per unit
Selling Price = $2 per unit
Additional Fixed Cost = $2,400
By putting Values:
Breakeven Quantity = ($12,000 - $2,400) / ($2 - $1.5)
Breakeven Point = 19,200
