Answer:
Firm should not shut down, as it is able to cover its Average Variable Cost
Explanation:
Perfect Competition firms in Short Run : The firms produce even if their average revenue (price) < their average total costs (AC). They continue production until Average variable cost (AVC) ≥ per unit price (P) i.e average revenue (AR). This is called Shut Down Point. P lower beyond AVC implies that firm won't continue even in short run.
Given : Variable Cost (VC) = 500 ; Revenue (R) = 510
Average Variable Costs & Average Revenue are variable costs & revenue, per unit quantity. AVC = VC / Q ; AR (P) = R / Q
R i.e 510 > VC i.e 500
So, R/ Q i.e AR is also > VC / Q i.e AVC
Since AVC > AR (P), firm should not shut down
The bundle that is going to maximize profit is going to be Late
<h3>How to find the bundle that would maximize profit</h3>
we have the net profit from early to be 7 + 5 = 12
We have the net profit from late to 6 + 10 = 16
We can see that the value for late is greater at 16 compared to that of the early.
Hence we can say that late has the greatest profit.
Next we have to solve for the profit that is made. This is the net profit.
The solution is given as 16 - 12 = 4
<h3>What is profit maximization</h3>
This is the process where by businesses would try to get the best output possible from the given inputs that they would use in the business. It goal is to be able to maximize the returns that they would make.
Read more on profit maximization here:
brainly.com/question/13464288
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Answer:
$2.25 per unit
Explanation:
The computation of the cost per equivalent is shown below:
= Total conversion cost ÷ total units completed
where,
Total conversion cost is
= Beginning work in process conversion cost + cost of conversion added
= $20,250 + 271,125
= 291,375
And, the number of units is
= Units completed + work in process ending inventory units × completion percentage
= 115,700 units + 23,000 units × 60%
= 115,700 + 13,800
= 129,500 units
So, the cost per equivalent unit for conversion cost is
= $291,375 ÷ 129,500 units
= $2.25 per unit