Answer:
400
Explanation:
Qd = 45 - 2P
Qd = -15 + P
45 - 2P = P - 15
60 = 3P
60/3 = P = 20
Q = 45 - 2*20 = 5
Q = -15+20 = 5
The quantity will be 5 and price 20
<u>Now we will caclulate the consumer surplus:</u>
Which the area of the demand curve above the equilibrium.
We calculate he area of a triangle:
base x high / 2
consumer surplus = 400
Answer:
- 5,000 watches : $150,000 loss
- 20,000 watches: $60,000 (Loss)
- Break-even point = 30,000 units
- if the selling price rises to 32 = break even points descends to 10,588 units
- If the selling price rises to $32 but variable costs rises to $26 , the break even point goes back to 30,000units.
Explanation:
Hi, to answer this question we have to apply the next formula:
Profit = Revenue -cost
Where the revenue is equal to the units sold (x) multiplied by the selling price,
R = 21 x
And cost is equal to the sum of the fixed and variable costs.
C = 15x + 1800
So:
P = 21x-(15x +180,000)
P = x ( 21-15)- 180,000
P = 5000(21-15)-180,000
P = 5000(6) -180,000
P= 30,000-180,000
P=-$150,000 (loss , since is negative )
P = 20,000(6) -180,000
P = 120,000-180,000
P=-$60,000 (Loss)
- To find the break even point:
R = C
21x = 15x + 180,000
21x-15x =180,000
6 x = 180,000
x = 180,000/6
x =30,000 units
- if the selling price rises to 32
32x = 15x + 180,000
32x-15x = 180,000
17x =180,000
x = 180,000/17
x = 10,588 units
It descends,
- If the selling price rises to $32 but variable costs rises to $26
32x = 26x+180,000
32x-26x = 180,000
6x = 180,000
x = 180,000/6
x =30,000
The break-even point comes back to 30,000 units.
Answer:
$214,000
Explanation:
Total Revenues ($740,000 + $103,000) =$843,000
−Total Operating costs ($570,000 + $59,000)
=$629,000
= Total operating profit = $214,000
Therefore Assuming that there are no changes to the existing body shop business, operating profits would be expected to increase during 2021 by $214,000
