Answer:
Profit maximising price = 48
Explanation:
Total Cost : C (x) = 8x + 3
Demand Curve : p (x) = 88 − 2x
Total Revenue = p (x). x = x (88 - 2x) = 88x - 2x^2
Profit maximisation is where Marginal Cost (MC) = Marginal Revenue (MR)
MC = d TC / d Q = d (8x + 3) / d x = 8
MR = d TR / d Q = d (88x - 2x^2) / d x = 88 - 4x
Equating MR & MC ,
88 - 4x = 8 , 88 - 8 = 4x
x = 80 / 4 , x = 20
Putting value in demand curve,
p = 88 - 2x = 88 - 2 (20) = 88 - 40
p = 48
Answer: $1,014,300
Explanation:
The company wants to maintain 20% of the next month's needs as ending inventory.
One Miniwap requires 2.5 kg of Jurision to be made.
Materials purchased is;
= Ending inventory + Materials used - Begining inventory
Ending Inventory;
= 20% of September Jurision
= 20% * 21,300 * 2.5
= 10,650 kg
Materials used
= 2.5 kg * August Miniwaps
= 2.5 * 22,600
= 56,500 kg
Materials Purchased = 10,650 + 56,500 - 10,800
= 56,350 kg
Cost of Jurision is $18 per kilo
= 56,350 * 18
= $1,014,300
C. less painful parting with cash
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