Can You Help? MC=150-40Q+3Q^2 And AVC=150-20Q+Q^2 .
With this, what is the minimum price, the product must be priced per kg, so that production can be continued? Is it when p<20, p<50, p<75, or p<100? Ans given is when p<50. If it is correct please tell me how?
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MC=150-40Q+3Q^2
AVC=150-20Q+Q^2 .
Average variable cost will be minimized at the quantity where average variable cost equals marginal cost.
MC = AVC
150-40Q+3Q^2 = 150-20Q+Q^2
150-40Q+3Q^2-150+20Q-Q^2 =0
Grouping the like terms
(150- 150)-(40Q-20Q) +(3Q^2-Q^2) =0
20 Q + 2Q^2 = 0
2Q^2 – 20 Q = 0
Taking 2 as common
2(Q^2 – 10 Q )=0
Dividing both sides by 2you will get
Q^2 – 10 Q = 0
Q^2 = 10 Q
Dividing both sides by Q you will get
Q = 10
Put the value of Q in 150-20Q+Q^2 you will get
150-20Q+Q^2
= 150-20(10)+(10)^2
=150-200+100
=150 – 100
= 50
So minimum value of P is 50
AVC=150-20Q+Q^2 .
Average variable cost will be minimized at the quantity where average variable cost equals marginal cost.
MC = AVC
150-40Q+3Q^2 = 150-20Q+Q^2
150-40Q+3Q^2-150+20Q-Q^2 =0
Grouping the like terms
(150- 150)-(40Q-20Q) +(3Q^2-Q^2) =0
20 Q + 2Q^2 = 0
2Q^2 – 20 Q = 0
Taking 2 as common
2(Q^2 – 10 Q )=0
Dividing both sides by 2you will get
Q^2 – 10 Q = 0
Q^2 = 10 Q
Dividing both sides by Q you will get
Q = 10
Put the value of Q in 150-20Q+Q^2 you will get
150-20Q+Q^2
= 150-20(10)+(10)^2
=150-200+100
=150 – 100
= 50
So minimum value of P is 50
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