Profit maximizing condition is P=MC.
P= $50 (Given)
Firm A would produce 3 widget because for Q=3 , P=MC.
Firm B would produce 2 units because for Q=2 , P>MC and for Q=3 , P<MC .
Firm C would produce 4 units , because for Q-4 units , P=MC.
So, in total widgets production = (3+2+4) =9 widgets.
Producer surplus is determined by P-MC.
Producer surplus earn by firm A = $(50-20)+ (50-30) +(50-50)= $ 50
Producer surplus earn by firm B = $(50-25)+ (50-35)= $40
Producer surplus earn by firm C = $(50-15)+ (50-30)+ (50-35)+ (50-50)= $70
(1 point) Widgets sell for $50 each. There are three producers in the widget industry, with...
The following chart shows the marginal cost curves of two widget
producers.
What is the lowest possible social variable cost for producing 5
widgets?
MC (1 point) The following chart shows the marginal cost curves of two widget producers. The Hall Company The Oates Company Q MC 1 $ 61 $12 2 $ 92 $18 $18 $24 $27 $30 On the market supply curve, what quantity goes with the price $27? What is the lowest possible social variable cost for...
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4. In the competit ve market for widgets there are 50 identical consumers and 200 iden tical firms. Each individual consumer has the following demand function for widgets P(P) 100 2P where qD is the quantity an individual consumes and P is the widget's price. Each firm has the following cost function: C() 100 2qq (a) (3 points) Find the market demand function for widgets QP(P). Find the industry supply function for widgets Qs(P), make sure to find each firm's...
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2. In the competitve market for widgets there are 50 identical consumers and 200 iden- tical firms. Each individual consumer has the following demand function for widgets qP(P) = 100 – 2P where qp is the quantity an individual consumes and P is the widget's price. Each firm has the following cost function: C(q) = 100+ 2q +q2. (a) (3 points) Find the market demand function for widgets QP(P). Find the industry supply function for widgets Qʻ(P), make sure to...
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