HobbiesCo is a firm that produces model trains in a perfectly competitive market. The production of each model train requires millilitres of paint (P), and grams of wood (W). Their production function is given by f(P, W) = min (6 √ P, 3W − 12). Question: Draw the isoquant corresponding to q = 48 trains in a clearly labelled diagram where P is the horizontal axis and W is the vertical axis. Label two distinct input bundles (P, W) in the diagram which give q = 48.
HobbiesCo is a firm that produces model trains in a
Question: Draw the isoquant corresponding to q = 48 trains in a clearly labelled diagram where P is the horizontal axis and W is the vertical axis. Label two distinct input bundles (P, W) in the diagram which give q = 48.
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(b) Compute the marginal products of each input.
(c) Does this production function exhibit constant returns to scale? Using the marginal products you have computed in the previous part, explain your answer in no more than 25 words.
(d) Suppose that HobbiesCo wants to produce q trains when the
c(q) = 2q^2 + 6q + 72.
(e) Suppose that the market price is p, and HobbiesCo will produce q units of trains. Using the cost function you found in the previous part, find the supply function of HobbiesCo. Express it as a function of price.
(f) Suppose that there are 60 identical firms like HobbiesCo who act as price-takers and the market
Q_D = 910 − 5p.
Show that the short-run
(g) Assuming no shocks to market demand, what is the largest whole number of firms that this market can sustain in the long run equilibrium?
(h) Suppose that we are in the long-run equilibrium given in the previous part. Now, 20 of the firms successfully lobby the government for a subsidy of $5 per model train sold. How many firms will there now be in the long run equilibrium?
by Bartleby Expertwhat are the two distinct input bundles (P, W) in the diagram which give q = 48?
by Bartleby Expert
