Question

1.2 The firm's problem Consider a production process specified by the cost function $c(q) = \frac{q^2}{2} + k$ The firm's profit is $\pi(q) = pq - c(q)$ 2. Find the individual firm's supply function $q^(p)$ and indirect profit $\pi^(p) = \pi(q^*(p))$

          1.2 The firm's problem
Consider a production process specified by the cost function
$c(q) = \frac{q^2}{2} + k$
The firm's profit is
$\pi(q) = pq - c(q)$
2. Find the individual firm's supply function $q^*(p)$ and indirect profit
$\pi^*(p) = \pi(q^*(p))$

1.2 The firm's problem
Consider a production process specified by the cost function
c(q) = (q^2)/(2) + k
The firm's profit is
π(q) = pq - c(q)
2. Find the individual firm's supply function q^*(p) and indirect profit
π^*(p) = π(q^*(p))

Added by Benjamin V.

Economics

David Begg, Gianluigi Vernasca, Stanley… 11th Edition

Chapter 8

Instant Answer

Solved by Expert Shelayah Robinson

Step 1

From the given cost function q^2c = k^2, we can solve for c(q) by dividing both sides by q^2: c = k^2/q^2 Show more…

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1.2 The firm's problem Consider a production process specified by the cost function: q^2c = k^2 The firm's profit is: Tq = pq - cq 2. Find the individual firm's supply function q*(p) and indirect profit T*(p) = T(q*(p))