A perfectly competitive firm has a quadratic cost function
$$C(q)= 3+7q+q^2$$
and given price for output is 14.
What is the maximum profit it can make?
A perfectly competitive firm has a quadratic cost function
$$C(q)= 3+7q+q^2$$
and given price for output is 14.
What is the maximum profit it can make?
Write down profit as function of $q$.
$$\Pi(q) = 14q - (q^2 + 7q +3)$$
Now differentiating w.r.t $q$ and equating to $0$ will give you the profit maximizing output.