Respuesta :
Answer:
The firm's profit maximization price = $81.25
Explanation:
We are given:
Marginal cost MC = $65
Elasticity of demand ED = -5
Therefore, Using the rule of thumb pricing, we have the equation:
[tex] P = \frac{MC}{1+(1/ED)} [/tex]
[tex] P = \frac{65}{1+(1/-5)}[/tex]
[tex]P = \frac{65}{0.8} [/tex]
P = $81.25
Therefore the firm's profit maximization price is $81.25
Answer:
So the firm's profit-maximizing price is $81.25
Explanation:
Given:
- Elasticity of demand of -5
- Constant marginal cost of $65.00
As we know that, the firm's profit-maximizing price has the following formula:
Price= Marginal cost* [tex]\frac{ elasticity }{ elasticity + 1}[/tex]
<=> Price = $65*[tex]\frac{-5}{-5+1}[/tex]
<=> Price = $81.25
So the firm's profit-maximizing price is $81.25