To solve the problem, we need to understand the concept of price elasticity of supply and how it affects the behavior of firms in a perfectly competitive market.
The price elasticity of supply (\(\text{PES}\)) is a measure of how much the quantity supplied of a good changes in response to a change in its price. It is given by the formula:
\(\text{PES} = \frac{\%\ \text{change in quantity supplied}}{\%\ \text{change in price}}\)
Given:
Let's analyze the impact on the quantity supplied by both firms:
\(\%\ \text{change in quantity supplied} = \text{PES}_X \times \%\ \text{change in price} = 0.5 \times 1\% = 0.5\%\)
\(\%\ \text{change in quantity supplied} = \text{PES}_Y \times \%\ \text{change in price} = 1.5 \times 1\% = 1.5\%\)
Now, let's consider the options:
Therefore, the correct answer is that Y experiences a slower increase in marginal cost in comparison to X.
The sum of the payoffs to the players in the Nash equilibrium of the following simultaneous game is ............
| Player Y | ||
|---|---|---|
| C | NC | |
| Player X | X: 50, Y: 50 | X: 40, Y: 30 |
| X: 30, Y: 40 | X: 20, Y: 20 | |