Prove that the height of the cylinder of maximum volume inscribed in a sphere of radius \( R \) is \( \frac{2R}{\sqrt{3}} \).
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 |