Consider the following normal$-$form game.

Player $1\backslash$ Player $2$LRO$10,105,20$U$20,5$x$,$x

Which of the following statements is correct?

Group of answer choices

L is strictly dominated by the strategy R if x is small enough.

For x$=0,$ the game has exactly one Nash equilibrium in mixed strategies, in which Player $1$ plays O with probability $1/3$ and Player $2$ plays R with probability $1/3.$

All answer options are correct.

None of the answers is correct.

For every x$>5,$ there exists a Nash equilibrium in pure strategies where both players are worse off compared to any other outcome of the game.

For x $<5,$ this game has exactly two Nash equilibria in pure strategies.