Consider the following sequential game. Player $1$ first chooses which game to play on the Nintendo Switch. Player $2$ observes the choice and chooses to either also play on the Switch or to instead use the IPAD.$$

What is the Nash Equilibrium of this sequential game?

$$

$($Animal Crossing, $($Switch$,$ IPAD$))$

$($Portal Knights, $($Switch$,$ IPAD$)$

$($Animal Crossing, $($IPAD$,$ IPAD$))$

$($Portal Knights, $($IPAD$,$ IPAD$)$

$$

$$

$$Thursday

Friday$$

Saturday$$

$10$:$00$

$2,1$

$3,5$

$4,4$

$11$:$00$

$1,3$

$1,2$

$0,2$

$12$:$00$

$1,3$

$2,4$

$-1,5$

Which of the following is true?

Both players have a dominant strategy

Only Menesh has a dominant strategy

Neither player has a dominant strategy

Only Tim has a dominant strategy