$($D$)$ What is the expected value of the game for the farm if the weather $($fate$)$ chooses to play the pure strategy "dry" for many years, and the farm continues to play its optimal strategy?

The expected value is

$($Type an integer or decimal rounded to the nearest hundredth as needed.$)$Find the optimal strategies for the farm and the weather, and the value of the game. First delete recessive row and columns, if present.

ype an integer or simplified fraction for each matrix element.$)$

ow find $P^{*},$ the optimal strategy for the farm.

ype an integer or simplified fraction for each matrix element.$)$

nd $Q^{*},$ the optimal strategy for the weather.

ype an integer or simplified fraction for each matrix element.$)$

ind $v,$ the value of the game.

ype an integer or decimal rounded to the nearest hundredth as needed.$)$

What is the expected value of the game for the farm if the weather $($fate$)$ chooses to play the pure strategy "wet" for many years, and the farm continues to play its optimal strategy?

e expected value is

ype an integer or decimal rounded to the nearest hundredth as needed.$)$

What is the expected value of the game for the farm if the weather $($fate$)$ chooses to play the pure strategy "normal" for many years, and the farm continues to play its optimal strategy?

e expected value is

ype an integer or decimal rounded to the nearest hundredth as needed.$)$

What is the expected value of the game for the farm if the weather $($fate$)$ chooses to play the pure strategy "dry" for many years, and the farm continues to play its optimal strategy?