Answer:
-$0.05
Explanation:
The computation is shown below:
The loss case = -1
The win case = 11 + 17 + 1 = 17
Now the number of pairs could be formed from (1 to 356, 0, 00) i.e.

= 703
Now
Pr (x = 17) is

And, Pr (x = -1) is

Now
E(x) = (-1) Pr (x = -1) + (17) Pr (x = 17)

= -$0.05
hence, the -$0.05 would be expected to win that associated with a $1 bet on two numbers