Answer:
The expected number of wins for the player is 2.31
Explanation:
No. of face cards = 12
total cards = 52
Probability of getting face card =

Probability of getting face card =

The player plays 10 times
Formula :

n = no. of trials = 10
p = probability of success=

E=expected number of wins


So, the expected number of wins for the player is 2.31