An urn contains 11 balls, of which 4 are white. Three players $A$, $B$, and $C$, successively draw from the urn. $A$ first, then $B$, then $C$, then $A$ again, and so on. The winner is the first one to draw a white ball. Find the probability of winning for each player, assuming the balls that are withdrawn are not replaced. 

Find $\mathbf{P}(A \text{ wins})$  

Find $\mathbf{P}(B \text{ wins})$  

Find $\mathbf{P}(C \text{ wins})$

I have completed the same problem with replacement of the marbles. I do not know how to start without replacement.