There are three urns containing white and black balls: the first one contains

$2$ white balls, the second contains $2$ black balls, and the third contains a white ball and a black ball.

The labels WW$,$ BB$,$ and WB are glued to the urns so that the contents of no urn correspond to its

label. Is it possible to choose one urn so that after drawing a ball from it$,$ one can always determine

the contents of each urn?

$$ If yes, then explain how this can be done, ensuring that no matter what the situation, you can

decipher the contents of the boxes.

$$ If no$,$ explain why there is no way to decipher the contents of the boxes regardless of which urn is

chosen to draw a ball from. You cannot peek into the urns, and the urns are not transparent