Two persons $A$ and $B$ get together once a weak to play a game. They always play $4$ games . From past experience Mr. A wins $2$ of the $4$ games just as often as he wins $3$ of the $4$ games. If Mr. A does not always wins or always loose, then the probability that Mr. A wins any one game is (Given the probability of A's wining a game is a non-zero constant less than one).

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Two persons

A

and

B

get together once a weak to play a game. They always play

4

games . From past experience Mr. A wins

2

of the

4

games just as often as he wins

3

of the

4

games. If Mr. A does not always wins or always loose, then the probability that Mr. A wins any one game is (Given the probability of A's wining a game is a non-zero constant less than one).

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Question Text

Two persons

A

and

B

get together once a weak to play a game. They always play

4

games . From past experience Mr. A wins

2

of the

4

games just as often as he wins

3

of the

4

games. If Mr. A does not always wins or always loose, then the probability that Mr. A wins any one game is (Given the probability of A's wining a game is a non-zero constant less than one).

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