A legendary football coach was known for his winning seasons. He consistently won nine or more games per season. Suppose x equals the number of games won up to the halfway mark (six games) in a season. If this coach and his team had a probability of winning any one game (and the winning or losing of one game was independent of another), then the probability distribution of the number x of winning games in a series of six games is: Find the expected number of winning games in the first half of the season for this coach's football teams.

Question

A legendary football coach was known for his winning seasons. He consistently won nine or more games per season. Suppose x equals the number of games won up to the halfway mark (six games) in a  season. If this coach and his team had a probability  of winning any one game (and the winning or losing of one game was independent of another), then the probability distribution of the number x of winning games in a series of six games is:  Find the expected number of winning games in the first half of the season for this coach's football teams.

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The Answer of A legendary football coach was known for his winning seasons. He consistently won nine or more games per season. Suppose x equals the number of games won up to the halfway mark (six games) in a  season. If this coach and his team had a probability  of winning any one game (and the winning or losing of one game was independent of another), then the probability distribution of the number x of winning games in a series of six games is:  Find the expected number of winning games in the first half of the season for this coach's football teams.

A Legendary Football Coach Was Known for His Winning Seasons