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Mathematics, 06.05.2020 02:27 johnbuffit08
Football teams toss a coin to see who will get their choice of kicking or receiving to begin a game. Also, if the game goes into overtime, they must do another coin toss to determine who will kick or receive at the beginning of the overtime period. Suppose the coin is not fair, and has a probability of .3 of showing up heads. If a team always guesses heads, what is the probability that they WON'T win both coin tosses? (Assuming that the game does in fact go into overtime)a.09b.91c.49d.51
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