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

And the probability of tails

The probability of win in both tosses assuming the condition given that the game in fact go to overtime and that the events are independnet would be:

And replacing we got

And then the probability of not win in both games by the complement rule is

So the best answer would be:

b.91

Step-by-step explanation:

For this case we know that the team always select the option heads for the game and for overtime, and we know that the coin is biased with the probability of heads given by:

And the probability of tails

The probability of win in both tosses assuming the condition given that the game in fact go to overtime and that the events are independnet would be:

And replacing we got

And then the probability of not win in both games by the complement rule is

So the best answer would be:

b.91

it could 14.28 but if its not that one then it has to be the 17 one. hope this ! : )

step-by-step explanation:

exa:

)

3+11

14

step-by-step explanation:

from this example, we can see that subtracting with integers is the same as adding the opposite. we can solve using a number line or by using the saying "keep, change, change" to us solve. it is important to remember that we can subtract a negative and end up with a larger number than we started with.