Chapter 5: Q 70. (page 329)
Who eats breakfast? Refer to Exercise 68. Are events B and M independent? Justify your answer.
Short Answer
Yes, not independent.
Chapter 5: Q 70. (page 329)
Who eats breakfast? Refer to Exercise 68. Are events B and M independent? Justify your answer.
Yes, not independent.
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Get started for freeSpinning a quarter With your forefinger, hold a new quarter (with a state featured on the reverse) upright, on its edge, on a hard surface. Then flick it with your other forefinger so that it spins for some time before it falls and comes to rest. Spin the coin a total of 25 times, and record the results.
(a) What’s your estimate for the probability of heads? Why?
(b) Explain how you could get an even better estimate.
Due to a hit, A very good professional baseball player gets a hit about of the time over an entire season. After the player failed to hit safely in six straight at-bats, a TV commentator said, “He is due for a hit by the law of averages.” Is that right? Why?
Use the correct choice from the previous question and these random digits to simulate 10 shots:How many of these 10 shots are hits? (a) (b) (c) (d) (e)
Is this valid? Determine whether each of the following simulation designs is valid. Justify your answer.
(a) According to a recent survey, of people aged and older in the United States are addicted to email. To simulate choosing a random sample of
people in this population and seeing how many of them are addicted to email, use a deck of cards. Shuffle the deck well, and then draw one card at a
time. A red card means that person is addicted to email; a black card means he isn’t. Continue until you have drawn cards (without replacement) for the sample.
(b) A tennis player gets of his second serves in play during practice (that is, the ball doesn’t go out of bounds). To simulate the player hitting second serves, look at pairs of digits going across a row in Table D. If the number is between and , the service is in; numbers between and indicate that the service is out.
Rolling dice Suppose you roll two fair, six-sided dice—one red and one green. Are the events “sum is ” and “green die shows a ” independent? Justify
your answer.
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