Chapter 6: Q. 7. (page 367)
Get on the boat! Refer to Exercise 3. Find the mean of Y. Interpret this value.

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Chapter 6: Q. 7. (page 367)
Get on the boat! Refer to Exercise 3. Find the mean of Y. Interpret this value.

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Sally takes the same bus to work every morning. Let the amount of time (in minutes) that she has to wait for the bus on a randomly selected day. The probability distribution of can be modeled by a uniform density curve on the interval from data-custom-editor="chemistry" minutes. Define the random variable
a. Explain what represents.b. What probability distribution does have?
Take a spin An online spinner has two colored regions-blue and yellow. According to the website, the probability that the spinner lands in the blue region on any spin is . Assume for now that this claim is correct. Suppose we spin the spinner times and let the number of times it lands in the blue region. Make a graph of the probability distribution of X. Describe its shape.
Taking the train Refer to Exercise 80 . Would you be surprised if the train arrived on time on fewer than 4 days? Calculate an appropriate probability to support your answer.
Take a spin An online spinner has two colored regions_blue and yellow. According to the website, the probability that the spinner lands in the blue region on any spin is . Assume for now that this claim is correct. Suppose we spin the spinner 12 times and let the number of times it lands in the blue region.
a. Explain why is a binomial random variable.
b. Find the probability that exactly 8 spins land in the blue region.
Get on the boat! A small ferry runs every half hour from one side of a large river to the other. The probability distribution for the random variable Y= money collected on a randomly selected ferry trip is shown here. From Exercise 7, .

(a) Find the median of Y.
(b) Compare the mean and median. Explain why this relationship makes sense based on the probability distribution.
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