a) P(Will shop) = 0.64
b) P(Will shop | Younger than 20) = 0.29/0.34 = 0.85
c) P(Will shop | Older than 40) = 0.11/0.34 = 0.32
d) P(Younger than 20 or will shop) = 0.34 + 0.64 - 0.29 = 0.69
A department store is developing a new advertising campaign for their new location in a different...
Age Yes No Total <20 0.22 0.05 0.27 20-40 0.23 0.12 0.35 >40 0.13 0.25 0.38 Total 0.58 0.42 1.00 A department store is developing a new advertising campaign for their new location in a different region, and their marketing managers need to understand their target market better. A survey of adult shoppers found the probabilities that an adult would shop at their new store classified by age is shown in the contingency table. Complete parts a through d. a)...
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A store gathers some demographic information from their customers. The following chart summarizes the age-related information they collected: One customer is chosen at random for a prize giveaway. What is the probability that the customer is at least 20 but no older than 40? What is the probability that the customer is either older than 60 or younger than 40? What is the probability that the customer is at least 60? Enter your answers as either decimals or fractions, not as percents.
Lisa Mendes and Brad Lee work in the sales department of an AT&T Wireless store. Lisa has been signing up an average of 63 new cell phone customers every month with a standard deviation of 21, while Brad signs up an average of 72 new customers with a standard deviation of 13. The store manager offers both Lisa and Brad a $90 incentive bonus if they can sign up more than 90 new customers in a month. Assume a normal...