Question

In a population of interest, we know that, 77% drink coffee, and 23% drink tea. Assume...

In a population of interest, we know that, 77% drink coffee, and 23% drink tea. Assume that drinking coffee and tea are disjoint events in this population. We also know coffee drinkers have a 30% chance of smoking. There is a 13% chance of smoking for those who drink tea.

A person is randomly chosen from this population. What is the probability that the person smokes?

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
In a population of interest, we know that, 77% drink coffee, and 23% drink tea. Assume...
In a population of interest, we know that, 77% drink coffee, and 23% drink tea. Assume that drinking coffee and tea are disjoint events in this population. We also know coffee drinkers have a 30% chance of smoking. There is a 13% chance of smoking for those who drink tea. a. (2 points) Five individuals are randomly chosen from this population. What is the probability that four of them drink coffee? b. (2 points) Five individuals are randomly chosen from...
A population of interest 77% drink beer and 23% drink soda, Assume that we have drinking...
A population of interest 77% drink beer and 23% drink soda, Assume that we have drinking beer and soda are disjoint event in the population, we also know beer drinker have a 30% in smoking, there is a 13% chance of smoke for who drink soda. 1 five individual randomly chosen from this population. what is probability of them drinking beer? 2. f five individual randomly chosen from this population. what is probability of the first 4 drinking beer and...
A population of interest 77% drink beer and 23% drink soda, Assume that we have drinking...
A population of interest 77% drink beer and 23% drink soda, Assume that we have drinking beer and soda are disjoint event in the population, we also know beer drinker have a 30% in smoking, there is a 13% chance of smoke for who drink soda. 1 five individual randomly chosen from this population. what is probability of four them drinking beer? 2. f five individual randomly chosen from this population. what is probability of the first 4 drinking beer...
55% of adults drink coffee, 25% drink tea and 15% drink both.a.Make a Venn diagram or...
55% of adults drink coffee, 25% drink tea and 15% drink both.a.Make a Venn diagram or two way table that illustrates this informationb.If someone drinks coffee, find the probability they also drink tea?Use probability notation.c.What percent of adults drink neither beverage?d.Are drinking coffee and tea disjoint? Explain.e.Are drinking coffee and tea independent? Show your work.
1. In state A, 23% of the people drink coffee. In state B, 37% of the...
1. In state A, 23% of the people drink coffee. In state B, 37% of the people drink coffee. We take a random sample of 50 from state A, and 60 from state B, and find the sample proportions spA and spB (spA is the sample proportion of those who drink coffee from state A, which in the notation of the textbook would be p1) What is the mean of spA - spB? (write it as a decimal fraction, not...
Let’s assume that we know the population of SAT math scores for Maine students is normally...
Let’s assume that we know the population of SAT math scores for Maine students is normally distributed with a µ = 444 and σ = 115. You randomly select a sample of four students (n = 4) from this population. (a) Calculate the standard error of the mean, X  . (b) What is the probability of obtaining a sample mean at or above 500? Also, please illustrate this using a graph.   (c) Make a graph in which you shade...
1. What probability rule applies to this scenario? If 58% of the stats studs surveyed have...
1. What probability rule applies to this scenario? If 58% of the stats studs surveyed have "t-rex" arms, what the the probability that a randomly chosen stats stud would not have "t-rex" arms? A.#3 the "add probabilities if there is no overlap" rule (aka "the disjoint addition rule") B. #5 the "subtract off anything that overlaps" rule C.#2 the "all together we are one" rule D. #4 the complement rule (aka the most romantic rule because "together we make one")...
Organizing Organizing is an important task of managers. Once the organization’s goals and plans are in...
Organizing Organizing is an important task of managers. Once the organization’s goals and plans are in place, the organizing function sets in motion the process of seeing that those goals and plans are pursued. When managers organize, they’re defining what work needs to get done and creating a structure that enables work activities to be completed efficiently and effectively by organizational members hired to do that work. As Starbucks continues its global expansion and pursues innovative strategic initiatives, managers must...
There are two reflective essays from MED students during their third year internal medicine clerkship. One...
There are two reflective essays from MED students during their third year internal medicine clerkship. One student sees each connection to a patient as like the individual brush strokes of an artist and the other sees gratitude in a patient with an incurable illness and is moved to gratitude in her own life. (WORD COUNT 500) Reflect on both essays and then choose one and describe how the student grew from the experience. Then explain what you learned as a...
In February 2012, the Pepsi Next product was launched into the US market. This case study...
In February 2012, the Pepsi Next product was launched into the US market. This case study provides students with an interesting insight into PepsiCo’s new product process and some of the challenging decisions that they faced along the way. Pepsi Next Case Study Introduction Pepsi Next was launched by PepsiCo into the US market in February 2012, and has since been rolled out to various international markets (for instance, it was launched in Australia in September 2012). The new product...