According to a recent poll taken in August by Pew Research, 83% of men said that they regularly wear a mask when in stores or other businesses and 87% of women said the same. Suppose in a large city, 55% of the population is women and 45% is men. The probability that we randomly choose a resident that does not regularly wear a mask given that the resident is a male is to be determined. Which of the following would be the most appropriate method to use to determine this conditional probability? Use a Venn Diagram with one circle being the probability that a man does not wear a mask and the other circle the probability that a woman does not wear a mask. Put the probabilities in a contingency table with the rows being the probability of male/female and the columns being the probability of mask/no mask. Use a Venn Diagram with one circle being the probability that a man does not wear a mask and the other circle the probability that a man does wear a mask. Since wearing a mask is independent of gender, multiply the probabilities. Use a Tree Diagram with Male/Female as your first branch and then mask/no mask as YOur next branches

According to a recent poll taken in August by Pew Research, 83% of men said that they regularly wear a mask when in stores or other businesses and 87% of women said the same. Suppose in a large city, 55% of the population is women and 45% is men. The probability that we randomly choose a resident that does not regularly wear a mask given that the resident is a male is to be determined. Which of the following would be the most appropriate method to use to determine this conditional probability? Use a Venn Diagram with one circle being the probability that a man does not wear a mask and the other circle the probability that a woman does not wear a mask. Put the probabilities in a contingency table with the rows being the probability of male/female and the columns being the probability of mask/no mask. Use a Venn Diagram with one circle being the probability that a man does not wear a mask and the other circle the probability that a man does wear a mask. Since wearing a mask is independent of gender, multiply the probabilities. Use a Tree Diagram with Male/Female as your first branch and then mask/no mask as YOur next branches

Name: According to a recent poll taken in August by Pew Research, 83% of me
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Description: According to a recent poll taken in August by Pew Research, 83% of men said that they regularly weara mask when in stores or other businesses and 87% of women said thesame. Suppose in a large city, 55% of the population is women and 45% is men. The

Holt Mcdougal Larson Pre-algebra: Student Edition 2012

1st Edition

ISBN:9780547587776

Author:HOLT MCDOUGAL

Publisher:HOLT MCDOUGAL

Chapter11: Data Analysis And Probability

Section11.8: Probabilities Of Disjoint And Overlapping Events

Problem 2C

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