Using Probability to Identify Unlikely Events. In Exercises 29–36, consider an event to be “unlikely” if its probability is less titan or equal to 0.05. (This is equivalent to the same criterion commonly used in inferential statistics , but the value of 0.05 is not absolutely rigid, and other values such as 0.01 are sometimes used instead.) 34. Cell Phones While Driving In a New York Times/CBS News poll, respondents were asked if it should be legal or illegal to use hand-held cell phones while driving. One hundred forty-one said that it should be legal, and 663 said that it should be illegal. What is the probability of randomly selecting someone who believes it should be legal to use a hand-held cell phone while driving? Is it unlikely to randomly select someone with that belief?
Using Probability to Identify Unlikely Events. In Exercises 29–36, consider an event to be “unlikely” if its probability is less titan or equal to 0.05. (This is equivalent to the same criterion commonly used in inferential statistics , but the value of 0.05 is not absolutely rigid, and other values such as 0.01 are sometimes used instead.) 34. Cell Phones While Driving In a New York Times/CBS News poll, respondents were asked if it should be legal or illegal to use hand-held cell phones while driving. One hundred forty-one said that it should be legal, and 663 said that it should be illegal. What is the probability of randomly selecting someone who believes it should be legal to use a hand-held cell phone while driving? Is it unlikely to randomly select someone with that belief?
Solution Summary: The author analyzes the probability of randomly selecting someone who believes it should be legal to use a hand-held cell phone while driving.
Using Probability to Identify Unlikely Events. In Exercises 29–36, consider an event to be “unlikely” if its probability is less titan or equal to 0.05. (This is equivalent to the same criterion commonly used in inferential statistics, but the value of 0.05 is not absolutely rigid, and other values such as 0.01 are sometimes used instead.)
34. Cell Phones While Driving In a New York Times/CBS News poll, respondents were asked if it should be legal or illegal to use hand-held cell phones while driving. One hundred forty-one said that it should be legal, and 663 said that it should be illegal. What is the probability of randomly selecting someone who believes it should be legal to use a hand-held cell phone while driving? Is it unlikely to randomly select someone with that belief?
Statistics that allow for inferences or estimates about the population. Inferential statistics enable analysts come to conclusions about the population based on sample data. Inferential statistics cover the basics of inferential statistics, all kinds of hypotheses tests and their confidence intervals, design of experiments, and statistical power and errors. It also includes point estimation techniques, limit theorems, sampling distributions, approximations, and bounds. Correlation, regression, and association are also covered under inferential statistics to infer relationships between variables.
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, statistics and related others by exploring similar questions and additional content below.
Discrete Distributions: Binomial, Poisson and Hypergeometric | Statistics for Data Science; Author: Dr. Bharatendra Rai;https://www.youtube.com/watch?v=lHhyy4JMigg;License: Standard Youtube License