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Worldwide survey
In Chapter 4, Exercise 27, we learned that GfK Roper surveyed people worldwide asking them "how important is acquiring wealth to you." Of 1535 respondents in India, 1168 said that it was of more than average importance. In the United States of 1317 respondents, 596 said it was of more than average importance.
a) What proportion thought acquiring wealth was of more than average importance in each country's sample?
b) Create a 95% confidence interval for the proportion who thought it was of more than average importance in India. (Be sure to test conditions.) Compare that to a confi- dence interval for the U.S. population.
Construct a 95 percent confidence interval for the true mean.
If we select a crew member at random, what is the probability the crew member earns:
ten voters are randomly selected and asked if they will vote for the incumbent president. five said yes and three said
Which of these following statements provides the best guidance for the model building?
in a region 80 of the population have brown eyes. if 12 people are randomly selected find the probability that at least
Is the estimate from the participants significantly higher than the actual number (µ = 3.1)? Use a one-tailed test with = .05.
Estimating the combined mean values for the given data - find the mean for the combined sample
A simple regression model has been developed using a sample of 11 pairs of observations. The sum of squares of error is 237.64. The standard error of the estimate is:
Identify Ho and Ha for this study, conduct the appropriate analysis, and should Ho be rejected? what should the researcher conclude?
Generate a testable null statistical hypothesis and an alternative statistical hypothesis. Select an alpha level of .05, .01, or .001 and justify your choice.
The time between the arrival of electronic messages at your computer is exponentially distributed with a mean of two hours.(a) What is the probability that you do not receive a message during a two-hour period?
A sample of n people is taken to obtain their opinion. The proportion p¯ in favor in the sample is taken as an estimate of p. Using the Central Limit Theorem, determine how large a sample will ensure that the estimate will, with probability .95, b..
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