g)

h)
| for 99 % CI value of z= | 2.576 | |||
| margin of error E=z*std error = | 0.064 | |||
| lower confidence bound=sample proportion-margin of error | 0.474 | |||
| Upper confidence bound=sample proportion+margin of error | 0.602 | |||
i)
for part h we require higher confidence and to copensate for higher confidence critical values are higher for distribtuion as more areas in the tail is included ; therefore interval in part h is wider
j)as 95% Confidence interval contains 0.5 as plausible value for population proportion ; therefore we can not reject null hypothesis
20 pts] In a survey of 400 likely voters, 215 responded that they would vote for...
(2) 120 pts] In a survey of 400 likely voters, 215 responded that they would vote for the incumbent and 185 responded that they would vote for the challenger. Let p denote the fraction of all likely voters who preferred the incumbent at the time of the survey, and let p be the fraction of survey respondents who preferred the incumbent. (a) Use the survey results to estimate p. (b) Use the estimator of the variance of p, p(1 -p)/n,...
show your workings
In a survey of 400 likely voters, 213 responded that they would vote for the incumbent and 187 responded that they would vote for the challenger. Let p denote the fraction of all likely voters who preferred the incumbent at the time of the survey, and lot be the fraction of survey respondents who preferred the incumbent. Using the survey to the estimated value of pis 0.5325. Round your response to four decimal places.) Using Pt-pyn as...
In a survey of 500 likely voters, 271 responded that they would vote for the incumbent and 229 responded that they would vote for the challenger. Let pp denote the fraction of all likely voters who preferred the incumbent at the time of the survey, and let p^p^ be the fraction of survey respondents who preferred the incumbent. a. Use the survey results to calculate p^p^. b. Test the hypothesis H0:p=0.5 vs. Ha:p≠0.5H0:p=0.5 vs. Ha:p≠0.5 at the 5% significance level....
In a survey of 500 likely voters, 271 responded that they would vote for the incumbent and 229 responded that they would vote for the challenger. Let pp denote the fraction of all likely voters who preferred the incumbent at the time of the survey, and let p^p^ be the fraction of survey respondents who preferred the incumbent. a. Construct a 95% confidence interval for pp. Keep in mind that you should calculate the standard error making no assumptions of...
A polling firm called 1,000 likely voters to ask about their political preferences. Of those polled, 520 indicated that they would vote for the incumbent candidate. Determine the point estimate for the proportion of voters in the election district who will vote for the incumbent.What is the sampling distribution for p in this example?Approximately how many voters must be polled for a margin of error equal to .01, assuming a confidence level of 95%? Show your work.
(20 points) A random sample of n = 1400 registered voters and found that 720 would vote for the Republican candidate in a state senate race. Let p represent the proportion of registered voters who would vote for the Republican candidate. Consider testing Ho: p= .50 H,:p> .50 e test statistic is z = (b) Regardless of what you acutally computed, suppose your answer to part (a) was z = 1.28. Using this z, p-value =
question #24
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plesse help with explanations and answers for all of those ...
im stuck and cant figure out how to do them. its the hard copy from
web work wnd they are all incorrect.
P align="center Inference about a Population Propor- tion /p hr Due: 07/01/2019 at 11:59pm EDT hrStudents will be able to: iUL ili;, Perform a hypothe- sis test on population proportion /li ili; Cakculate a confidence interval for a population proportionAi Interpret levels of significance/i il Perform a...