Use a confidence interval to determine if the proportions are different. 2) A recent survey showed...
A recent survey showed that in a sample of 100 elementary school teachers, 15 were single. In a sample of 180 high school teachers, 36 were single. Is the proportion of high school teachers who were single greater than the proportion of elementary teachers who were single? Use a = 0.01. What are the hypotheses? A) Ho: P1 = P2 vs. H: P17 P2 B) Ho: P1 = P2 vs. Hy: P1 P2 C) Ho: P1 = P2 vs. Hy:...
A recent survey showed that in a sample of 180 high school teachers, 36 were single. In a sample of 120 elementary school teachers, 18 were single. Using a 0.01 level of significance, is the proportion of high school teachers who were single greater than the proportion of elementary teachers who were single? a.) Write the claim using an appropriate math expression b.) Define the Null and Alternate Hypotheses c.) Find the p-value d.) Make your conclusion
Do teachers find their work rewarding and satisfying? An article reports the results of a survey of 394 elementary school teachers and 269 high school teachers. Of the elementary school teachers, 222 said they were very satisfied with their jobs, whereas 128 of the high school teachers were very satisfied with their work. Estimate the difference between the proportion of all elementary school teachers who are satisfied and all high school teachers who are satisfied by calculating a 95% CI....
9. A recent survey showed that in a sample of 80 surgeons, 15 smoked; in a sample of 150 general practitioners, 20 smoked. Construct a confidence interval for the difference in the proportion of surgeons and general practitioners who smoke. Interpret.
A survey was taken to determine the proportion of recent BCIT Marketing graduates who achieved a starting salary of at least $50,000 per year. A random sample of 100 graduates resulted in a confidence interval of 12% ≤Π≤ 36%. What is the confidence level used for this estimate of the population proportion? Use z, not t Give the confidence level as a percent (without the % symbol), rounded to the nearest whole percent:
A survey was conducted of male high school students to determine the proportion of male students planning to attend college or university. A survey was also conducted of female high school students to determine the proportion of female students planning to attend college or university. In the survey of male high school students, a group of 10,000 students were polled, and 71% indicated they were planning to attend college or university. In the survey of female high school students, a...
Do teachers find their work rewarding and satisfying? An article reports the results of a survey of 391 elementary school teachers and 264 high school teachers. Of the elementary school teachers, 221 said they were very satisfied with their jobs, whereas 126 of the high school teachers were very satisfied with their work. Estimate the difference between the proportion of all elementary school teachers who are satisfied and all high school teachers who are satisfied by calalating a 95% d...
The article “Work-Related Attitudes” reports the results of a survey of 266 high school teachers and 395 elementary school teachers. Of the high school teachers, 126 said they are very satisfied with their jobs, whereas 224 of the elementary school teachers are very satisfied with their jobs. (a) Construct and interpret a 90% confidence interval for the true difference between the percentage of all high school teachers that are very satisfied and all elementary school teachers who are very satisfied....
A survey was taken to determine the proportion of recent BCIT Marketing graduates who achieved a starting salary of at least $50,000 per year. A random sample of 90 graduates resulted in a confidence interval of 11% SIIS 36%. What is the confidence level used for this estimate of the population proportion? Use z, not t Give the confidence level as a percent (without the % symbol), rounded to the nearest whole percent: Number
A researcher in campaign finance law wants to estimate the proportion of elementary, middle, and high school teachers who contributed to a candidate during a recent election cycle. Given that no prior estimate of the population proportion is available, what is the minimum sample size such that the margin of error is no more than 0.03 for a 95% confidence interval?