Question

In: Statistics and Probability

An advocacy organization surveyed 960 Canadians and 192 of them reported being born in another country....

An advocacy organization surveyed 960 Canadians and 192 of them reported being born in another country. Similarly, 170 out of 1250 Americans reported being foreign-born. Based on the results, construct a 95% confidence interval for the difference in proportions of Canadians and Americans who were born in foreign countries. Note z ∗ = 1.96 .

Solutions

Expert Solution


Related Solutions

An advocacy organization surveys 1050 citizens of country A and 177 of them reported being born...
An advocacy organization surveys 1050 citizens of country A and 177 of them reported being born in another country.​ Similarly, 163 out of 1191 citizens of country B reported being​ foreign-born. The researchers want to test if the proportions of foreign born are the same in country B as in country A. Complete parts a through e below. a) what is the difference in the sample proportions phat1-phat2 of foreign born residents from both countries? b) what is the pooled...
An organization surveyed 613 high school seniors from a certain country and found that 325 believed...
An organization surveyed 613 high school seniors from a certain country and found that 325 believed they would not have enough money to live comfortably in college. The folks at the organization want to know if this represents sufficient evidence to conclude a majority​ (more than 50​%) of high school seniors in the country believe they will not have enough money in college. ​(a) What does it mean to make a Type II error for this​ test? ​(b) If the...
An organization surveyed 617 high school seniors from a certain country and found that 327 believed...
An organization surveyed 617 high school seniors from a certain country and found that 327 believed they would not have enough money to live comfortably in college. The folks at the organization want to know if this represents sufficient evidence to conclude a majority​ (more than 50​%) of high school seniors in the country believe they will not have enough money in college. ​(a) If the researcher decides to test this hypothesis at the alpha (α) equals=0.05 level of​ significance,...
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT