In this exercise, data from a sample is being used to estimate
something about a population.
Random samples of people in Canada and people in Sweden are used to
estimate the difference between the two countries in the proportion
of people who have seen a hockey game (at any level) in the past
year.
Let group 1 be people from Canada and group 2 be people from
Sweden.
Give notation for the quantity that gives the best estimate. Your answer should be an expression composed of symbols:
(1)
Point Estimate of the difference between the two countries in the proportion of people who have seen a hockey game:
,
where
= Sample proportion of people who have seen a hockey game of Canada
= Sample proportion of people who have seen a hockey game of Sweden
(2)
Interval Estimate of the difference between the two countries in the proportion of people who have seen a hockey game:
where
is the critical value of Z at significance level
and
SE = Standard Error given by:
where n1 and n2 are the sample sizes of group 1 group 2 respectively.
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