A consumer advocacy group received a tip that an air
conditioning company has been charging female customers more than
male customers. The group's statistical expert decides examine this
question at the α=0.10α=0.10 level of significance, by looking at
the difference in mean charges between a random sample of female
customers and a random sample of male customers. Let μFμF represent
the average charges for female customers and μMμM represent the
average charges for male customers.(Round your results to three
decimal places)
Which would be correct hypotheses for this test?
If we are going to test this using a confidence interval, which
confidence interval should we construct?
A random sample of 44 female customers were charged an average of
$1231, with a standard deviation of $9. A random sample of 40 male
customers were charged an average of $1207, with a standard
deviation of $15. Construct the confidence interval:
< μF−μM <
Which is the correct result:
Which would be the appropriate conclusion?
Claim :- consumer advocacy group received a tip that an air conditioning company has been charging female customers more than male customers.
Hypothesis :-
H0:μF-μM=0,
H1:μF−μM>0
we are going to test this using a confidence interval, which confidence interval should we construct is 90 %
Alpha = 0.10
random sample of 44 female customers were charged an average of $1231, with a standard deviation of $9. A random sample of 40 male customers were charged an average of $1207, with a standard deviation of $15.
n1= 44, n2 = 40, xbar1 = 1231, xbar2 = 1207 , s1=9, s2 =15
90% confidence interval for two means
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