8:05 55 Exit 7. In a sample of 150 men, 135 said that they had less leisure time today than they had 10 years ago. In a random sample of 250 women, 239 women said that they had less leisure time than they had 10 years ago. At a = 0.10, is there a difference in the proportions? There is enough evidence to support the claim that the proportions are different because the test value -2.77 is outside the noncritical region -1.65
8:05 55 Exit 7. In a sample of 150 men, 135 said that they had less leisure time today than they had 10 years ago. In a random sample of 250 women, 239 women said that they had less leisure time than they had 10 years ago. At a = 0.10, is there a difference in the proportions? There is enough evidence to support the claim that the proportions are different because the test value -2.77 is outside the noncritical region -1.65
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Question

Transcribed Image Text:8:05
55
Exit
7.
In a sample of 150 men, 135 said that they
had less leisure time today than they had 10
years ago. In a random sample
of 250 women, 239 women said that they
had less leisure time than they had 10 years
ago. At a = 0.10, is there a difference in
the proportions?
There is enough evidence to support the
claim that the proportions are different
because the test value -2.77 is outside
the noncritical region -1.65 <z< 1.65
There is not enough evidence to support
the claim that the proportions are
different because the test value -1.56 is
inside the noncritical region -1.65 < z<
1.65
There is not enough evidence to support
the claim that the proportions are
different because the test value -1.25 is
inside the noncritical region -1.65 <z <
1.65

Transcribed Image Text:8:05
1:02
Exit
8.
In Cleveland, a random sample of 74 mail
carriers showed that 12 had been bitten by
an animal during one week. In
Philadelphia, in a random sample of 81
mail carriers, 19 had received animal bites.
Find the 95% confidence interval for the
difference of the two proportions.
-0.11 <P1 -P2
< 0.029
-0.173 <p, - p, < 0.046
-0.197 <P1-P2
< 0.052
-0.126 <p, - p, < 0.033
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