In a survey of 1000 US
adults, twenty percent say they never exercise. This is the...
In a survey of 1000 US
adults, twenty percent say they never exercise. This is the highest
level seen in five years.
a) Verify that the
sample is large enough to use the normal distribution to find a
confidence interval for the proportion of Americans who never
exercise. (Are the conditions met?) Use a formula to justify your
answer or, if possible, explain your reasoning.
b) Construct a 90%
confidence interval for the proportion of U.S. adults who never...
In a survey, 376 out of 1,078 US adults said they drink at least
4 cups...
In a survey, 376 out of 1,078 US adults said they drink at least
4 cups of coffee a day. Find a point estimate (P) for the
population proportion of US adults who drink at least 4 cups of
coffee a day, then construct a 99% confidence interval for the
proportion of adults who drink at least 4 cups of coffee a day
1)
100,709
79,677
47,982
92,189
74,995
80,964
73,768
98,821
84,535
61,753
78,061
44,544
80,986
79,359
82,841...
1)
100,709
79,677
47,982
92,189
74,995
80,964
73,768
98,821
84,535
61,753
78,061
44,544
80,986
79,359
82,841
67,361
86,766
92,379
63,708
51,565
61,170
63,654
73,598
67,210
57,866
74,535
56,526
94,385
54,897
50,392
46,724
65,956
78,528
60,835
89,116
(a) Find the sample mean.
(b) Find the sample standard deviation. The sample standard
deviation is defined as is equals StartRoot StartFraction Upper
Sigma left parenthesis x minus x overbar right parenthesis squared
Over n minus 1 EndFraction EndRoots=Σx−x2n−1.
(c) Construct a 98% confidence...