Hypothesis test results: p: Proportion of successes Ho:p=0.35 HA:P#0.35 Proportion Count Total Sample Prop. Std. Err. Z-Stat P-value 63 300 0.21 0.02753785 - 5.0839113 0.0000

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Hypothesis test results:
p: Proportion of successes
Ho:p= 0.35
HA: p+0.35
Proportion Count Total Sample Prop. Std. Err.
P-value
0.21 0.02753785 - 5.0839113 0.0000
Z-Stat
63
300
Hg. There
sufficient
dence to conclude that the proportion of people who have sleepwalked
35.
Reject
Do not reject
.us e
Họ. There
| sufficient evidence to conclude that the proportion of people who have sleepwalked
0.35.
is not
is
proportion of people who have sleepwalked
0.35.
is
is greater than
is not
is less than
Transcribed Image Text:Hypothesis test results: p: Proportion of successes Ho:p= 0.35 HA: p+0.35 Proportion Count Total Sample Prop. Std. Err. P-value 0.21 0.02753785 - 5.0839113 0.0000 Z-Stat 63 300 Hg. There sufficient dence to conclude that the proportion of people who have sleepwalked 35. Reject Do not reject .us e Họ. There | sufficient evidence to conclude that the proportion of people who have sleepwalked 0.35. is not is proportion of people who have sleepwalked 0.35. is is greater than is not is less than
According to a reputable magazine, 35% of people in a certain large country have sleepwalked at least once in their lives. Suppose a random sample of 300 people showed that 63 reported sleepwalking. The null and alternative hypotheses for a
test that would test whether the proportion of people who have sleepwalked is 0.35 are Ho:p=0.35 and H,: p* 0.35, respectively. The conditions for such a test are satisfied. Use the technology output provided to determine the test statistic and
p-value for the test, and provide a conclusion. Use a significance level of 0.05.
A Click the icon to view the technology output.
Determine the test statistic.
z-0
(Round to two decimal places as needed.)
Determine the p-value.
p-value =O
(Round to three decimal places as needed.)
What is the conclusion to this test?
V Họ. There
V sufficient evidence to conclude that the proportion of people who have sleepwalked
0.35.
Transcribed Image Text:According to a reputable magazine, 35% of people in a certain large country have sleepwalked at least once in their lives. Suppose a random sample of 300 people showed that 63 reported sleepwalking. The null and alternative hypotheses for a test that would test whether the proportion of people who have sleepwalked is 0.35 are Ho:p=0.35 and H,: p* 0.35, respectively. The conditions for such a test are satisfied. Use the technology output provided to determine the test statistic and p-value for the test, and provide a conclusion. Use a significance level of 0.05. A Click the icon to view the technology output. Determine the test statistic. z-0 (Round to two decimal places as needed.) Determine the p-value. p-value =O (Round to three decimal places as needed.) What is the conclusion to this test? V Họ. There V sufficient evidence to conclude that the proportion of people who have sleepwalked 0.35.
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