4. The decision at a = 0.01 is: O Do not reject Ho since P< a O Reject Ho since P< a O Do not reject Ho since P> a O Reject Ho since P > a The conclusion is: O There is insufficient evidence to conclude that the proportion is not different than 0.85 O There is sufficient evidence to conclude that the proportion is different than 0.85 O There is sufficient evidence to conclude that the proportion is not different than 0.85 O There is insufficient evidence to conclude that the proportion is different than 0.85

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IS.
4. The decision at a = 0.01 is:
O Do not reject Ho since P< a
O Reject Ho since P< a
O Do not reject Ho since P > a
O Reject Ho since P > a
The conclusion is:
O There is insufficient evidence to conclude that the proportion is not different than 0.85
O There is sufficient evidence to conclude that the proportion is different than 0.85
O There is sufficient evidence to conclude that the proportion is not different than 0.85
O There is insufficient evidence to conclude that the proportion is different than 0.85
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MacBook Air
DOO
gOD F4
F2
F3
F5
F6
F7
F8
%23
%24
3
5
8
60
6
Transcribed Image Text:IS. 4. The decision at a = 0.01 is: O Do not reject Ho since P< a O Reject Ho since P< a O Do not reject Ho since P > a O Reject Ho since P > a The conclusion is: O There is insufficient evidence to conclude that the proportion is not different than 0.85 O There is sufficient evidence to conclude that the proportion is different than 0.85 O There is sufficient evidence to conclude that the proportion is not different than 0.85 O There is insufficient evidence to conclude that the proportion is different than 0.85 Submit Question MacBook Air DOO gOD F4 F2 F3 F5 F6 F7 F8 %23 %24 3 5 8 60 6
Test the claim that a population proportion is different than 0.85. A random sample of 84 trials yields 79
successes. Use a = 0.01.
1. To confirm that the sample is large enough, there must be at least 5 successes and 5 failures. We are
okay here, since there are 79 successes and
failures.
The hypotheses are:
Ο H0:μ Σ 0.85 ; Ha : μ < 0.85
O Ho:p = 0.85; Ha:p# 0.85
Ο Ho:μ< 0.85; Ha : μ > 0.85
O Ho:u = 0.85; Ha:µ 0.85
O Ho:p > 0.85; Ha:p < 0.85
O Ho:p <0.85; Ha:p > 0.85
2. This is a O rightO twoOleft tailed test and the distribution used is
OZ since o known
OT since o not known
OZ zsince testing a proportion
The Degrees of Freedom are
O 84
O 83
ON/A since this is a Z-test
3. The STS (round to 3 decimals) is:
The P-value (round to 4 decimals) is:
MacBook Air
DO0
000
F4
47
F7
F3
F5
F6
FB
Transcribed Image Text:Test the claim that a population proportion is different than 0.85. A random sample of 84 trials yields 79 successes. Use a = 0.01. 1. To confirm that the sample is large enough, there must be at least 5 successes and 5 failures. We are okay here, since there are 79 successes and failures. The hypotheses are: Ο H0:μ Σ 0.85 ; Ha : μ < 0.85 O Ho:p = 0.85; Ha:p# 0.85 Ο Ho:μ< 0.85; Ha : μ > 0.85 O Ho:u = 0.85; Ha:µ 0.85 O Ho:p > 0.85; Ha:p < 0.85 O Ho:p <0.85; Ha:p > 0.85 2. This is a O rightO twoOleft tailed test and the distribution used is OZ since o known OT since o not known OZ zsince testing a proportion The Degrees of Freedom are O 84 O 83 ON/A since this is a Z-test 3. The STS (round to 3 decimals) is: The P-value (round to 4 decimals) is: MacBook Air DO0 000 F4 47 F7 F3 F5 F6 FB
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