b. a 95% confidence interval on the estimate of 75% and interpretation. Proportion (p) =0.75 Confidence level 95%

MATLAB: An Introduction with Applications
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b. a 95% confidence interval on the estimate of 75% and interpretation
Proportion (p) =0.75
Confidence level = 95%
Margin of error = 0.03
Sample size (n)=850
First it will be important to construct a 95% confidence interval in regard to the population
proportion. The required confidence interval estimate can be obtained as:
P(I-P)
CI = p± z.»
0.75(1-0.75)
= 0.75 + (1.96),
850
-0.75±0.0291
= (0.7209,0.7791)
The confidence interval is from 0.7209 to 0.7791.
DFoc
es)
Transcribed Image Text:b. a 95% confidence interval on the estimate of 75% and interpretation Proportion (p) =0.75 Confidence level = 95% Margin of error = 0.03 Sample size (n)=850 First it will be important to construct a 95% confidence interval in regard to the population proportion. The required confidence interval estimate can be obtained as: P(I-P) CI = p± z.» 0.75(1-0.75) = 0.75 + (1.96), 850 -0.75±0.0291 = (0.7209,0.7791) The confidence interval is from 0.7209 to 0.7791. DFoc es)
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