The point Estimate is 0.645 , the confidence interval is (0.525 ,0.764).
The point estimate is the proportion of success in the sample.
From the data given
p = 40/62
p = 0.645
The point Estimate is 0.645
(b) Confidence interval for true proportion is
[tex]\rm {p -Z_{\alpha/2}\sqrt{\dfrac{p(1-p)}{n}} , p +Z_{\alpha/2}\sqrt{\dfrac{p(1-p)}{n}[/tex]
For 95 % Z = 1.96
p =0.645
1-p = 0.355
putting the values
[tex]\rm {0.645 -1.96 \sqrt{\dfrac{0.645\times0.355}{62}} , {0.645 +1.96 \sqrt{\dfrac{0.645\times0.355}{62}} \\[/tex]
(0.525 , 0.764)
Lower Limit = 0.525
Upper Limit = 0.764
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