A coin is tossed 54 times and 39 heads are observed. Would we
infer that this is a fair coin? Use a 97% level confidence interval
to base your inference.
The sample statistic for the proportion of heads is: (3
decimals)
The standard error in this estimate is: (3
decimals)
The correct z* value for a 97% level confidence interval
is: (3 decimals)
The lower limit of the confidence interval is: (3
decimals)
The upper limit of the confidence interval is: (3
decimals)
Based on this confidence interval, it is --- (A) not
plausible (B) plausible --- that the coin is fair.
How would a 99% confidence interval compare to the 97% you
constructed? (Select all that apply).
The 99% CI would be wider.
They would have the same center.
They would have different centers.
There is no way to tell how they would compare.
The 99% CI would be narrower.
The statistical software output for this problem is:
Hence,
Standard error = 0.061
z* = 2.170
Lower limit = 0.590
Upper limit = 0.854
Not Plausible
How would a 99% confidence interval compare to the 97% you constructed?
The 99% CI would be wider.
They would have the same center.
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