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Point- B. Sample Average Interval.- A. Confidence Interval
d)Confidence interval, as it shows how far the mean might be from the average.
c)It uses the most information from the distribution of the data values.
d)A confidence interval does not give a degree of reasonableness for any value to be the population mean.
d)Sample average (¯x).
d)The margin of error.
b)The level of confidence in the confidence interval method. c)The standard error of the sample average.
Increase sample size.- C. Narrower (n). Decrease sample size.- D. Wider (n). Increase level of confidence.- A. Wider (CL). Decrease level of confidence.- B. Narrower (CL).
d)Confidence region.
d)How many times out of 100 the method will give a correct answer.
b)The critical values.
a)Alpha (α).
c)No, the method will give an incorrect interval alpha (α) percent of the time.
Sample average.- C. Almost never. Confidence interval.- B. CL percent of the time. Sample standard deviation.- A. Always never.
Middle.- A. The value of the sample average. Spread- B. The value of the margin of error.
a)The proportion of times the confidence interval includes the population mean.
c)As the population mean cannot be determined exactly from probabilistic sample data values.
a)The logic for the sampling distribution of the sample average.
c)No, values in the parentheses must go from lowest to highest.
b)A middle body area.
The population mean.- A. A range of likely values for the sample average. The sample average.- B. A range of likely values for the population mean.
d)True.
d)Gives a range of likely values for the population mean.
b)Every value inside the interval is equally likely to be the population mean.
a)CI%=¯x±t(α/2,n−1)(s/√n)
b)α=1−CL.
b)No, only the confidence level proportion of the time.
c)Critical value = 2.080.
a)Critical value = 1.697.
b)Critical value = 3.250.
c)ME=t(α/2,n−1)(s/√n)
a)Half the width of a confidence interval.
a)Widens, as the middle body area gets larger.
c)Narrows, as the standard error of the sample average gets smaller.