Deck 8: Estimating the Mean of a Population

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سؤال
Calculate the 95% confidence interval for a sample of N = 25 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 25 with a mean   = 4.06 and standard deviation (s) = 1.37.</strong> A) 95% CI = 4.06 ± .56 B) 95% CI = 4.06 ± .46 C) 95% CI = 4.06 ± .76 D) 95% CI = 4.06 ± 2.33 <div style=padding-top: 35px> = 4.06 and standard deviation (s) = 1.37.

A) 95% CI = 4.06 ± .56
B) 95% CI = 4.06 ± .46
C) 95% CI = 4.06 ± .76
D) 95% CI = 4.06 ± 2.33
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سؤال
What is the term for the lower and upper boundaries of a confidence interval?

A) point estimate
B) confidence interval
C) confidence limits
D) interval estimate
سؤال
Calculate the 95% confidence interval for a sample of N = 24 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 24 with a mean   = 102.97 and standard error of the mean   = 1.85.</strong> A) 95% CI = 102.97 ± 3.83 B) 95% CI = 102.97 ± 3.17 C) 95% CI = 102.97 ± 5.19 D) 95% CI = 102.97 ± 3.92 <div style=padding-top: 35px> = 102.97 and standard error of the mean <strong>Calculate the 95% confidence interval for a sample of N = 24 with a mean   = 102.97 and standard error of the mean   = 1.85.</strong> A) 95% CI = 102.97 ± 3.83 B) 95% CI = 102.97 ± 3.17 C) 95% CI = 102.97 ± 5.19 D) 95% CI = 102.97 ± 3.92 <div style=padding-top: 35px> = 1.85.

A) 95% CI = 102.97 ± 3.83
B) 95% CI = 102.97 ± 3.17
C) 95% CI = 102.97 ± 5.19
D) 95% CI = 102.97 ± 3.92
سؤال
Calculate the 95% confidence interval for a sample of N = 15 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 15 with a mean   = 3.50 and standard deviation (s) = .80.</strong> A) 95% CI = 3.50 ± .45 B) 95% CI = 3.50 ± .37 C) 95% CI = 3.50 ± .63 D) 95% CI = 3.50 ± 2.36 <div style=padding-top: 35px> = 3.50 and standard deviation (s) = .80.

A) 95% CI = 3.50 ± .45
B) 95% CI = 3.50 ± .37
C) 95% CI = 3.50 ± .63
D) 95% CI = 3.50 ± 2.36
سؤال
The confidence interval for the mean is ______.

A) a range of values for a variable that has a stated probability of containing an unknown population mean
B) a single value used to estimate an unknown population parameter
C) the lower and upper boundaries of the confidence interval
D) a measure of variability
سؤال
Calculate the 95% confidence interval for a sample of N = 29 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 29 with a mean   = 52.49 and standard deviation (s) = 11.58.</strong> A) 95% CI = 52.49 ± 4.40 B) 95% CI = 52.49 ± 3.66 C) 95% CI = 52.49 ± 5.94 D) 95% CI = 52.49 ± 4.20 <div style=padding-top: 35px> = 52.49 and standard deviation (s) = 11.58.

A) 95% CI = 52.49 ± 4.40
B) 95% CI = 52.49 ± 3.66
C) 95% CI = 52.49 ± 5.94
D) 95% CI = 52.49 ± 4.20
سؤال
Calculate the 95% confidence interval for a sample of N = 30 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 30 with a mean   = 7.12 and standard deviation (s) = 3.67.</strong> A) 95% CI = 7.12 ± 1.37 B) 95% CI = 7.12 ± 1.14 C) 95% CI = 7.12 ± 1.84 D) 95% CI = 7.12 ± 2.72 <div style=padding-top: 35px> = 7.12 and standard deviation (s) = 3.67.

A) 95% CI = 7.12 ± 1.37
B) 95% CI = 7.12 ± 1.14
C) 95% CI = 7.12 ± 1.84
D) 95% CI = 7.12 ± 2.72
سؤال
Calculate the 95% confidence interval for a sample of N = 24 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 24 with a mean   = 102.97 and standard deviation (s) = 9.05.</strong> A) 95% CI = 102.97 ± 3.83 B) 95% CI = 102.97 ± 3.17 C) 95% CI = 102.97 ± 5.19 D) 95% CI = 102.97 ± 3.92 <div style=padding-top: 35px> = 102.97 and standard deviation (s) = 9.05.

A) 95% CI = 102.97 ± 3.83
B) 95% CI = 102.97 ± 3.17
C) 95% CI = 102.97 ± 5.19
D) 95% CI = 102.97 ± 3.92
سؤال
Use the formula <strong>Use the formula   to calculate the lower and upper limits of the 95% confidence interval for a sample of N = 12 with a mean   = 6.00 and standard error of the mean   = 1.15.</strong> A) (3.47, 8.53) B) (3.93, 8.07) C) (2.43, 9.57) D) (2.65, 9.35) <div style=padding-top: 35px> to calculate the lower and upper limits of the 95% confidence interval for a sample of N = 12 with a mean <strong>Use the formula   to calculate the lower and upper limits of the 95% confidence interval for a sample of N = 12 with a mean   = 6.00 and standard error of the mean   = 1.15.</strong> A) (3.47, 8.53) B) (3.93, 8.07) C) (2.43, 9.57) D) (2.65, 9.35) <div style=padding-top: 35px> = 6.00 and standard error of the mean <strong>Use the formula   to calculate the lower and upper limits of the 95% confidence interval for a sample of N = 12 with a mean   = 6.00 and standard error of the mean   = 1.15.</strong> A) (3.47, 8.53) B) (3.93, 8.07) C) (2.43, 9.57) D) (2.65, 9.35) <div style=padding-top: 35px> = 1.15.

A) (3.47, 8.53)
B) (3.93, 8.07)
C) (2.43, 9.57)
D) (2.65, 9.35)
سؤال
What is the term for a single value used to estimate an unknown population parameter?

A) point estimate
B) confidence interval
C) confidence limits
D) interval estimate
سؤال
Calculate the 95% confidence interval for a sample of N = 21 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 21 with a mean   = 73.51 and standard error of the mean   = 2.97.</strong> A) 95% CI = 73.51 ± 6.20 B) 95% CI = 73.51 ± 5.12 C) 95% CI = 73.51 ± 8.45 D) 95% CI = 73.51 ± 5.06 <div style=padding-top: 35px> = 73.51 and standard error of the mean <strong>Calculate the 95% confidence interval for a sample of N = 21 with a mean   = 73.51 and standard error of the mean   = 2.97.</strong> A) 95% CI = 73.51 ± 6.20 B) 95% CI = 73.51 ± 5.12 C) 95% CI = 73.51 ± 8.45 D) 95% CI = 73.51 ± 5.06 <div style=padding-top: 35px> = 2.97.

A) 95% CI = 73.51 ± 6.20
B) 95% CI = 73.51 ± 5.12
C) 95% CI = 73.51 ± 8.45
D) 95% CI = 73.51 ± 5.06
سؤال
Use the formula <strong>Use the formula   to calculate the 95% confidence interval for a sample of N = 12 with a mean   = 6.00 and standard error of the mean   = 1.15.</strong> A) 95% CI = 6.00 ± 2.53 B) 95% CI = 6.00 ± 2.07 C) 95% CI = 6.00 ± 3.57 D) 95% CI = 6.00 ± 3.35 <div style=padding-top: 35px> to calculate the 95% confidence interval for a sample of N = 12 with a mean <strong>Use the formula   to calculate the 95% confidence interval for a sample of N = 12 with a mean   = 6.00 and standard error of the mean   = 1.15.</strong> A) 95% CI = 6.00 ± 2.53 B) 95% CI = 6.00 ± 2.07 C) 95% CI = 6.00 ± 3.57 D) 95% CI = 6.00 ± 3.35 <div style=padding-top: 35px> = 6.00 and standard error of the mean <strong>Use the formula   to calculate the 95% confidence interval for a sample of N = 12 with a mean   = 6.00 and standard error of the mean   = 1.15.</strong> A) 95% CI = 6.00 ± 2.53 B) 95% CI = 6.00 ± 2.07 C) 95% CI = 6.00 ± 3.57 D) 95% CI = 6.00 ± 3.35 <div style=padding-top: 35px> = 1.15.

A) 95% CI = 6.00 ± 2.53
B) 95% CI = 6.00 ± 2.07
C) 95% CI = 6.00 ± 3.57
D) 95% CI = 6.00 ± 3.35
سؤال
Calculate the 95% confidence interval for a sample of N = 21 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 21 with a mean   = 73.51 and standard deviation (s) = 13.62.</strong> A) 95% CI = 73.51 ± 6.20 B) 95% CI = 73.51 ± 5.12 C) 95% CI = 73.51 ± 8.45 D) 95% CI = 73.51 ± 5.06 <div style=padding-top: 35px> = 73.51 and standard deviation (s) = 13.62.

A) 95% CI = 73.51 ± 6.20
B) 95% CI = 73.51 ± 5.12
C) 95% CI = 73.51 ± 8.45
D) 95% CI = 73.51 ± 5.06
سؤال
Use the formula <strong>Use the formula   to calculate the 95% confidence interval for a sample of N = 22 with a mean   = 9.51 and standard error of the mean   = 1.25.</strong> A) 95% CI = 9.51 ± 2.15 B) 95% CI = 9.51 ± 3.52 C) 95% CI = 9.51 ± 2.59 D) 95% CI = 9.51 ± 2.60 <div style=padding-top: 35px> to calculate the 95% confidence interval for a sample of N = 22 with a mean <strong>Use the formula   to calculate the 95% confidence interval for a sample of N = 22 with a mean   = 9.51 and standard error of the mean   = 1.25.</strong> A) 95% CI = 9.51 ± 2.15 B) 95% CI = 9.51 ± 3.52 C) 95% CI = 9.51 ± 2.59 D) 95% CI = 9.51 ± 2.60 <div style=padding-top: 35px> = 9.51 and standard error of the mean <strong>Use the formula   to calculate the 95% confidence interval for a sample of N = 22 with a mean   = 9.51 and standard error of the mean   = 1.25.</strong> A) 95% CI = 9.51 ± 2.15 B) 95% CI = 9.51 ± 3.52 C) 95% CI = 9.51 ± 2.59 D) 95% CI = 9.51 ± 2.60 <div style=padding-top: 35px> = 1.25.

A) 95% CI = 9.51 ± 2.15
B) 95% CI = 9.51 ± 3.52
C) 95% CI = 9.51 ± 2.59
D) 95% CI = 9.51 ± 2.60
سؤال
A point estimate is ______.

A) a measure of variability
B) a single value used to estimate an unknown population parameter
C) the lower boundary of a confidence interval
D) a range or interval of values that has a stated probability of containing an unknown population parameter
سؤال
Confidence limits are ______.

A) a measure of variability
B) single values used to estimate an unknown population parameter
C) the lower and upper boundaries of a confidence interval
D) a range or interval of values that has a stated probability of containing an unknown population parameter
سؤال
Calculate the 95% confidence interval for a sample of N = 15 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 15 with a mean   = 3.50 and standard error of the mean   = .21.</strong> A) 95% CI = 3.50 ± .45 B) 95% CI = 3.50 ± .37 C) 95% CI = 3.50 ± .63 D) 95% CI = 3.50 ± 2.36 <div style=padding-top: 35px> = 3.50 and standard error of the mean <strong>Calculate the 95% confidence interval for a sample of N = 15 with a mean   = 3.50 and standard error of the mean   = .21.</strong> A) 95% CI = 3.50 ± .45 B) 95% CI = 3.50 ± .37 C) 95% CI = 3.50 ± .63 D) 95% CI = 3.50 ± 2.36 <div style=padding-top: 35px> = .21.

A) 95% CI = 3.50 ± .45
B) 95% CI = 3.50 ± .37
C) 95% CI = 3.50 ± .63
D) 95% CI = 3.50 ± 2.36
سؤال
Calculate the 95% confidence interval for a sample of N = 25 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 25 with a mean   = 4.06 and standard error of the mean   = .27.</strong> A) 95% CI = 4.06 ± .56 B) 95% CI = 4.06 ± .46 C) 95% CI = 4.06 ± .76 D) 95% CI = 4.06 ± 2.33 <div style=padding-top: 35px> = 4.06 and standard error of the mean <strong>Calculate the 95% confidence interval for a sample of N = 25 with a mean   = 4.06 and standard error of the mean   = .27.</strong> A) 95% CI = 4.06 ± .56 B) 95% CI = 4.06 ± .46 C) 95% CI = 4.06 ± .76 D) 95% CI = 4.06 ± 2.33 <div style=padding-top: 35px> = .27.

A) 95% CI = 4.06 ± .56
B) 95% CI = 4.06 ± .46
C) 95% CI = 4.06 ± .76
D) 95% CI = 4.06 ± 2.33
سؤال
What is the term for a range or interval of values that has a stated probability of containing an unknown population parameter?

A) point estimate
B) confidence interval
C) confidence limits
D) interval estimate
سؤال
A confidence interval is ______.

A) a measure of central tendency
B) a single value used to estimate an unknown population parameter
C) the upper boundary of a confidence interval
D) a range or interval of values that has a stated probability of containing an unknown population parameter
سؤال
Use the formula <strong>Use the formula   to calculate the 95% confidence interval for a sample with a mean   = 7.00 and a population standard error of the mean   = .50.</strong> A) 95% CI = 7.00 ± .98 B) 95% CI = 7.00 ± .83 C) 95% CI = 7.00 ± 1.29 D) 95% CI = 7.00 ± 2.46 <div style=padding-top: 35px> to calculate the 95% confidence interval for a sample with a mean <strong>Use the formula   to calculate the 95% confidence interval for a sample with a mean   = 7.00 and a population standard error of the mean   = .50.</strong> A) 95% CI = 7.00 ± .98 B) 95% CI = 7.00 ± .83 C) 95% CI = 7.00 ± 1.29 D) 95% CI = 7.00 ± 2.46 <div style=padding-top: 35px> = 7.00 and a population standard error of the mean <strong>Use the formula   to calculate the 95% confidence interval for a sample with a mean   = 7.00 and a population standard error of the mean   = .50.</strong> A) 95% CI = 7.00 ± .98 B) 95% CI = 7.00 ± .83 C) 95% CI = 7.00 ± 1.29 D) 95% CI = 7.00 ± 2.46 <div style=padding-top: 35px> = .50.

A) 95% CI = 7.00 ± .98
B) 95% CI = 7.00 ± .83
C) 95% CI = 7.00 ± 1.29
D) 95% CI = 7.00 ± 2.46
سؤال
Calculate the 95% confidence interval for a sample of N = 25 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 25 with a mean   = 3.74 and a population standard deviation (σ) = 6.00.</strong> A) 95% CI = 3.74 ± 2.35 B) 95% CI = 3.74 ± 1.98 C) 95% CI = 3.74 ± 3.10 D) 95% CI = 3.74 ± 3.16 <div style=padding-top: 35px> = 3.74 and a population standard deviation (σ) = 6.00.

A) 95% CI = 3.74 ± 2.35
B) 95% CI = 3.74 ± 1.98
C) 95% CI = 3.74 ± 3.10
D) 95% CI = 3.74 ± 3.16
سؤال
Which of the following statements would be the correct way to state a conclusion regarding a 95% confidence interval?

A) There is a .05 probability that the population mean is between 35,422 and 41,566.
B) There is a .95 probability that the interval of 35,422 to 41,566 contains the population mean.
C) There is a .95 probability that the population mean is between 35,422 and 41,566.
D) There is a .05 probability that the interval of 35,422 to 41,566 contains the population mean.
سؤال
Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 29 with a mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 29 with a mean   = 52.49 and standard error of the mean   = 2.15.</strong> A) (48.29, 56.69) B) (48.83, 56.15) C) (46.55, 58.43) D) (48.09, 56.89) <div style=padding-top: 35px> = 52.49 and standard error of the mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 29 with a mean   = 52.49 and standard error of the mean   = 2.15.</strong> A) (48.29, 56.69) B) (48.83, 56.15) C) (46.55, 58.43) D) (48.09, 56.89) <div style=padding-top: 35px> = 2.15.

A) (48.29, 56.69)
B) (48.83, 56.15)
C) (46.55, 58.43)
D) (48.09, 56.89)
سؤال
Calculate the 95% confidence interval for a sample of N = 28 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 28 with a mean   = 15.86 and a population standard deviation (σ) = 10.00.</strong> A) 95% CI = 15.86 ± 3.12 B) 95% CI = 15.86 ± 3.70 C) 95% CI = 15.86 ± 4.88 D) 95% CI = 15.86 ± 3.85 <div style=padding-top: 35px> = 15.86 and a population standard deviation (σ) = 10.00.

A) 95% CI = 15.86 ± 3.12
B) 95% CI = 15.86 ± 3.70
C) 95% CI = 15.86 ± 4.88
D) 95% CI = 15.86 ± 3.85
سؤال
Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 25 with a mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 25 with a mean   = 10.50 and standard deviation (s) = 4.16.</strong> A) (8.83, 12.17) B) (8.78, 12.22) C) (8.17, 12.83) D) (7.59, 13.41) <div style=padding-top: 35px> = 10.50 and standard deviation (s) = 4.16.

A) (8.83, 12.17)
B) (8.78, 12.22)
C) (8.17, 12.83)
D) (7.59, 13.41)
سؤال
Calculate the 95% confidence interval for a sample of N = 17 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 17 with a mean   = 12.42 and a population standard deviation (σ) = 5.00.</strong> A) 95% CI = 12.42 ± 2.37 B) 95% CI = 12.42 ± 2.00 C) 95% CI = 12.42 ± 3.12 D) 95% CI = 12.42 ± 3.17 <div style=padding-top: 35px> = 12.42 and a population standard deviation (σ) = 5.00.

A) 95% CI = 12.42 ± 2.37
B) 95% CI = 12.42 ± 2.00
C) 95% CI = 12.42 ± 3.12
D) 95% CI = 12.42 ± 3.17
سؤال
Calculate the 95% confidence interval for a sample with a mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 117.52 and a population standard error of the mean   = 5.57.</strong> A) 95% CI = 117.52 ± 10.92 B) 95% CI = 117.52 ± 9.19 C) 95% CI = 117.52 ± 14.37 D) 95% CI = 117.52 ± 7.53 <div style=padding-top: 35px> = 117.52 and a population standard error of the mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 117.52 and a population standard error of the mean   = 5.57.</strong> A) 95% CI = 117.52 ± 10.92 B) 95% CI = 117.52 ± 9.19 C) 95% CI = 117.52 ± 14.37 D) 95% CI = 117.52 ± 7.53 <div style=padding-top: 35px> = 5.57.

A) 95% CI = 117.52 ± 10.92
B) 95% CI = 117.52 ± 9.19
C) 95% CI = 117.52 ± 14.37
D) 95% CI = 117.52 ± 7.53
سؤال
Calculate the 95% confidence interval for a sample with a mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 15.86 and a population standard error of the mean   = 1.89.</strong> A) 95% CI = 15.86 ± 3.70 B) 95% CI = 15.86 ± 3.12 C) 95% CI = 15.86 ± 4.88 D) 95% CI = 15.86 ± 3.85 <div style=padding-top: 35px> = 15.86 and a population standard error of the mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 15.86 and a population standard error of the mean   = 1.89.</strong> A) 95% CI = 15.86 ± 3.70 B) 95% CI = 15.86 ± 3.12 C) 95% CI = 15.86 ± 4.88 D) 95% CI = 15.86 ± 3.85 <div style=padding-top: 35px> = 1.89.

A) 95% CI = 15.86 ± 3.70
B) 95% CI = 15.86 ± 3.12
C) 95% CI = 15.86 ± 4.88
D) 95% CI = 15.86 ± 3.85
سؤال
Calculate the 95% confidence interval for a sample with a mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 57.28 and a population standard error of the mean   = 3.27.</strong> A) 95% CI = 57.28 ± 6.41 B) 95% CI = 57.28 ± 5.40 C) 95% CI = 57.28 ± 8.44 D) 95% CI = 57.28 ± 5.23 <div style=padding-top: 35px> = 57.28 and a population standard error of the mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 57.28 and a population standard error of the mean   = 3.27.</strong> A) 95% CI = 57.28 ± 6.41 B) 95% CI = 57.28 ± 5.40 C) 95% CI = 57.28 ± 8.44 D) 95% CI = 57.28 ± 5.23 <div style=padding-top: 35px> = 3.27.

A) 95% CI = 57.28 ± 6.41
B) 95% CI = 57.28 ± 5.40
C) 95% CI = 57.28 ± 8.44
D) 95% CI = 57.28 ± 5.23
سؤال
Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 25 with a mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 25 with a mean   = 4.06 and standard error of the mean   = .27.</strong> A) (3.50, 4.62) B) (3.60, 4.52) C) (3.30, 4.82) D) (1.73, 6.39) <div style=padding-top: 35px> = 4.06 and standard error of the mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 25 with a mean   = 4.06 and standard error of the mean   = .27.</strong> A) (3.50, 4.62) B) (3.60, 4.52) C) (3.30, 4.82) D) (1.73, 6.39) <div style=padding-top: 35px> = .27.

A) (3.50, 4.62)
B) (3.60, 4.52)
C) (3.30, 4.82)
D) (1.73, 6.39)
سؤال
Calculate the 95% confidence interval for a sample with a mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 12.67 and a population standard error of the mean   = .98.</strong> A) 95% CI = 12.67 ± 1.61 B) 95% CI = 12.67 ± 1.92 C) 95% CI = 12.67 ± 2.28 D) 95% CI = 12.67 ± 2.52 <div style=padding-top: 35px> = 12.67 and a population standard error of the mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 12.67 and a population standard error of the mean   = .98.</strong> A) 95% CI = 12.67 ± 1.61 B) 95% CI = 12.67 ± 1.92 C) 95% CI = 12.67 ± 2.28 D) 95% CI = 12.67 ± 2.52 <div style=padding-top: 35px> = .98.

A) 95% CI = 12.67 ± 1.61
B) 95% CI = 12.67 ± 1.92
C) 95% CI = 12.67 ± 2.28
D) 95% CI = 12.67 ± 2.52
سؤال
Calculate the 95% confidence interval for a sample with a mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 2.50 and a population standard error of the mean   = .20.</strong> A) 95% CI = 2.50 ± .39 B) 95% CI = 2.50 ± .33 C) 95% CI = 2.50 ± .52 D) 95% CI = 2.50 ± 2.16 <div style=padding-top: 35px> = 2.50 and a population standard error of the mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 2.50 and a population standard error of the mean   = .20.</strong> A) 95% CI = 2.50 ± .39 B) 95% CI = 2.50 ± .33 C) 95% CI = 2.50 ± .52 D) 95% CI = 2.50 ± 2.16 <div style=padding-top: 35px> = .20.

A) 95% CI = 2.50 ± .39
B) 95% CI = 2.50 ± .33
C) 95% CI = 2.50 ± .52
D) 95% CI = 2.50 ± 2.16
سؤال
Calculate the 95% confidence interval for a sample with a mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 249.60 and a population standard error of the mean   = 9.13.</strong> A) 95% CI = 249.60 ± 17.89 B) 95% CI = 249.60 ± 15.06 C) 95% CI = 249.60 ± 23.56 D) 95% CI = 249.60 ± 11.09 <div style=padding-top: 35px> = 249.60 and a population standard error of the mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 249.60 and a population standard error of the mean   = 9.13.</strong> A) 95% CI = 249.60 ± 17.89 B) 95% CI = 249.60 ± 15.06 C) 95% CI = 249.60 ± 23.56 D) 95% CI = 249.60 ± 11.09 <div style=padding-top: 35px> = 9.13.

A) 95% CI = 249.60 ± 17.89
B) 95% CI = 249.60 ± 15.06
C) 95% CI = 249.60 ± 23.56
D) 95% CI = 249.60 ± 11.09
سؤال
Calculate the 95% confidence interval for a sample of N = 30 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 30 with a mean   = 249.60 and a population standard deviation (σ) = 50.00.</strong> A) 95% CI = 249.60 ± 23.56 B) 95% CI = 249.60 ± 15.06 C) 95% CI = 249.60 ± 17.89 D) 95% CI = 249.60 ± 11.09 <div style=padding-top: 35px> = 249.60 and a population standard deviation (σ) = 50.00.

A) 95% CI = 249.60 ± 23.56
B) 95% CI = 249.60 ± 15.06
C) 95% CI = 249.60 ± 17.89
D) 95% CI = 249.60 ± 11.09
سؤال
Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 28 with a mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 28 with a mean   = 16.39 and standard error of the mean   = .91.</strong> A) (14.52, 18.26) B) (14.84, 17.94) C) (13.87, 18.91) D) (13.43, 19.35) <div style=padding-top: 35px> = 16.39 and standard error of the mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 28 with a mean   = 16.39 and standard error of the mean   = .91.</strong> A) (14.52, 18.26) B) (14.84, 17.94) C) (13.87, 18.91) D) (13.43, 19.35) <div style=padding-top: 35px> = .91.

A) (14.52, 18.26)
B) (14.84, 17.94)
C) (13.87, 18.91)
D) (13.43, 19.35)
سؤال
Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 24 with a mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 24 with a mean   = 102.97 and standard error of the mean   = 1.85.</strong> A) (99.14, 106.80) B) (99.8, 106.14) C) (97.78, 108.16) D) (99.05, 106.89) <div style=padding-top: 35px> = 102.97 and standard error of the mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 24 with a mean   = 102.97 and standard error of the mean   = 1.85.</strong> A) (99.14, 106.80) B) (99.8, 106.14) C) (97.78, 108.16) D) (99.05, 106.89) <div style=padding-top: 35px> = 1.85.

A) (99.14, 106.80)
B) (99.8, 106.14)
C) (97.78, 108.16)
D) (99.05, 106.89)
سؤال
Which of the following statements would be the correct way to state a conclusion regarding a 95% confidence interval?

A) There is a 95% probability that the population mean is between 131.65 and 135.78.
B) There is a .95 probability that the population mean is between 131.65 and 135.78.
C) There is a .95 probability that the interval of 131.65 and 135.78 contains the population mean.
D) There is a 95% probability that the interval of 131.65 and 135.78 contains the population mean.
سؤال
Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean   = 2.50 and a population standard error of the mean   = .20.</strong> A) (2.11, 2.89) B) (2.17, 2.83) C) (1.98, 3.02) D) (.34, 4.66) <div style=padding-top: 35px> = 2.50 and a population standard error of the mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean   = 2.50 and a population standard error of the mean   = .20.</strong> A) (2.11, 2.89) B) (2.17, 2.83) C) (1.98, 3.02) D) (.34, 4.66) <div style=padding-top: 35px> = .20.

A) (2.11, 2.89)
B) (2.17, 2.83)
C) (1.98, 3.02)
D) (.34, 4.66)
سؤال
Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean   = 7.00 and a population standard error of the mean   = .50.</strong> A) (6.02, 7.98) B) (6.18, 7.83) C) (5.71, 8.29) D) (4.54, 9.46) <div style=padding-top: 35px> = 7.00 and a population standard error of the mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean   = 7.00 and a population standard error of the mean   = .50.</strong> A) (6.02, 7.98) B) (6.18, 7.83) C) (5.71, 8.29) D) (4.54, 9.46) <div style=padding-top: 35px> = .50.

A) (6.02, 7.98)
B) (6.18, 7.83)
C) (5.71, 8.29)
D) (4.54, 9.46)
سؤال
The distribution of sample means for larger samples is more closely clustered around the population mean, with less ______ among sample means.

A) confidence
B) significance
C) similarity
D) variability
سؤال
When a sample size is decreased, the confidence interval for the mean is then ______.

A) narrowed
B) widened
C) more significant
D) less significant
سؤال
The ______ the sample, the less confidence a research has that the sample mean estimates the unknown population mean μ, and the ______ the confidence interval around the sample mean.

A) larger; smaller
B) larger; larger
C) smaller; larger
D) smaller; smaller
سؤال
What is the relationship between the size of a sample and the width of the confidence interval for the mean?

A) The smaller the sample size, the narrower the confidence interval for the mean.
B) The larger the sample size, the narrower the confidence interval for the mean.
C) The larger the sample size, the wider the confidence interval for the mean.
D) The size of the sample has no influence on the width of the confidence interval for the mean.
سؤال
Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean   = 57.28 and a population standard error of the mean   = 3.27.</strong> A) (40.87, 63.69) B) (51.88, 62.68) C) (48.84, 65.72) D) (52.05, 62.51) <div style=padding-top: 35px> = 57.28 and a population standard error of the mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean   = 57.28 and a population standard error of the mean   = 3.27.</strong> A) (40.87, 63.69) B) (51.88, 62.68) C) (48.84, 65.72) D) (52.05, 62.51) <div style=padding-top: 35px> = 3.27.

A) (40.87, 63.69)
B) (51.88, 62.68)
C) (48.84, 65.72)
D) (52.05, 62.51)
سؤال
When drawing a conclusion about the 95% confidence interval with a known population standard deviation, a researcher would state that there is a ______.

A) .95 probability that a confidence interval contains the median score for the population
B) 95% probability that a confidence interval contains the mean score for the population
C) .95 probability that a confidence interval contains the mean score for the population
D) .05 probability that a confidence interval contains the mean score for the population
سؤال
A sample size of ______ would have the widest confidence interval for the mean.

A) N = 200
B) N = 250
C) N = 300
D) N = 350
سؤال
The distribution of sample means for relatively ______ samples is closely clustered around the population mean, with less variability among sample means.

A) large
B) small
C) normally distributed
D) skewed
سؤال
The ______ the sample, the more confidence a researcher has that the sample mean estimates the unknown population mean μ, and the ______ the confidence interval around the sample mean.

A) larger; larger
B) smaller; smaller
C) smaller; larger
D) larger; smaller
سؤال
Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean   = 28.59 and a population standard error of the mean   = 2.29.</strong> A) (24.10, 33.08) B) (24.81, 32.37) C) (22.68, 34.50) D) (24.34, 32.84) <div style=padding-top: 35px> = 28.59 and a population standard error of the mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean   = 28.59 and a population standard error of the mean   = 2.29.</strong> A) (24.10, 33.08) B) (24.81, 32.37) C) (22.68, 34.50) D) (24.34, 32.84) <div style=padding-top: 35px> = 2.29.

A) (24.10, 33.08)
B) (24.81, 32.37)
C) (22.68, 34.50)
D) (24.34, 32.84)
سؤال
The relationship between sample size and the width of a confidence interval may be explained by the concept of ______.

A) z score
B) point estimates
C) sampling error
D) descriptive statistics
سؤال
The larger the sample size, the ______ the confidence interval for the mean.

A) narrower
B) wider
C) broader
D) more significant
سؤال
When a sample size is increased, the confidence interval for the mean is then ______.

A) more significant
B) widened
C) narrowed
D) less significant
سؤال
Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean   = 12.67 and a population standard error of the mean   = .98.</strong> A) (11.06, 14.28) B) (10.75, 14.59) C) (10.39, 14.95) D) (10.15, 15.19) <div style=padding-top: 35px> = 12.67 and a population standard error of the mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean   = 12.67 and a population standard error of the mean   = .98.</strong> A) (11.06, 14.28) B) (10.75, 14.59) C) (10.39, 14.95) D) (10.15, 15.19) <div style=padding-top: 35px> = .98.

A) (11.06, 14.28)
B) (10.75, 14.59)
C) (10.39, 14.95)
D) (10.15, 15.19)
سؤال
If a researcher were to increase the sample size from 100 to 200, the confidence interval for the mean would be ______.

A) widened
B) narrowed
C) unchanged
D) more normally distributed
سؤال
Researchers have more confidence that the sample mean estimates the unknown population mean when their sample is ______.

A) centralized
B) significant
C) larger
D) smaller
سؤال
The ______ the desired width of a confidence interval, the ______ the necessary sample size.

A) larger; larger
B) smaller; smaller
C) larger; smaller
D) smaller; larger
سؤال
There is a .95 probability that a confidence interval contains the ______ score for the population.

A) median
B) mean
C) standard deviation
D) variance
سؤال
______ samples have ______ value for the standard error of the mean, which in turn narrows the width of the confidence interval.

A) Larger; larger
B) Smaller; smaller
C) Larger; smaller
D) Smaller; larger
سؤال
A sample of size ______ would have the narrowest confidence interval for the mean.

A) N = 140
B) N = 200
C) N = 300
D) N = 425
سؤال
When a researcher moves from a 95% confidence level to a 99% confidence level, the confidence interval for the mean becomes ______.

A) wider
B) normally distributed
C) statistically significant
D) narrower
سؤال
Which of the following affects the width of a confidence interval?

A) whether the population standard deviation is known
B) the sample mean
C) the desired level of confidence
D) the population mean
سؤال
If a researcher decreases the confidence level from 99% to 90%, the confidence interval for the mean is ______.

A) widened
B) unchanged
C) narrowed
D) restricted
سؤال
For a variable with <strong>For a variable with   = 15.00, how large should the sample be for a desired 95% confidence interval width of 6?</strong> A) 10 B) 24 C) 96 D) 576 <div style=padding-top: 35px> = 15.00, how large should the sample be for a desired 95% confidence interval width of 6?

A) 10
B) 24
C) 96
D) 576
سؤال
Which confidence interval is the narrowest?

A) 99.9%
B) 99%
C) 95%
D) 90%
سؤال
If a researcher chooses a confidence level greater than the 95%, which of the following will occur?

A) a smaller confidence interval that contains the population mean
B) a larger confidence interval that contain the population mean
C) a loss of precision in estimating the sample mean
D) a loss of precision in estimating the population mean
سؤال
For a variable with <strong>For a variable with   = 25.00, how large should the sample be for a desired 95% confidence interval width of 15?</strong> A) 7 B) 11 C) 43 D) 121 <div style=padding-top: 35px> = 25.00, how large should the sample be for a desired 95% confidence interval width of 15?

A) 7
B) 11
C) 43
D) 121
سؤال
Use the formula <strong>Use the formula   to calculate the 90% confidence interval for a sample of N = 12 with a mean   = 4.00 and standard error of the mean   = .58.</strong> A) 90% CI = 4.00 ± 1.04 B) 90% CI = 4.00 ± 1.80 C) 90% CI = 4.00 ± 2.38 D) 90% CI = 4.00 ± 1.28 <div style=padding-top: 35px> to calculate the 90% confidence interval for a sample of N = 12 with a mean <strong>Use the formula   to calculate the 90% confidence interval for a sample of N = 12 with a mean   = 4.00 and standard error of the mean   = .58.</strong> A) 90% CI = 4.00 ± 1.04 B) 90% CI = 4.00 ± 1.80 C) 90% CI = 4.00 ± 2.38 D) 90% CI = 4.00 ± 1.28 <div style=padding-top: 35px> = 4.00 and standard error of the mean <strong>Use the formula   to calculate the 90% confidence interval for a sample of N = 12 with a mean   = 4.00 and standard error of the mean   = .58.</strong> A) 90% CI = 4.00 ± 1.04 B) 90% CI = 4.00 ± 1.80 C) 90% CI = 4.00 ± 2.38 D) 90% CI = 4.00 ± 1.28 <div style=padding-top: 35px> = .58.

A) 90% CI = 4.00 ± 1.04
B) 90% CI = 4.00 ± 1.80
C) 90% CI = 4.00 ± 2.38
D) 90% CI = 4.00 ± 1.28
سؤال
For a variable with <strong>For a variable with   = 333.00, how large should the sample be for a desired 95% confidence interval width of 100?</strong> A) 13 B) 43 C) 170 D) 1849 <div style=padding-top: 35px> = 333.00, how large should the sample be for a desired 95% confidence interval width of 100?

A) 13
B) 43
C) 170
D) 1849
سؤال
For a variable with <strong>For a variable with   = 5.81, how large should the sample be for a desired 95% confidence interval width of 2?</strong> A) 11 B) 32 C) 130 D) 1024 <div style=padding-top: 35px> = 5.81, how large should the sample be for a desired 95% confidence interval width of 2?

A) 11
B) 32
C) 130
D) 1024
سؤال
When a researcher increases the confidence level from 95% to 99%, the wider interval implies ______.

A) increased precision in estimating the population mean
B) a lower confidence that the interval contains the population mean
C) a loss of precision in estimating the sample mean
D) decreased precision in estimating the population mean
سؤال
The ______ the desired level of confidence, the ______ the confidence interval for the mean.

A) higher; wider
B) lower; narrower
C) higher; narrower
D) lower; wider
سؤال
Which confidence interval is the widest?

A) 99.9%
B) 99%
C) 95%
D) 90%
سؤال
When a researcher moves from a 95% confidence level to a 90% confidence level, the confidence interval for the mean becomes ______.

A) wider
B) normally distributed
C) statistically significant
D) narrower
سؤال
When a researcher moves from a 90% confidence level to a 95% confidence level, the width of the confidence interval for the mean is ______.

A) increased
B) unchanged
C) less significant
D) decreased
سؤال
For a variable with <strong>For a variable with   = 175.00, how large should the sample be for a desired 95% confidence interval width of 50?</strong> A) 14 B) 47 C) 188 D) 2209 <div style=padding-top: 35px> = 175.00, how large should the sample be for a desired 95% confidence interval width of 50?

A) 14
B) 47
C) 188
D) 2209
سؤال
For a variable with <strong>For a variable with   = 3.50, how large should the sample be for a desired 95% confidence interval width of 1.50?</strong> A) 9 B) 21 C) 84 D) 441 <div style=padding-top: 35px> = 3.50, how large should the sample be for a desired 95% confidence interval width of 1.50?

A) 9
B) 21
C) 84
D) 441
سؤال
If a researcher chooses a confidence level less than the 95%, which of the following occurs?

A) a smaller confidence interval that contains the population mean
B) a larger confidence interval that contain the population mean
C) a loss of precision in estimating the sample mean
D) a loss of precision in estimating the population mean
سؤال
The ______ the desired width of a confidence interval, the ______ the necessary sample size.

A) larger; larger
B) smaller; smaller
C) larger; smaller
D) smaller; larger
سؤال
The ______ the desired level of confidence, the ______ the confidence interval for the mean.

A) higher; narrower
B) lower; narrower
C) lower; wider
D) lower; higher
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Deck 8: Estimating the Mean of a Population
1
Calculate the 95% confidence interval for a sample of N = 25 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 25 with a mean   = 4.06 and standard deviation (s) = 1.37.</strong> A) 95% CI = 4.06 ± .56 B) 95% CI = 4.06 ± .46 C) 95% CI = 4.06 ± .76 D) 95% CI = 4.06 ± 2.33 = 4.06 and standard deviation (s) = 1.37.

A) 95% CI = 4.06 ± .56
B) 95% CI = 4.06 ± .46
C) 95% CI = 4.06 ± .76
D) 95% CI = 4.06 ± 2.33
95% CI = 4.06 ± .56
2
What is the term for the lower and upper boundaries of a confidence interval?

A) point estimate
B) confidence interval
C) confidence limits
D) interval estimate
confidence limits
3
Calculate the 95% confidence interval for a sample of N = 24 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 24 with a mean   = 102.97 and standard error of the mean   = 1.85.</strong> A) 95% CI = 102.97 ± 3.83 B) 95% CI = 102.97 ± 3.17 C) 95% CI = 102.97 ± 5.19 D) 95% CI = 102.97 ± 3.92 = 102.97 and standard error of the mean <strong>Calculate the 95% confidence interval for a sample of N = 24 with a mean   = 102.97 and standard error of the mean   = 1.85.</strong> A) 95% CI = 102.97 ± 3.83 B) 95% CI = 102.97 ± 3.17 C) 95% CI = 102.97 ± 5.19 D) 95% CI = 102.97 ± 3.92 = 1.85.

A) 95% CI = 102.97 ± 3.83
B) 95% CI = 102.97 ± 3.17
C) 95% CI = 102.97 ± 5.19
D) 95% CI = 102.97 ± 3.92
95% CI = 102.97 ± 3.83
4
Calculate the 95% confidence interval for a sample of N = 15 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 15 with a mean   = 3.50 and standard deviation (s) = .80.</strong> A) 95% CI = 3.50 ± .45 B) 95% CI = 3.50 ± .37 C) 95% CI = 3.50 ± .63 D) 95% CI = 3.50 ± 2.36 = 3.50 and standard deviation (s) = .80.

A) 95% CI = 3.50 ± .45
B) 95% CI = 3.50 ± .37
C) 95% CI = 3.50 ± .63
D) 95% CI = 3.50 ± 2.36
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5
The confidence interval for the mean is ______.

A) a range of values for a variable that has a stated probability of containing an unknown population mean
B) a single value used to estimate an unknown population parameter
C) the lower and upper boundaries of the confidence interval
D) a measure of variability
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6
Calculate the 95% confidence interval for a sample of N = 29 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 29 with a mean   = 52.49 and standard deviation (s) = 11.58.</strong> A) 95% CI = 52.49 ± 4.40 B) 95% CI = 52.49 ± 3.66 C) 95% CI = 52.49 ± 5.94 D) 95% CI = 52.49 ± 4.20 = 52.49 and standard deviation (s) = 11.58.

A) 95% CI = 52.49 ± 4.40
B) 95% CI = 52.49 ± 3.66
C) 95% CI = 52.49 ± 5.94
D) 95% CI = 52.49 ± 4.20
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7
Calculate the 95% confidence interval for a sample of N = 30 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 30 with a mean   = 7.12 and standard deviation (s) = 3.67.</strong> A) 95% CI = 7.12 ± 1.37 B) 95% CI = 7.12 ± 1.14 C) 95% CI = 7.12 ± 1.84 D) 95% CI = 7.12 ± 2.72 = 7.12 and standard deviation (s) = 3.67.

A) 95% CI = 7.12 ± 1.37
B) 95% CI = 7.12 ± 1.14
C) 95% CI = 7.12 ± 1.84
D) 95% CI = 7.12 ± 2.72
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8
Calculate the 95% confidence interval for a sample of N = 24 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 24 with a mean   = 102.97 and standard deviation (s) = 9.05.</strong> A) 95% CI = 102.97 ± 3.83 B) 95% CI = 102.97 ± 3.17 C) 95% CI = 102.97 ± 5.19 D) 95% CI = 102.97 ± 3.92 = 102.97 and standard deviation (s) = 9.05.

A) 95% CI = 102.97 ± 3.83
B) 95% CI = 102.97 ± 3.17
C) 95% CI = 102.97 ± 5.19
D) 95% CI = 102.97 ± 3.92
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9
Use the formula <strong>Use the formula   to calculate the lower and upper limits of the 95% confidence interval for a sample of N = 12 with a mean   = 6.00 and standard error of the mean   = 1.15.</strong> A) (3.47, 8.53) B) (3.93, 8.07) C) (2.43, 9.57) D) (2.65, 9.35) to calculate the lower and upper limits of the 95% confidence interval for a sample of N = 12 with a mean <strong>Use the formula   to calculate the lower and upper limits of the 95% confidence interval for a sample of N = 12 with a mean   = 6.00 and standard error of the mean   = 1.15.</strong> A) (3.47, 8.53) B) (3.93, 8.07) C) (2.43, 9.57) D) (2.65, 9.35) = 6.00 and standard error of the mean <strong>Use the formula   to calculate the lower and upper limits of the 95% confidence interval for a sample of N = 12 with a mean   = 6.00 and standard error of the mean   = 1.15.</strong> A) (3.47, 8.53) B) (3.93, 8.07) C) (2.43, 9.57) D) (2.65, 9.35) = 1.15.

A) (3.47, 8.53)
B) (3.93, 8.07)
C) (2.43, 9.57)
D) (2.65, 9.35)
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10
What is the term for a single value used to estimate an unknown population parameter?

A) point estimate
B) confidence interval
C) confidence limits
D) interval estimate
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11
Calculate the 95% confidence interval for a sample of N = 21 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 21 with a mean   = 73.51 and standard error of the mean   = 2.97.</strong> A) 95% CI = 73.51 ± 6.20 B) 95% CI = 73.51 ± 5.12 C) 95% CI = 73.51 ± 8.45 D) 95% CI = 73.51 ± 5.06 = 73.51 and standard error of the mean <strong>Calculate the 95% confidence interval for a sample of N = 21 with a mean   = 73.51 and standard error of the mean   = 2.97.</strong> A) 95% CI = 73.51 ± 6.20 B) 95% CI = 73.51 ± 5.12 C) 95% CI = 73.51 ± 8.45 D) 95% CI = 73.51 ± 5.06 = 2.97.

A) 95% CI = 73.51 ± 6.20
B) 95% CI = 73.51 ± 5.12
C) 95% CI = 73.51 ± 8.45
D) 95% CI = 73.51 ± 5.06
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12
Use the formula <strong>Use the formula   to calculate the 95% confidence interval for a sample of N = 12 with a mean   = 6.00 and standard error of the mean   = 1.15.</strong> A) 95% CI = 6.00 ± 2.53 B) 95% CI = 6.00 ± 2.07 C) 95% CI = 6.00 ± 3.57 D) 95% CI = 6.00 ± 3.35 to calculate the 95% confidence interval for a sample of N = 12 with a mean <strong>Use the formula   to calculate the 95% confidence interval for a sample of N = 12 with a mean   = 6.00 and standard error of the mean   = 1.15.</strong> A) 95% CI = 6.00 ± 2.53 B) 95% CI = 6.00 ± 2.07 C) 95% CI = 6.00 ± 3.57 D) 95% CI = 6.00 ± 3.35 = 6.00 and standard error of the mean <strong>Use the formula   to calculate the 95% confidence interval for a sample of N = 12 with a mean   = 6.00 and standard error of the mean   = 1.15.</strong> A) 95% CI = 6.00 ± 2.53 B) 95% CI = 6.00 ± 2.07 C) 95% CI = 6.00 ± 3.57 D) 95% CI = 6.00 ± 3.35 = 1.15.

A) 95% CI = 6.00 ± 2.53
B) 95% CI = 6.00 ± 2.07
C) 95% CI = 6.00 ± 3.57
D) 95% CI = 6.00 ± 3.35
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13
Calculate the 95% confidence interval for a sample of N = 21 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 21 with a mean   = 73.51 and standard deviation (s) = 13.62.</strong> A) 95% CI = 73.51 ± 6.20 B) 95% CI = 73.51 ± 5.12 C) 95% CI = 73.51 ± 8.45 D) 95% CI = 73.51 ± 5.06 = 73.51 and standard deviation (s) = 13.62.

A) 95% CI = 73.51 ± 6.20
B) 95% CI = 73.51 ± 5.12
C) 95% CI = 73.51 ± 8.45
D) 95% CI = 73.51 ± 5.06
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14
Use the formula <strong>Use the formula   to calculate the 95% confidence interval for a sample of N = 22 with a mean   = 9.51 and standard error of the mean   = 1.25.</strong> A) 95% CI = 9.51 ± 2.15 B) 95% CI = 9.51 ± 3.52 C) 95% CI = 9.51 ± 2.59 D) 95% CI = 9.51 ± 2.60 to calculate the 95% confidence interval for a sample of N = 22 with a mean <strong>Use the formula   to calculate the 95% confidence interval for a sample of N = 22 with a mean   = 9.51 and standard error of the mean   = 1.25.</strong> A) 95% CI = 9.51 ± 2.15 B) 95% CI = 9.51 ± 3.52 C) 95% CI = 9.51 ± 2.59 D) 95% CI = 9.51 ± 2.60 = 9.51 and standard error of the mean <strong>Use the formula   to calculate the 95% confidence interval for a sample of N = 22 with a mean   = 9.51 and standard error of the mean   = 1.25.</strong> A) 95% CI = 9.51 ± 2.15 B) 95% CI = 9.51 ± 3.52 C) 95% CI = 9.51 ± 2.59 D) 95% CI = 9.51 ± 2.60 = 1.25.

A) 95% CI = 9.51 ± 2.15
B) 95% CI = 9.51 ± 3.52
C) 95% CI = 9.51 ± 2.59
D) 95% CI = 9.51 ± 2.60
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15
A point estimate is ______.

A) a measure of variability
B) a single value used to estimate an unknown population parameter
C) the lower boundary of a confidence interval
D) a range or interval of values that has a stated probability of containing an unknown population parameter
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16
Confidence limits are ______.

A) a measure of variability
B) single values used to estimate an unknown population parameter
C) the lower and upper boundaries of a confidence interval
D) a range or interval of values that has a stated probability of containing an unknown population parameter
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17
Calculate the 95% confidence interval for a sample of N = 15 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 15 with a mean   = 3.50 and standard error of the mean   = .21.</strong> A) 95% CI = 3.50 ± .45 B) 95% CI = 3.50 ± .37 C) 95% CI = 3.50 ± .63 D) 95% CI = 3.50 ± 2.36 = 3.50 and standard error of the mean <strong>Calculate the 95% confidence interval for a sample of N = 15 with a mean   = 3.50 and standard error of the mean   = .21.</strong> A) 95% CI = 3.50 ± .45 B) 95% CI = 3.50 ± .37 C) 95% CI = 3.50 ± .63 D) 95% CI = 3.50 ± 2.36 = .21.

A) 95% CI = 3.50 ± .45
B) 95% CI = 3.50 ± .37
C) 95% CI = 3.50 ± .63
D) 95% CI = 3.50 ± 2.36
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18
Calculate the 95% confidence interval for a sample of N = 25 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 25 with a mean   = 4.06 and standard error of the mean   = .27.</strong> A) 95% CI = 4.06 ± .56 B) 95% CI = 4.06 ± .46 C) 95% CI = 4.06 ± .76 D) 95% CI = 4.06 ± 2.33 = 4.06 and standard error of the mean <strong>Calculate the 95% confidence interval for a sample of N = 25 with a mean   = 4.06 and standard error of the mean   = .27.</strong> A) 95% CI = 4.06 ± .56 B) 95% CI = 4.06 ± .46 C) 95% CI = 4.06 ± .76 D) 95% CI = 4.06 ± 2.33 = .27.

A) 95% CI = 4.06 ± .56
B) 95% CI = 4.06 ± .46
C) 95% CI = 4.06 ± .76
D) 95% CI = 4.06 ± 2.33
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19
What is the term for a range or interval of values that has a stated probability of containing an unknown population parameter?

A) point estimate
B) confidence interval
C) confidence limits
D) interval estimate
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20
A confidence interval is ______.

A) a measure of central tendency
B) a single value used to estimate an unknown population parameter
C) the upper boundary of a confidence interval
D) a range or interval of values that has a stated probability of containing an unknown population parameter
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21
Use the formula <strong>Use the formula   to calculate the 95% confidence interval for a sample with a mean   = 7.00 and a population standard error of the mean   = .50.</strong> A) 95% CI = 7.00 ± .98 B) 95% CI = 7.00 ± .83 C) 95% CI = 7.00 ± 1.29 D) 95% CI = 7.00 ± 2.46 to calculate the 95% confidence interval for a sample with a mean <strong>Use the formula   to calculate the 95% confidence interval for a sample with a mean   = 7.00 and a population standard error of the mean   = .50.</strong> A) 95% CI = 7.00 ± .98 B) 95% CI = 7.00 ± .83 C) 95% CI = 7.00 ± 1.29 D) 95% CI = 7.00 ± 2.46 = 7.00 and a population standard error of the mean <strong>Use the formula   to calculate the 95% confidence interval for a sample with a mean   = 7.00 and a population standard error of the mean   = .50.</strong> A) 95% CI = 7.00 ± .98 B) 95% CI = 7.00 ± .83 C) 95% CI = 7.00 ± 1.29 D) 95% CI = 7.00 ± 2.46 = .50.

A) 95% CI = 7.00 ± .98
B) 95% CI = 7.00 ± .83
C) 95% CI = 7.00 ± 1.29
D) 95% CI = 7.00 ± 2.46
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22
Calculate the 95% confidence interval for a sample of N = 25 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 25 with a mean   = 3.74 and a population standard deviation (σ) = 6.00.</strong> A) 95% CI = 3.74 ± 2.35 B) 95% CI = 3.74 ± 1.98 C) 95% CI = 3.74 ± 3.10 D) 95% CI = 3.74 ± 3.16 = 3.74 and a population standard deviation (σ) = 6.00.

A) 95% CI = 3.74 ± 2.35
B) 95% CI = 3.74 ± 1.98
C) 95% CI = 3.74 ± 3.10
D) 95% CI = 3.74 ± 3.16
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23
Which of the following statements would be the correct way to state a conclusion regarding a 95% confidence interval?

A) There is a .05 probability that the population mean is between 35,422 and 41,566.
B) There is a .95 probability that the interval of 35,422 to 41,566 contains the population mean.
C) There is a .95 probability that the population mean is between 35,422 and 41,566.
D) There is a .05 probability that the interval of 35,422 to 41,566 contains the population mean.
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24
Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 29 with a mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 29 with a mean   = 52.49 and standard error of the mean   = 2.15.</strong> A) (48.29, 56.69) B) (48.83, 56.15) C) (46.55, 58.43) D) (48.09, 56.89) = 52.49 and standard error of the mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 29 with a mean   = 52.49 and standard error of the mean   = 2.15.</strong> A) (48.29, 56.69) B) (48.83, 56.15) C) (46.55, 58.43) D) (48.09, 56.89) = 2.15.

A) (48.29, 56.69)
B) (48.83, 56.15)
C) (46.55, 58.43)
D) (48.09, 56.89)
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25
Calculate the 95% confidence interval for a sample of N = 28 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 28 with a mean   = 15.86 and a population standard deviation (σ) = 10.00.</strong> A) 95% CI = 15.86 ± 3.12 B) 95% CI = 15.86 ± 3.70 C) 95% CI = 15.86 ± 4.88 D) 95% CI = 15.86 ± 3.85 = 15.86 and a population standard deviation (σ) = 10.00.

A) 95% CI = 15.86 ± 3.12
B) 95% CI = 15.86 ± 3.70
C) 95% CI = 15.86 ± 4.88
D) 95% CI = 15.86 ± 3.85
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26
Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 25 with a mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 25 with a mean   = 10.50 and standard deviation (s) = 4.16.</strong> A) (8.83, 12.17) B) (8.78, 12.22) C) (8.17, 12.83) D) (7.59, 13.41) = 10.50 and standard deviation (s) = 4.16.

A) (8.83, 12.17)
B) (8.78, 12.22)
C) (8.17, 12.83)
D) (7.59, 13.41)
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27
Calculate the 95% confidence interval for a sample of N = 17 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 17 with a mean   = 12.42 and a population standard deviation (σ) = 5.00.</strong> A) 95% CI = 12.42 ± 2.37 B) 95% CI = 12.42 ± 2.00 C) 95% CI = 12.42 ± 3.12 D) 95% CI = 12.42 ± 3.17 = 12.42 and a population standard deviation (σ) = 5.00.

A) 95% CI = 12.42 ± 2.37
B) 95% CI = 12.42 ± 2.00
C) 95% CI = 12.42 ± 3.12
D) 95% CI = 12.42 ± 3.17
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28
Calculate the 95% confidence interval for a sample with a mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 117.52 and a population standard error of the mean   = 5.57.</strong> A) 95% CI = 117.52 ± 10.92 B) 95% CI = 117.52 ± 9.19 C) 95% CI = 117.52 ± 14.37 D) 95% CI = 117.52 ± 7.53 = 117.52 and a population standard error of the mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 117.52 and a population standard error of the mean   = 5.57.</strong> A) 95% CI = 117.52 ± 10.92 B) 95% CI = 117.52 ± 9.19 C) 95% CI = 117.52 ± 14.37 D) 95% CI = 117.52 ± 7.53 = 5.57.

A) 95% CI = 117.52 ± 10.92
B) 95% CI = 117.52 ± 9.19
C) 95% CI = 117.52 ± 14.37
D) 95% CI = 117.52 ± 7.53
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29
Calculate the 95% confidence interval for a sample with a mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 15.86 and a population standard error of the mean   = 1.89.</strong> A) 95% CI = 15.86 ± 3.70 B) 95% CI = 15.86 ± 3.12 C) 95% CI = 15.86 ± 4.88 D) 95% CI = 15.86 ± 3.85 = 15.86 and a population standard error of the mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 15.86 and a population standard error of the mean   = 1.89.</strong> A) 95% CI = 15.86 ± 3.70 B) 95% CI = 15.86 ± 3.12 C) 95% CI = 15.86 ± 4.88 D) 95% CI = 15.86 ± 3.85 = 1.89.

A) 95% CI = 15.86 ± 3.70
B) 95% CI = 15.86 ± 3.12
C) 95% CI = 15.86 ± 4.88
D) 95% CI = 15.86 ± 3.85
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30
Calculate the 95% confidence interval for a sample with a mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 57.28 and a population standard error of the mean   = 3.27.</strong> A) 95% CI = 57.28 ± 6.41 B) 95% CI = 57.28 ± 5.40 C) 95% CI = 57.28 ± 8.44 D) 95% CI = 57.28 ± 5.23 = 57.28 and a population standard error of the mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 57.28 and a population standard error of the mean   = 3.27.</strong> A) 95% CI = 57.28 ± 6.41 B) 95% CI = 57.28 ± 5.40 C) 95% CI = 57.28 ± 8.44 D) 95% CI = 57.28 ± 5.23 = 3.27.

A) 95% CI = 57.28 ± 6.41
B) 95% CI = 57.28 ± 5.40
C) 95% CI = 57.28 ± 8.44
D) 95% CI = 57.28 ± 5.23
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31
Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 25 with a mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 25 with a mean   = 4.06 and standard error of the mean   = .27.</strong> A) (3.50, 4.62) B) (3.60, 4.52) C) (3.30, 4.82) D) (1.73, 6.39) = 4.06 and standard error of the mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 25 with a mean   = 4.06 and standard error of the mean   = .27.</strong> A) (3.50, 4.62) B) (3.60, 4.52) C) (3.30, 4.82) D) (1.73, 6.39) = .27.

A) (3.50, 4.62)
B) (3.60, 4.52)
C) (3.30, 4.82)
D) (1.73, 6.39)
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32
Calculate the 95% confidence interval for a sample with a mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 12.67 and a population standard error of the mean   = .98.</strong> A) 95% CI = 12.67 ± 1.61 B) 95% CI = 12.67 ± 1.92 C) 95% CI = 12.67 ± 2.28 D) 95% CI = 12.67 ± 2.52 = 12.67 and a population standard error of the mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 12.67 and a population standard error of the mean   = .98.</strong> A) 95% CI = 12.67 ± 1.61 B) 95% CI = 12.67 ± 1.92 C) 95% CI = 12.67 ± 2.28 D) 95% CI = 12.67 ± 2.52 = .98.

A) 95% CI = 12.67 ± 1.61
B) 95% CI = 12.67 ± 1.92
C) 95% CI = 12.67 ± 2.28
D) 95% CI = 12.67 ± 2.52
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33
Calculate the 95% confidence interval for a sample with a mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 2.50 and a population standard error of the mean   = .20.</strong> A) 95% CI = 2.50 ± .39 B) 95% CI = 2.50 ± .33 C) 95% CI = 2.50 ± .52 D) 95% CI = 2.50 ± 2.16 = 2.50 and a population standard error of the mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 2.50 and a population standard error of the mean   = .20.</strong> A) 95% CI = 2.50 ± .39 B) 95% CI = 2.50 ± .33 C) 95% CI = 2.50 ± .52 D) 95% CI = 2.50 ± 2.16 = .20.

A) 95% CI = 2.50 ± .39
B) 95% CI = 2.50 ± .33
C) 95% CI = 2.50 ± .52
D) 95% CI = 2.50 ± 2.16
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34
Calculate the 95% confidence interval for a sample with a mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 249.60 and a population standard error of the mean   = 9.13.</strong> A) 95% CI = 249.60 ± 17.89 B) 95% CI = 249.60 ± 15.06 C) 95% CI = 249.60 ± 23.56 D) 95% CI = 249.60 ± 11.09 = 249.60 and a population standard error of the mean <strong>Calculate the 95% confidence interval for a sample with a mean   = 249.60 and a population standard error of the mean   = 9.13.</strong> A) 95% CI = 249.60 ± 17.89 B) 95% CI = 249.60 ± 15.06 C) 95% CI = 249.60 ± 23.56 D) 95% CI = 249.60 ± 11.09 = 9.13.

A) 95% CI = 249.60 ± 17.89
B) 95% CI = 249.60 ± 15.06
C) 95% CI = 249.60 ± 23.56
D) 95% CI = 249.60 ± 11.09
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35
Calculate the 95% confidence interval for a sample of N = 30 with a mean <strong>Calculate the 95% confidence interval for a sample of N = 30 with a mean   = 249.60 and a population standard deviation (σ) = 50.00.</strong> A) 95% CI = 249.60 ± 23.56 B) 95% CI = 249.60 ± 15.06 C) 95% CI = 249.60 ± 17.89 D) 95% CI = 249.60 ± 11.09 = 249.60 and a population standard deviation (σ) = 50.00.

A) 95% CI = 249.60 ± 23.56
B) 95% CI = 249.60 ± 15.06
C) 95% CI = 249.60 ± 17.89
D) 95% CI = 249.60 ± 11.09
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36
Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 28 with a mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 28 with a mean   = 16.39 and standard error of the mean   = .91.</strong> A) (14.52, 18.26) B) (14.84, 17.94) C) (13.87, 18.91) D) (13.43, 19.35) = 16.39 and standard error of the mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 28 with a mean   = 16.39 and standard error of the mean   = .91.</strong> A) (14.52, 18.26) B) (14.84, 17.94) C) (13.87, 18.91) D) (13.43, 19.35) = .91.

A) (14.52, 18.26)
B) (14.84, 17.94)
C) (13.87, 18.91)
D) (13.43, 19.35)
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37
Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 24 with a mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 24 with a mean   = 102.97 and standard error of the mean   = 1.85.</strong> A) (99.14, 106.80) B) (99.8, 106.14) C) (97.78, 108.16) D) (99.05, 106.89) = 102.97 and standard error of the mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample of N = 24 with a mean   = 102.97 and standard error of the mean   = 1.85.</strong> A) (99.14, 106.80) B) (99.8, 106.14) C) (97.78, 108.16) D) (99.05, 106.89) = 1.85.

A) (99.14, 106.80)
B) (99.8, 106.14)
C) (97.78, 108.16)
D) (99.05, 106.89)
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38
Which of the following statements would be the correct way to state a conclusion regarding a 95% confidence interval?

A) There is a 95% probability that the population mean is between 131.65 and 135.78.
B) There is a .95 probability that the population mean is between 131.65 and 135.78.
C) There is a .95 probability that the interval of 131.65 and 135.78 contains the population mean.
D) There is a 95% probability that the interval of 131.65 and 135.78 contains the population mean.
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39
Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean   = 2.50 and a population standard error of the mean   = .20.</strong> A) (2.11, 2.89) B) (2.17, 2.83) C) (1.98, 3.02) D) (.34, 4.66) = 2.50 and a population standard error of the mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean   = 2.50 and a population standard error of the mean   = .20.</strong> A) (2.11, 2.89) B) (2.17, 2.83) C) (1.98, 3.02) D) (.34, 4.66) = .20.

A) (2.11, 2.89)
B) (2.17, 2.83)
C) (1.98, 3.02)
D) (.34, 4.66)
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40
Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean   = 7.00 and a population standard error of the mean   = .50.</strong> A) (6.02, 7.98) B) (6.18, 7.83) C) (5.71, 8.29) D) (4.54, 9.46) = 7.00 and a population standard error of the mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean   = 7.00 and a population standard error of the mean   = .50.</strong> A) (6.02, 7.98) B) (6.18, 7.83) C) (5.71, 8.29) D) (4.54, 9.46) = .50.

A) (6.02, 7.98)
B) (6.18, 7.83)
C) (5.71, 8.29)
D) (4.54, 9.46)
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41
The distribution of sample means for larger samples is more closely clustered around the population mean, with less ______ among sample means.

A) confidence
B) significance
C) similarity
D) variability
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42
When a sample size is decreased, the confidence interval for the mean is then ______.

A) narrowed
B) widened
C) more significant
D) less significant
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43
The ______ the sample, the less confidence a research has that the sample mean estimates the unknown population mean μ, and the ______ the confidence interval around the sample mean.

A) larger; smaller
B) larger; larger
C) smaller; larger
D) smaller; smaller
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44
What is the relationship between the size of a sample and the width of the confidence interval for the mean?

A) The smaller the sample size, the narrower the confidence interval for the mean.
B) The larger the sample size, the narrower the confidence interval for the mean.
C) The larger the sample size, the wider the confidence interval for the mean.
D) The size of the sample has no influence on the width of the confidence interval for the mean.
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45
Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean   = 57.28 and a population standard error of the mean   = 3.27.</strong> A) (40.87, 63.69) B) (51.88, 62.68) C) (48.84, 65.72) D) (52.05, 62.51) = 57.28 and a population standard error of the mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean   = 57.28 and a population standard error of the mean   = 3.27.</strong> A) (40.87, 63.69) B) (51.88, 62.68) C) (48.84, 65.72) D) (52.05, 62.51) = 3.27.

A) (40.87, 63.69)
B) (51.88, 62.68)
C) (48.84, 65.72)
D) (52.05, 62.51)
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46
When drawing a conclusion about the 95% confidence interval with a known population standard deviation, a researcher would state that there is a ______.

A) .95 probability that a confidence interval contains the median score for the population
B) 95% probability that a confidence interval contains the mean score for the population
C) .95 probability that a confidence interval contains the mean score for the population
D) .05 probability that a confidence interval contains the mean score for the population
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47
A sample size of ______ would have the widest confidence interval for the mean.

A) N = 200
B) N = 250
C) N = 300
D) N = 350
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48
The distribution of sample means for relatively ______ samples is closely clustered around the population mean, with less variability among sample means.

A) large
B) small
C) normally distributed
D) skewed
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49
The ______ the sample, the more confidence a researcher has that the sample mean estimates the unknown population mean μ, and the ______ the confidence interval around the sample mean.

A) larger; larger
B) smaller; smaller
C) smaller; larger
D) larger; smaller
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50
Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean   = 28.59 and a population standard error of the mean   = 2.29.</strong> A) (24.10, 33.08) B) (24.81, 32.37) C) (22.68, 34.50) D) (24.34, 32.84) = 28.59 and a population standard error of the mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean   = 28.59 and a population standard error of the mean   = 2.29.</strong> A) (24.10, 33.08) B) (24.81, 32.37) C) (22.68, 34.50) D) (24.34, 32.84) = 2.29.

A) (24.10, 33.08)
B) (24.81, 32.37)
C) (22.68, 34.50)
D) (24.34, 32.84)
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51
The relationship between sample size and the width of a confidence interval may be explained by the concept of ______.

A) z score
B) point estimates
C) sampling error
D) descriptive statistics
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52
The larger the sample size, the ______ the confidence interval for the mean.

A) narrower
B) wider
C) broader
D) more significant
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53
When a sample size is increased, the confidence interval for the mean is then ______.

A) more significant
B) widened
C) narrowed
D) less significant
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54
Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean   = 12.67 and a population standard error of the mean   = .98.</strong> A) (11.06, 14.28) B) (10.75, 14.59) C) (10.39, 14.95) D) (10.15, 15.19) = 12.67 and a population standard error of the mean <strong>Calculate the lower and upper limits of the 95% confidence interval for a sample with a mean   = 12.67 and a population standard error of the mean   = .98.</strong> A) (11.06, 14.28) B) (10.75, 14.59) C) (10.39, 14.95) D) (10.15, 15.19) = .98.

A) (11.06, 14.28)
B) (10.75, 14.59)
C) (10.39, 14.95)
D) (10.15, 15.19)
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55
If a researcher were to increase the sample size from 100 to 200, the confidence interval for the mean would be ______.

A) widened
B) narrowed
C) unchanged
D) more normally distributed
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56
Researchers have more confidence that the sample mean estimates the unknown population mean when their sample is ______.

A) centralized
B) significant
C) larger
D) smaller
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57
The ______ the desired width of a confidence interval, the ______ the necessary sample size.

A) larger; larger
B) smaller; smaller
C) larger; smaller
D) smaller; larger
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58
There is a .95 probability that a confidence interval contains the ______ score for the population.

A) median
B) mean
C) standard deviation
D) variance
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59
______ samples have ______ value for the standard error of the mean, which in turn narrows the width of the confidence interval.

A) Larger; larger
B) Smaller; smaller
C) Larger; smaller
D) Smaller; larger
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60
A sample of size ______ would have the narrowest confidence interval for the mean.

A) N = 140
B) N = 200
C) N = 300
D) N = 425
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61
When a researcher moves from a 95% confidence level to a 99% confidence level, the confidence interval for the mean becomes ______.

A) wider
B) normally distributed
C) statistically significant
D) narrower
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62
Which of the following affects the width of a confidence interval?

A) whether the population standard deviation is known
B) the sample mean
C) the desired level of confidence
D) the population mean
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63
If a researcher decreases the confidence level from 99% to 90%, the confidence interval for the mean is ______.

A) widened
B) unchanged
C) narrowed
D) restricted
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64
For a variable with <strong>For a variable with   = 15.00, how large should the sample be for a desired 95% confidence interval width of 6?</strong> A) 10 B) 24 C) 96 D) 576 = 15.00, how large should the sample be for a desired 95% confidence interval width of 6?

A) 10
B) 24
C) 96
D) 576
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65
Which confidence interval is the narrowest?

A) 99.9%
B) 99%
C) 95%
D) 90%
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66
If a researcher chooses a confidence level greater than the 95%, which of the following will occur?

A) a smaller confidence interval that contains the population mean
B) a larger confidence interval that contain the population mean
C) a loss of precision in estimating the sample mean
D) a loss of precision in estimating the population mean
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67
For a variable with <strong>For a variable with   = 25.00, how large should the sample be for a desired 95% confidence interval width of 15?</strong> A) 7 B) 11 C) 43 D) 121 = 25.00, how large should the sample be for a desired 95% confidence interval width of 15?

A) 7
B) 11
C) 43
D) 121
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68
Use the formula <strong>Use the formula   to calculate the 90% confidence interval for a sample of N = 12 with a mean   = 4.00 and standard error of the mean   = .58.</strong> A) 90% CI = 4.00 ± 1.04 B) 90% CI = 4.00 ± 1.80 C) 90% CI = 4.00 ± 2.38 D) 90% CI = 4.00 ± 1.28 to calculate the 90% confidence interval for a sample of N = 12 with a mean <strong>Use the formula   to calculate the 90% confidence interval for a sample of N = 12 with a mean   = 4.00 and standard error of the mean   = .58.</strong> A) 90% CI = 4.00 ± 1.04 B) 90% CI = 4.00 ± 1.80 C) 90% CI = 4.00 ± 2.38 D) 90% CI = 4.00 ± 1.28 = 4.00 and standard error of the mean <strong>Use the formula   to calculate the 90% confidence interval for a sample of N = 12 with a mean   = 4.00 and standard error of the mean   = .58.</strong> A) 90% CI = 4.00 ± 1.04 B) 90% CI = 4.00 ± 1.80 C) 90% CI = 4.00 ± 2.38 D) 90% CI = 4.00 ± 1.28 = .58.

A) 90% CI = 4.00 ± 1.04
B) 90% CI = 4.00 ± 1.80
C) 90% CI = 4.00 ± 2.38
D) 90% CI = 4.00 ± 1.28
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69
For a variable with <strong>For a variable with   = 333.00, how large should the sample be for a desired 95% confidence interval width of 100?</strong> A) 13 B) 43 C) 170 D) 1849 = 333.00, how large should the sample be for a desired 95% confidence interval width of 100?

A) 13
B) 43
C) 170
D) 1849
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70
For a variable with <strong>For a variable with   = 5.81, how large should the sample be for a desired 95% confidence interval width of 2?</strong> A) 11 B) 32 C) 130 D) 1024 = 5.81, how large should the sample be for a desired 95% confidence interval width of 2?

A) 11
B) 32
C) 130
D) 1024
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71
When a researcher increases the confidence level from 95% to 99%, the wider interval implies ______.

A) increased precision in estimating the population mean
B) a lower confidence that the interval contains the population mean
C) a loss of precision in estimating the sample mean
D) decreased precision in estimating the population mean
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72
The ______ the desired level of confidence, the ______ the confidence interval for the mean.

A) higher; wider
B) lower; narrower
C) higher; narrower
D) lower; wider
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73
Which confidence interval is the widest?

A) 99.9%
B) 99%
C) 95%
D) 90%
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74
When a researcher moves from a 95% confidence level to a 90% confidence level, the confidence interval for the mean becomes ______.

A) wider
B) normally distributed
C) statistically significant
D) narrower
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75
When a researcher moves from a 90% confidence level to a 95% confidence level, the width of the confidence interval for the mean is ______.

A) increased
B) unchanged
C) less significant
D) decreased
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76
For a variable with <strong>For a variable with   = 175.00, how large should the sample be for a desired 95% confidence interval width of 50?</strong> A) 14 B) 47 C) 188 D) 2209 = 175.00, how large should the sample be for a desired 95% confidence interval width of 50?

A) 14
B) 47
C) 188
D) 2209
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77
For a variable with <strong>For a variable with   = 3.50, how large should the sample be for a desired 95% confidence interval width of 1.50?</strong> A) 9 B) 21 C) 84 D) 441 = 3.50, how large should the sample be for a desired 95% confidence interval width of 1.50?

A) 9
B) 21
C) 84
D) 441
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78
If a researcher chooses a confidence level less than the 95%, which of the following occurs?

A) a smaller confidence interval that contains the population mean
B) a larger confidence interval that contain the population mean
C) a loss of precision in estimating the sample mean
D) a loss of precision in estimating the population mean
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79
The ______ the desired width of a confidence interval, the ______ the necessary sample size.

A) larger; larger
B) smaller; smaller
C) larger; smaller
D) smaller; larger
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80
The ______ the desired level of confidence, the ______ the confidence interval for the mean.

A) higher; narrower
B) lower; narrower
C) lower; wider
D) lower; higher
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