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1) Name all of the letters above, that if you lined up the sample mean with that letter, you would create an interval that contains the population mean. Name all of the letters above, that if you lined up the sample mean with that letter, you would create an interval that DOES NOT contains the population mean. 2) Count the number of letters in Question 1) above. Divide that answer by 13 (since there are 13 values on the numberline under the normal curve). Multiply this by 100%. Round to a whole number. 3)

1) Name all of the letters above, that if you lined up the sample mean with that letter, you would create an interval that contains the population mean. Name all of the letters above, that if you lined up the sample mean with that letter, you would create an interval that DOES NOT contains the population mean. 2) Count the number of letters in Question 1) above. Divide that answer by 13 (since there are 13 values on the numberline under the normal curve). Multiply this by 100%. Round to a whole number. 3)

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter10: Statistics
Section10.4: Distributions Of Data
Problem 19PFA
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1) Name all of the letters above, that if you lined up the sample mean with that letter, you would create an interval that contains the population mean. 2) Name all of the letters above, that if you lined up the sample mean with that letter, you would create an interval that DOES NOT contains the population mean. Count the number of letters in Question 1) above. Divide that answer by 13 (since there are 13 values on the numberline under the normal curve). Multiply this by 100%. Round to a whole number. 3)
Transcribed Image Text:1) Name all of the letters above, that if you lined up the sample mean with that letter, you would create an interval that contains the population mean. 2) Name all of the letters above, that if you lined up the sample mean with that letter, you would create an interval that DOES NOT contains the population mean. Count the number of letters in Question 1) above. Divide that answer by 13 (since there are 13 values on the numberline under the normal curve). Multiply this by 100%. Round to a whole number. 3)
So......lets say you lie the sample mean/confidence interval on the normal curve where the sample mean is at G (see pink drawing above). Does the interval contain the population mean? Yes! The x is in the pink shaded region. Line up the sample mean with the letter K (see blue drawing above). Does this interval contain the population mean? No!
Transcribed Image Text:So......lets say you lie the sample mean/confidence interval on the normal curve where the sample mean is at G (see pink drawing above). Does the interval contain the population mean? Yes! The x is in the pink shaded region. Line up the sample mean with the letter K (see blue drawing above). Does this interval contain the population mean? No!
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