How well can you type with your eyes closed? A study was conducted using 6 adult volunteers who are proficient at typing. Each volunteer was given two tests. Test A required each volunteer to type 100 words that were written on a piece of paper. Test B required each volunteer to type 100 words while blind-folded. During this test, the volunteers put on headphones and heard the words being read to them from a recording. The order in which the tests were given were randomized for each volunteer. The table below shows the number of words each volunteer typed correctly as well as the difference (A-B) in the number of words typed correctly. Volunteer Test A (Vision) Test B (No vision) Difference (A-B) 12 3 4 5 6 82 54 77 58 94 85 78 53 64 46 88 88 1 13 12 6-3 Do these data provide convincing evidence at the a=0.10 level that the number of words that adult volunteers like these would type correctly using these two tests differs, on average? STATE: Ho correct words Ha correct words 14-diff=v The evidence for H, is that PLAN: Make a graphical display of the differences, then check the 2 correct statements for a paired 1-test for a mean difference. Random: The volunteers were randomly assigned a test Normal/Large Sample: nam is small, but a graphical order. Normal/Large Sample: nan = 6 is large (>30) Normal/Large Sample: This condition is not met. display of the differences shows no strong skewness or outliers. Random: A random sample of 6 adults were selected. DO: Enter the test statistic to 2 decimal places. 1-statistic=
How well can you type with your eyes closed? A study was conducted using 6 adult volunteers who are proficient at typing. Each volunteer was given two tests. Test A required each volunteer to type 100 words that were written on a piece of paper. Test B required each volunteer to type 100 words while blind-folded. During this test, the volunteers put on headphones and heard the words being read to them from a recording. The order in which the tests were given were randomized for each volunteer. The table below shows the number of words each volunteer typed correctly as well as the difference (A-B) in the number of words typed correctly. Volunteer Test A (Vision) Test B (No vision) Difference (A-B) 12 3 4 5 6 82 54 77 58 94 85 78 53 64 46 88 88 1 13 12 6-3 Do these data provide convincing evidence at the a=0.10 level that the number of words that adult volunteers like these would type correctly using these two tests differs, on average? STATE: Ho correct words Ha correct words 14-diff=v The evidence for H, is that PLAN: Make a graphical display of the differences, then check the 2 correct statements for a paired 1-test for a mean difference. Random: The volunteers were randomly assigned a test Normal/Large Sample: nam is small, but a graphical order. Normal/Large Sample: nan = 6 is large (>30) Normal/Large Sample: This condition is not met. display of the differences shows no strong skewness or outliers. Random: A random sample of 6 adults were selected. DO: Enter the test statistic to 2 decimal places. 1-statistic=
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter10: Statistics
Section10.6: Summarizing Categorical Data
Problem 10CYU
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VIEWStep 2: State the null and alternate hypothesis for the given scenario.
VIEWStep 3: Choose 2 correct statements for a paired t test for a mean difference.
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