A company utilizes two different machines to manufacture parts of a certain type. During a single shift, a sample of n = 20 parts produced by each machine is obtai the value of a particular critical...


A company utilizes two different machines to manufacture parts of a certain type. During a single shift, a sample of n = 20 parts produced by each machine is obtai<br>the value of a particular critical dimension for each part is determined. The comparative boxplot below is constructed from the resulting data.<br>Machine<br>2-<br>1-<br>Dimension<br>85<br>95<br>105<br>115<br>Compare and contrast the two samples. (Select all that apply.)<br>The only outlier that exists is from machine 2.<br>A typical value is much larger for machine 1 than for machine 2.<br>The only outlier that exists is from machine 1.<br>Machine 2's sample values have considerably more variation than machine 1's sample values.<br>Machine 1's sample values have considerably more variation than does machine 2's sample values.<br>There are no outliers present.<br>A typical value seems to be about the same for the two machines.<br>Machine 1 and machine 2's sample values have about the same amount of variation.<br>A typical value is much larger for machine 2 than for machine 1.<br>Talk to a Tutor<br>Read It<br>Need Help?<br>DD<br>F11<br>F10<br>

Extracted text: A company utilizes two different machines to manufacture parts of a certain type. During a single shift, a sample of n = 20 parts produced by each machine is obtai the value of a particular critical dimension for each part is determined. The comparative boxplot below is constructed from the resulting data. Machine 2- 1- Dimension 85 95 105 115 Compare and contrast the two samples. (Select all that apply.) The only outlier that exists is from machine 2. A typical value is much larger for machine 1 than for machine 2. The only outlier that exists is from machine 1. Machine 2's sample values have considerably more variation than machine 1's sample values. Machine 1's sample values have considerably more variation than does machine 2's sample values. There are no outliers present. A typical value seems to be about the same for the two machines. Machine 1 and machine 2's sample values have about the same amount of variation. A typical value is much larger for machine 2 than for machine 1. Talk to a Tutor Read It Need Help? DD F11 F10

Jun 08, 2022
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