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Review Problems Stat 701: Illustrations

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One-Sample Problem A sample of 12 radon detectors of a certain type was selected, and each was exposed to 100 pCi/L of radon. The resulting readings were as follows: 105.6, 90.9, 91.2, 96.9, 96.5, 91.3, 100.1, 105.0, 99.6, 107.7, 103.3, 92.4 Problem: To test that the population mean reading is 100, and to construct a confidence interval for this population mean. Summary: n = 12, Xbar = , S =

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Two-Sample Problem The deterioration of many municipal pipeline networks across the country is a growing concern. One technology proposed for pipeline rehabilitation uses a flexible liner threaded through existing pipe. The following data represents the tensile strength (psi) of liner specimens for when a certain fusion process was used and when this process was not used. The study intended to show that using the fusion process increased the mean tensile strength.

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Data No Fusion: 2748, 2700, 2655, 2822, 2511, 3149, 3257, 3213, 3220, 2753 Fused: 3027, 3356, 3359, 3297, 3125, 2910, 2889, 2902

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**Summary of Statistics Descriptive Statistics**

Variable N Mean Median StDev SE Mean NoFusion Fused

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Comparative BoxPlots

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**Problems to Demonstrate**

Testing Equality of Population Means Using T-Test Confidence Interval for the Difference of Population Means Testing Equality of Population Variances Confidence Interval for the Ratio of Population Variances

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**Testing Equality of Means (Equal Variances)**

Two Sample T-Test and Confidence Interval Two sample T for NoFusion vs Fused N Mean StDev SE Mean NoFusion Fused 95% CI for mu NoFusion - mu Fused: ( -455, 45) T-Test mu NoFusion = mu Fused (vs <): T = P = DF = 16 Both use Pooled StDev = 249

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**Testing Equality and CI of Means (Unequal Variances)**

Two Sample T-Test and Confidence Interval Two sample T for NoFusion vs Fused N Mean StDev SE Mean NoFusion Fused 95% CI for mu NoFusion - mu Fused: ( -448, 38) T-Test mu NoFusion = mu Fused (vs <): T = P = DF = 15

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Comparing Two Population Means The Two-Sample T-Test and T-Interval.

Comparing Two Population Means The Two-Sample T-Test and T-Interval.

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