Question

2.17 Atkinson (Plots, Transformations, and Regression, Clarendon Press, Oxford 1985) presents the following data on the boiling point of water (F) and barometric pressure (inches of mercury). Construct a scatterplot of the data and propose a model that relates a model that relates boiling point to baro- metric pressure. Fit the model to the data and perform a complete analysis of the model using the techniques we have discussed in this chapter Boiling Point Boiling Point Barometric Pressure Barometric Pressure 24.02 24.01 25.14 26.57 28.49 27.76 29.64 29.88 30.06 199.5 20.79 20.79 22.40 22.67 23.15 23.35 23.89 23.99 201.9 201.3 203.6 204.6 209.5 208.6 210.7 211.9 212.2 199.3 197.9 198.4 199.4 199.9 200.9 201.1
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Answer #1

Scatter Plot-Scatter plot is two dimensional plot for data visualisation. In sacatter plot we use dots to represent the values obtained for two diffrent variables.

Here we know that boiling point depends on Barometric pressure so we say that boiling point is dependent variable (or Outcome variable) and Barometric pressure is independent variable (Predictor variable)

Using Minitab software

Step 1 Enter the data

Step 2 Minitab- Untitled File Edit Data Calc StatGraph Editor Tools Window Help Assistant Besic Statistics Begression Eitted Line Plot... Regression Mod el the relationship between one Control Charts Quality Tools :Lal T □ ○ \ 。Lİ Reliability Survival とOrthogonal Rel regressionen quadratic, or cubic MutivariatePartial Least Square.. Session Source Regression 1 37Time Series 15 25 Binary Fitted Line Plot.. Binary Logistic Regression Total 16 401Iables Nonparametrics 、Ita ordinal Logistic Regression.. Equivalence Tests Power and Sample Size,lte Fitted Line: Boilind Nominal Logistic Regression.“ Pojsson Regression Boiling Point Barometric Pressure 25.14 26.57 28.49 27.76 29.64 29.88 204.6 208.6 212.2 Current Worksheet: Worksheet 1 Editable rP ^ 4) ENG 08-09-2018Step 3

Select response as boilinig point and predictor as barometric pressure

after selecting response variable and predictor varible you get

above given table in the solution is analysis of variance table

Total Degree of freedom = N(total no of observation) -1

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