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Examples of Graphical Analysis Techniques in Research [WLO: 2] [CLOs: 2, 3] Locate an example of a research study that uses graphs and/or tables in its analysis. Explain what this statistical te...

Examples of Graphical Analysis Techniques in Research [WLO: 2] [CLOs: 2, 3]

Locate an example of a research study that uses graphs and/or tables in its analysis. Explain what this statistical technique allows the researchers to accomplish and/or conclude in the study. Note: Graphic presentations are most often found in the Results section of a study.

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Answer #1

Consider the following data which shows the distance of 9 planets from a star, and the corresponding chart:

Position No. Distance from star
1 35
2 67
3 98
4 137
5 483
6 987
7 1789
8 2808
9 3686

4 10 0 6 Position

We see that the position and the distance from star are not correlated, as there seems to be a non-linear relationship between the two. Hence we perform a log-transformation on the distance to check if we can linearize the data and then perform a linear regression. Position no. vs Log(Distance) data and chart are as below:

Position No. log(Distance)
1 1.5441
2 1.8261
3 1.9912
4 2.1367
5 2.6839
6 2.9943
7 3.2526
8 3.4484
9 3.5666

4.0000 3.5000 3.0000 2.5000 th 2.0000 1.5000 1.0000 0.5000 0.0000 10 Position

Hence, the graph looks quite linear now, and we can go ahead and fit a linear regression model on the above data. Doing this in Excel (go to Data tab -> Data analysis -> Regression,choose Position no. as X-column and Distance from star as Y-column), we get the following output:

Coefficients Standard Error t Stat P-value Lower 95% Upper 95%
Intercept 1.243439519 0.083721832 14.85203436 1.50331E-06 1.045468846 1.441410193
Position No. 0.272288019 0.01487776 18.30168125 3.6007E-07 0.237107708 0.307468331

Hence, we get the regression model as:

Distance = 1.2434 + 0.2723 * Position

Given the low p-value of the position coefficient (<< 0.05), the linear relationship is very significant now.

This is an example of linear transformation of data in statistics to make it fit for linear regression. Hope it helps!

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