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Original Articles

Teaching Statistics with Data of Historic Significance: Galileo's Gravity and Motion Experiments

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Figures & data

Figure 1. A Simulation of Galileo's Rolling Ball Experiment; Ramp with Horizontal Shelf.

Figure 1. A Simulation of Galileo's Rolling Ball Experiment; Ramp with Horizontal Shelf.

Figure 2. Galileo's Notes on the Rolling Ball Experiment

Figure 2. Galileo's Notes on the Rolling Ball Experiment

Figure 3. Three Polynomials in H; Model D = f(H). Three polynomial curves are fit to the shelf data to model distance (D) as a function of release height (H).

Figure 3. Three Polynomials in H; Model D = f(H). Three polynomial curves are fit to the shelf data to model distance (D) as a function of release height (H).

Figure 4. Square Root Function. The curve shows the final correct fit for the shelf data: Distance = 47.086(sqrt (Height)).

Figure 4. Square Root Function. The curve shows the final correct fit for the shelf data: Distance = 47.086(sqrt (Height)).

Figure 5. Nonlinear Fit. The curve shows the correct fit for the ramp data: Height = (A(D2))/(1 = BD).

Figure 5. Nonlinear Fit. The curve shows the correct fit for the ramp data: Height = (A(D2))/(1 = BD).

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