A student investigates the movement of three miniature model sailboats, X, Y, and Z, along a straight, narrow water channel of length 120 cm120\text{ cm}120 cm.
The student uses the following method:
The student uses the same method for sailboats Y and Z.
The table shows the student's results:
| Sailboat | Sail Area in cm2\text{cm}^2cm2 | Time in s\text{s}s: Run 1 | Time in s\text{s}s: Run 2 | Time in s\text{s}s: Run 3 |
|---|---|---|---|---|
| X | 120120120 | 14.914.914.9 | 15.215.215.2 | 14.914.914.9 |
| Y | 180180180 | 19.819.819.8 | 3.23.23.2 | 20.220.220.2 |
| Z | 240240240 | 10.210.210.2 | 9.79.79.7 | 10.110.110.1 |
One of the time measurements in the table is anomalous. Identify this measurement.
State the relationship between average speed, distance moved, and time taken.
Calculate the average (mean) speed for sailboat Y.
Explain what type of graph the student should use to present their data.
Before carrying out the investigation, the student made this prediction:
'The larger the sail area of the sailboat, the faster it moves down the channel.'
Discuss whether the student’s results support this prediction.