Suggest why the student shakes each square of towel before putting it into the beaker.
Explain why the student cuts the towel into small squares instead of using one whole towel.
Suggest why the student does not cut the towel into very small squares.
On Fig. 2.3, draw the graph of $N$ on the $y$-axis against $V\,/\,\text{cm}^3$ on the $x$-axis. Begin both axes at the origin. Add the straight line of best fit.
Determine the gradient of your line. Show how you worked it out.
Suggest why the student decides to repeat the reading for $V = 25\,\text{cm}^3$.
The paper towel was divided into 16 identical small squares. Use your graph to find the volume of water that a whole paper towel can absorb.
The student repeats the experiment with the other brand of yellow towels. The graph of $N$ against $V\,/\,\text{cm}^3$ for the yellow towels is steeper than the graph for white towels. State and explain whether the white or yellow paper towels are more absorbent.
The yellow paper towels are smaller than the white paper towels. Explain whether the student should choose either: A to cut each yellow towel into 16 small squares, or B to cut the yellow towel into squares with the same size as the white-towel squares.