(i) Plot the cumulative frequency points: (0, 0), (10, 16), (20, 50), (30, 106), (50, 146), (70, 176), (90, 200). Join these points with a smooth curve or straight lines.
(ii) The median is the value at the \(\frac{200}{2} = 100\)th position. From the graph, this corresponds to approximately 29 minutes.
(iii) For 80 drivers, the time is at least \(T\) minutes, meaning \(200 - 80 = 120\) drivers took less than \(T\) minutes. From the graph, \(T\) corresponds to approximately 37 minutes.
(iv) Calculate the estimated mean using midpoints: Frequencies are 16, 34, 56, 40, 30, 24. Midpoints are 5, 15, 25, 40, 60, 80. Estimated mean \(= \frac{5 \times 16 + 15 \times 34 + 25 \times 56 + 40 \times 40 + 60 \times 30 + 80 \times 24}{200} = \frac{7310}{200} = 36.55\) minutes.