a. The table shows the scores of 2000 candidates in an entrance examination into a private secondary school.
| % mark | 11 - 20 | 21 - 30 | 31 - 40 | 41 - 50 | 51 - 60 | 61 - 70 | 71 - 80 | 81-90 |
| Number of pupils | 68 | 184 | 294 | 402 | 480 | 310 | 164 | 98 |
Prepare a cumulative frequency table and draw the cumulative frequency curve for the distribution.
bi. Use the curve to estimate the cut-off mark if 300 candidates are to be offered admission.
bii. Use your curve to estimate the probability that a candidate picked at random scored at least 45%
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