The cumulative frequency graph shows the distribution of the number of movie downloads made by 100 people in one month.
Which box-plot best represents the same data as displayed in the cumulative frequency graph?
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The cumulative frequency graph shows the distribution of the number of movie downloads made by 100 people in one month.
Which box-plot best represents the same data as displayed in the cumulative frequency graph?
`C`
Write down the five-number summary for the dataset
`3, \ 7, \ 8, \ 11, \ 13, \ 18.` (2 marks)
--- 5 WORK AREA LINES (style=lined) ---
`text(Minimum value:)` | `3` |
`text(First quartile:)` | `7` |
`text(Median:)` | `(11 + 8)/2 = 9.5` |
`text(Third quartile:)` | `13` |
`text(Maximum value:)` | `18` |
`text(Minimum value:)` | `3` |
`text(First quartile:)` | `7` |
`text(Median:)` | `(11 + 8)/2 = 9.5` |
`text(Third quartile:)` | `13` |
`text(Maximum value:)` | `18` |
A soccer referee wrote down the number of goals scored in 9 different games during the season.
`2, \ 3, \ 3, \ 3, \ 5, \ 5, \ 8, \ 9, \ ...`
The last number has been omitted. The range of the data is 10.
What is the five-number summary for this data set?
`=> A`
`text{Since range is 10} \ => \ text{Last data point = 12}`
`text{Q}_1 = 3`
`text{Q}_3 = (8 + 9)/2 = 8.5`
`text(Median = 5)`
`=> A`
The times, in minutes, that a large group of students spend on exercise per day are presented in the box‑and‑whisker plot.
What percentage of these students spend between 40 minutes and 60 minutes per day on exercise?
`C`
`text{Q}_1 = 40, \ text(Median) = 60`
`:.\ text(% Students between 40 and 60)`
`= 50text{%}-25text{%}`
`=25 text{%}`
`=>C`
A set of data is displayed in this box-and-whisker plot.
Which of the following best describes this set of data?
`B`
`text{Since the median (155) is closer to the lower quartile (150) and range}`
`text{low (140) than the upper quartile (190) and range high (200), it is}`
`text{positively skewed.}`
`=>B`