A large company surveyed \(160\) of its employees to find out how much time they spend travelling to work on a given day. The results of the survey are shown Sin the following cumulative frequency diagram.
Find the median number of minutes spent traveling to work.
[2]Find the number of employees whose traveling time is within \(15\) minutes of the median.
[3]Only \(10\%\) of the employees spent more than \(k\) minutes traveling to work.
Find the value of \(k\).
[3]The results of the survey can also be displayed on the following box-and-whisker diagram.
Write down the value of \(b\).
[1]Find the value of \(a\).
Hence, find the interquartile range.
[4]Traveling times of less than \(p\) minutes are considered outliers.
Find the value of \(p\).
[2]Need help? Join our JC Math tuition classes.
Learn more