8. The unsorted stem-and-leaf diagram below gives the ages of 42 men whose marriages were reported in a local newspaper one week. (i) (ii) (iii) 1 2 3 005239120 4 8479653356 5 2217 8 9698 56891103684127 3 Key 1|9 represents a man aged 19 What was the age of the oldest person whose marriage is included? What is/are the modal age(s)? Redraw the stem-and-leaf diagram with the leaves sorted.

MATLAB: An Introduction with Applications
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8. The unsorted stem-and-leaf diagram below gives the ages of 42 men whose marriages were
reported in a local newspaper one week.
(i)
(ii)
(iii)
(iv)
1 9698
2 56891103684127
3 005239120
4 8479653356
5 2217
8 3
Key 1|9
represents
a man aged
19
What was the age of the oldest person whose marriage is included?
What is/are the modal age(s)?
Redraw the stem-and-leaf diagram with the leaves sorted.
Stretch the stem-and-leaf diagram by using steps of 5 years between the levels rather
than 10 (this means that in your stem, when possible, you can have two entries, such
that lower value leaves range from 0 to 4 and upper value leaves range from 5 to 9).
Transcribed Image Text:8. The unsorted stem-and-leaf diagram below gives the ages of 42 men whose marriages were reported in a local newspaper one week. (i) (ii) (iii) (iv) 1 9698 2 56891103684127 3 005239120 4 8479653356 5 2217 8 3 Key 1|9 represents a man aged 19 What was the age of the oldest person whose marriage is included? What is/are the modal age(s)? Redraw the stem-and-leaf diagram with the leaves sorted. Stretch the stem-and-leaf diagram by using steps of 5 years between the levels rather than 10 (this means that in your stem, when possible, you can have two entries, such that lower value leaves range from 0 to 4 and upper value leaves range from 5 to 9).
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