KEY WORDS
BUILD IT
FIX THE MISTAKE
CALCULATE IT
THINKING DEEPER
100

The tens digit in a stem-and-leaf plot is called the…

Stem

100

Put these in order: 16, 12, 19, 14

12, 14, 16, 19

100

What is wrong?

Stem | Leaf
      1 | 2 8 5

Leaves are not in order.

100

Find the range of 8, 12, 16

8

100

Which team is more consistent: one with range 6 or range 20?

Range 6

200

The ones digit in a stem-and-leaf plot is called the…

Leaf

200

Build the stem-and-leaf for: 12, 15, 18

1 | 2 5 8

200

What is missing?

Dataset: 12, 15, 18, 21

Stem | Leaf
      1 | 2 5
      2 | 1

18 is missing.

200

Find the median of 2, 4, 6, 8, 10

6

200

What does a large range tell us?

The data is spread out.

300

Name the measure that is the difference between the highest and lowest value.

Range

300

How many values are in this plot?

Stem | Leaf
      1 | 2 4 6
      2 | 1 3

5

300

Why must leaves be in order?

So the data is organised and easy to read / find median.

300

Find the mean of 10, 20, 30

20

300

If the median stays the same but the mean increases, what might have happened?

An outlier was added.

400

Another word for average.

Mean

400

What is the largest value in this plot?

Stem | Leaf
      1 | 2 5 7
      2 | 0 4

24

400

What mistake was made?

Range of 10, 12, 15 was given as 3.

Range is highest minus lowest (15 − 10 = 5).

400

Find the median from:

Stem | Leaf
      1 | 3 5 7
      2 | 0 2

17

400

Why might we use the median instead of the mean?

Because it is less affected by extreme values.

500

What is a sample?

Collecting data from part of a group.

500

Find the median from:

Stem | Leaf
      1 | 2 4 6 8
      2 | 1

16

500

If a value is missing from the plot, how does that affect the median?

It can change the median because the number of values changes.

500

Which measure changes most when an extreme value is added? (outlier)

Mean

500

Create a dataset with a median of 10 and range of 8.

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