The dotplot shows the number of wins for each of the 30 Major League Baseball teams in the 2014 season:

Find the percentile for the Boston Red Sox, who won 71 games.
Round your answer to one place past the decimal point.
Include the % sign.
The New York Yankees’ number of wins is at the 60th percentile of the distribution.
Interpret this value in context.
The New York Yankees’ number of wins is at the 60th percentile of the distribution.
How many games did New York win?
Hint: what is 60% of 30? This tells you where their value is in the dotplot above compared to the other data, then look just to the right of your answer.
How many pairs of shoes does a typical teenage boy own? To find out, a group of statistics students surveyed a random sample of 20 male students from their large high school. Then they recorded the number of pairs of shoes that each boy owned.
Here are the data:
14, 7, 6, 5, 12, 38, 8, 7, 10, 10, 10, 11, 4, 5, 22, 7, 5, 10, 35, 7
Copy and paste the list into statsmedic.com/applets
The following figure is a cumulative relative frequency graph of the amount spent by a sample of 50 grocery shoppers at a store.

What is the percentile for the shopper who spent $20.00?
The percentile for the shopper who spent $20.00 is %
Using the information from #10, estimate the 80th percentile of the distribution.
The 80th percentile is about
Make sure to use units ($) since we are using money.
Interpret the z-score for Boris.
What does the answer for #14 mean?
Interpret the meaning of Florida's z-score of 2.60, explain the meaning in the blank below.
Hint: check your notes.
Match the vocabulary word with its meaning.
| Draggable item | arrow_right_alt | Corresponding Item |
|---|---|---|
Mean | arrow_right_alt | Exreme value that doesn't appear to belong with the rest of the data. |
Q3 | arrow_right_alt | The middle value in the data set when ordered least to greatest. 50% of the data is less and 50% of the data is greater than the median. |
Standard Deviation | arrow_right_alt | The average of the data values |
Outlier | arrow_right_alt | Interquartile Range- the range of the middle 50% of the data values. |
Q1 | arrow_right_alt | The average distance from the mean of all the data values. |
Median | arrow_right_alt | 1st quartile, 25% of the data is less than Q1 |
IQR | arrow_right_alt | 3rd quartile, 75% of the data is less than Q3 |
Match the data distributions with the correct measure of center & variability based on their shape:

Item 2



Item 1

Median & IQR
Mean & S.D.
Given the summary statistics below from Statsmedic.com/applets:

What do you know about the shape of the data distribution?