This lesson covers the use of box plots to summarize data distributions. It explains how to find the median, quartiles, and construct a box plot with whiskers. The lesson also discusses how to analyze data variability using box plots and provides practice exercises for students to apply their learning.

What is the primary purpose of a box plot?

• To summarize a data distribution

• To display individual data points

• To show the mode of a dataset

• To calculate the mean of a dataset

How is the median determined in a dot plot?

• By identifying the most frequent data point

• By counting in from both ends to the middle

• By finding the average of all data points

• By selecting the highest data point

What is the first step in creating a box plot?

• Identifying the mode

• Finding the mean

• Calculating the range

• Finding the median

What does Q1 represent in a box plot?

• The median of the entire dataset

• The median of the lower half of the data

• The highest value in the dataset

• The average of the dataset

What is indicated by the whiskers in a box plot?

• The most frequent data points

• The average of the dataset

• The minimum and maximum data points

• The range of the middle 50% of data

In a box plot, what percentage of data lies within the box?

• 75%

• 100%

• 50%

• 25%

What is the significance of the minimum value in a box plot?

• It is the midpoint of the dataset

• It represents the lowest data point

• It is the average of the dataset

• It is the most frequent data point

What does the box in a box plot represent?

• The range of the entire dataset

• The middle 50% of the data

• The highest 25% of the data

• The lowest 25% of the data

How can you identify the section with the greatest variability in a box plot?

• By looking at the shortest whisker

• By calculating the mean of the dataset

• By identifying the longest box section

• By finding the longest whisker

What does it mean if Q1 and the minimum value are the same in a box plot?

• The dataset is normally distributed

• The dataset is skewed

• There is no variability in the lower 25%

• There is high variability in the lower 25%