Exploring Stem and Leaf Plots

The video tutorial introduces stem-and-leaf plots as a method for organizing and displaying data. It explains the components of the plot, such as stems and leaves, and demonstrates how to use them to analyze data, like football scores. The tutorial covers calculating statistical measures like mean, median, mode, and range using the plot. It also provides guidance on creating your own stem-and-leaf plot and introduces back-to-back plots for comparing data sets.

What is the primary purpose of a stem-and-leaf plot?

• To calculate complex equations

• To organize and display data visually using the data values themselves

• To create digital art from numbers

• To encrypt data

In a stem-and-leaf plot, what does the 'leaf' typically represent?

• The average of the data values

• The lowest value in the data set

• The last digit of the data value

• The highest value in the data set

How is the 'stem' in a stem-and-leaf plot generally interpreted?

• As the tens place of the number

• As the sum of the data values

• As the hundreds place of the number

• As the decimal part of the number

What statistical measure can be easily identified from a stem-and-leaf plot?

• Mean

• Correlation

• Variance

• Standard deviation

What is the range of the data set if the highest score is 45 and the lowest is 3?

• 3

• 42

• 48

• 45

Tags

CCSS.6.SP.B.4

CCSS.HSS.ID.A.1

How many games did the team score at least 35 points?

• Six games

• Five games

• Four games

• Three games

Tags

CCSS.6.SP.B.4

CCSS.HSS.ID.A.1

Which score appears most frequently in the example stem-and-leaf plot?

• 24 points

• 35 points

• 14 points

• 45 points

What is the first step in creating a stem-and-leaf plot?

• Calculating the mean

• Ordering the data values

• Identifying outliers

• Drawing the plot

What does the key '5 | 2 = 52' in a stem-and-leaf plot indicate?

• Stem of 5 and leaf of 2 represents 52

• 5 plus 2 equals 52

• 52 is an outlier in the data

• 5 minus 2 equals 52

In a back-to-back stem-and-leaf plot, what can you compare?

• Data sets from two different groups

• Theoretical and experimental data

• Different statistical measures

• Data from different seasons

Tags

CCSS.HSS.ID.A.3