This video tutorial by Mr. Holcomb covers the math behind quartiles, interquartile ranges, and data visualization using box and whisker plots and stem and leaf plots. The lesson begins with an introduction to the objectives, followed by detailed explanations of key vocabulary and definitions. Through various examples, the tutorial demonstrates how to calculate quartiles, interquartile ranges, and identify outliers. It also explains how to use a calculator for these calculations and how to interpret data using different types of plots.

What is one of the main objectives of this lesson?

• To explore the use of calculus in physics

• To compute quartiles and interquartile ranges

• To understand the basics of algebra

• To learn about the history of mathematics

Which of the following is NOT a measure of central tendency?

• Quartile

• Mode

• Mean

• Median

What does a stem and leaf plot display?

• The frequency of data points

• The probability of events

• The distribution of data over time

• The relationship between two variables

In Example 1, what is the median tire pressure?

• 31 psi

• 15 psi

• 34 psi

• 32 psi

How is the interquartile range calculated?

• By adding Q1 and Q3

• By subtracting Q1 from Q3

• By multiplying Q1 and Q3

• By dividing Q3 by Q1

What is considered an outlier in a data set?

• A value that is within the interquartile range

• A value that is exactly the median

• A value that is the average of the data set

• A value that is 1.5 times the interquartile range away from Q1 or Q3

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

• The ones place digit

• The tens place digit

• The decimal point

• The hundreds place digit

What is the interquartile range in Example 5?

• 72

• 32

• 39

• 55

In Example 6, what is the maximum car price considered an outlier?

• $43,000

• $14,950

• $5,200

• $9,100