Lesson Topics Discussion Quiz: Class Homework |
Example1 |
Title: Box Plots & Outlier Identification |
Grade Lesson s6-l6 |
Explanation: The best way to understand SAT-4 is by looking at some examples. Take turns and read each example for easy understanding. |
Examples
Topics → Definition Example1 Example2
A group of friends recorded the prices (in dollars) they paid for concert tickets. Make a box-and-whisker plot that represents the data. Describe the distribution: 75, 60, 80, 90, 65, 70, 85, 95, 70, and 100.
Step: 1 |
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60, 65, 70, 70, 75, 80, 85, 90, 95, and 100 The median of the lower half of the data. The median of the entire data set. The median of the upper half of the data. |
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Explanation: Here, we define the smallest number as the minimum and the largest number as the maximum. Then, we calculate the median values for the lower half, upper half, and the entire dataset. |
Step: 2 |
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The box-and-whisker plot of concert ticket prices shows the following characteristics: Minimum Value: The lowest price is $60. |
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Explanation: Here, we write all the values. |
Step: 3 |
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The interquartile range (IQR) is the difference between Q3 and Q1, which is 90 − 70 = 20. The data appears to be roughly symmetric, as the median is centered between the Most of the concert ticket prices cluster around the median ($77.5), with the range Overall, the distribution shows that concert ticket prices in this dataset tend to cluster around $77.5, with a fairly symmetric distribution from $60 to $100. |
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Explanation: Therefore, the given set is a Symmetric distribution. |
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