# Box And Whisker Plot Problems Pdf

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Published: 17.05.2021

For many computations in statistics, it is assumed that your data points that is, the numbers in your list are clustered around some central value; in other words, it is assumed that there is an "average" of some sort. The "box" in the box-and-whisker plot contains, and thereby highlights, the middle portion of these data points. To create a box-and-whisker plot, we start by ordering our data that is, putting the values in numerical order, if they aren't ordered already. Then we find the median of our data. The median divides the data into two halves.

## Box-and-Whisker Plot Worksheets

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More Kindergarten. Word Search Generator. Multiple Choice Generator. Fill-in-the-Blanks Generator. More Generator Tools. Full Website Index. Box plots also known as box and whisker plots are used in statistics and data analysis.

They are used to show distribution of data based on a five number summary minimum, first quartile Q1, median Q2, third quartile Q3, and maximum. Logged in members can use the Super Teacher Worksheets filing cabinet to save their favorite worksheets. Please login to your account or become a member and join our community today to utilize this helpful feature.

We have many middle school math topics, including surface area, inequalities, volume, basic algebra, and more. Log In. Become a Member. Early Literacy. Spelling Lists. Chapter Books. Social Studies. Spring St. Teacher Helpers. Pre-K and Kindergarten. Worksheet Generator. Box and Whisker Plots. Level: Basic. Finding Five Number Summaries Basic. Students are given sets of numbers. They'll need to find the minimum, maximum, median, Q1, and Q3.

This basic level worksheets includes whole numbers View PDF. Filing Cabinet. Quickly access your most used files AND your custom generated worksheets!

## Quartiles, Boxes, and Whiskers

To understand box-and-whisker plots, you have to understand medians and quartiles of a data set. The median is the middle number of a set of data, or the average of the two middle numbers if there are an even number of data points. The median Q 2 divides the data set into two parts, the upper set and the lower set. The lower quartile Q 1 is the median of the lower half, and the upper quartile Q 3 is the median of the upper half. Find Q 1 , Q 2 , and Q 3 for the following data set, and draw a box-and-whisker plot. There are 12 data points. The middle two are 11 and

The numbers of first cousins of each student in an eighth-grade class are shown. A box-and-whisker plot uses a number line to represent the data visually. a. Order.

## Box and Whisker Plots

Probability and Statistics Box and Whisker Plots. In my experience, it should take approximately 30 minutes to complete. First, we will go through what all the bits mean. Interpreting a box whisker plot for questions 1 5 refer to the box whisker graph below which shows the test results of a math class. Order the data.

#### Level: Basic

Box-and-whisker plot worksheets have skills to find the five-number summary, to make plots, to read and interpret the box-and-whisker plots, to find the quartiles, range, inter-quartile range and outliers. Word problems are also included. These printable exercises cater to the learning requirements of students of grade 6 through high school. Grab some of these worksheets for free! Analyze the data sets with single-digit, 2-digit, and 3-digit values, and jot down the five key values: the 1st, 2nd, and 3rd quartiles, and minimum and maximum that constitute the 5-number summary. Level up identifying the upper and lower quartiles, maximum and minimum values, and median, necessary to make box and whisker plots, from data sets involving decimal values.

## Viollette S.

REPLY

Interpreting a Box & Whisker Plot. For questions 1 – 5, refer to the box & whisker graph below which shows the test results of a math class. Test Scores (as %) for.

## Jessica S.

REPLY

Use a box-and-whisker plot to find the median, quartiles, and extremes of a set of data. • Compare and interpret double box-and-whisker plots of real-world data. 1 Here is the original problem once again. Reread it and then create a.

## Tim H.

REPLY

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