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  • Comparing Data Displayed In Box Plots Lesson 11 2 Answer Key

Get Comparing Data Displayed In Box Plots Lesson 11 2 Answer Key

Name Date Class LESSON 112 Comparing Data Displayed in Dot Plots Practice and Problem Solving: A/B Find the values for each dot plot. 1. Range: Median: Mode: Median: Mode: 2. Range: Compare the dot.

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  1. Click the ‘Get Form’ button to obtain the Comparing Data Displayed In Box Plots Lesson 11 2 Answer Key and open it in the online editor.
  2. Begin by entering your name in the designated field at the very top of the form.
  3. Next, indicate the date of completion in the appropriate section.
  4. Fill in the class information in the corresponding area.
  5. For each dot plot, identify the range, median, and mode. Write your answers in the spaces provided under question 1.
  6. Proceed to question 3 and respond to how the ranges of the dot plots compare, ensuring that you provide clear and concise comparisons.
  7. In question 4, document the number of elements present in each dot plot.
  8. For questions 5 and 6, compare the modes and medians of the dot plots respectively, providing details in the designated answer areas.
  9. In question 7, give a description of the distribution of the dots in each plot, ensuring you cover all relevant aspects.
  10. Based on the graph and questions 8 to 10, input the ratio of Pacific States to Central States, the range, and the average number of states in each time zone.
  11. Once all fields are completed, review your entries for accuracy. Finally, save your changes, and choose to download, print, or share the completed form as needed.

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Average: In a box plot, the measure of average used is the median. This is represented by the vertical line inside the box. Comparing the medians of two data sets, we can determine in which data set the values are “on average” higher or lower than in the other, or if there is no difference on average.

Just like histograms, box plots should only be used with continuous or discrete variables. Box plots are similar to histograms in that they both display the distribution of a variable, but box plots make it to more straightforward to identify the actual value of the minimum, Q1, median (Q2), Q3, and maximum.

Step 1: Assess the key characteristics. Examine the center and spread of the distribution. ... Step 2: Look for indicators of nonnormal or unusual data. Skewed data indicate that data may be nonnormal. ... Step 3: Assess and compare groups. If your boxplot has groups, assess and compare the center and spread of groups.

When comparing two box plots, you should make a comment about: The average (the median) – i.e. which is higher/larger on average; The spread or consistency (the interquartile range or IQR) – a greater IQR means that data points are more spread out, and therefore less consistent.

In its simplest form, the boxplot presents five sample statistics - the minimum, the lower quartile, the median, the upper quartile and the maximum - in a visual display.

A box and whisker plot—also called a box plot—displays the five-number summary of a set of data. The five-number summary is the minimum, first quartile, median, third quartile, and maximum. In a box plot, we draw a box from the first quartile to the third quartile. A vertical line goes through the box at the median.

It is used to compare multiple sets of data describing the same, single variable. It uses separate box plots for each data set. It allows comparisons of the median (center), upper and lower extremes, quartiles, interquartile range (IQR), and range between and among multiple data sets.

Guidelines for comparing boxplots Compare the respective medians, to compare location. Compare the interquartile ranges (that is, the box lengths), to compare dispersion. Look at the overall spread as shown by the adjacent values. ... Look for signs of skewness. ... Look for potential outliers.

To compare box side by side box plots: Compare the location of the median to compare the averages of the data. Compare the lengths from whisker to whisker (the range), which is the spread of the data. Compare the lengths of the boxes (the interquartile range), which is the spread of the middle 50% of data.

When you should use a box plot. Box plots are used to show distributions of numeric data values, especially when you want to compare them between multiple groups. They are built to provide high-level information at a glance, offering general information about a group of data's symmetry, skew, variance, and outliers.

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