Box And Whisker Plot Notes And HW - Dcs.k12.oh.us

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Name Period Date7.2 Notes – Box-and-Whisker PlotsI CAN create a box and whisker plotI CAN interpret a box and whisker ---------------------------A boxand whisker plot is a data display that organizes data values into groups.INTERPRETING Box and Whisker Plots - A box and whisker plot separates data into FOURsections The two parts of the box and two whiskers. All four sections contain about the samenumber of data values.The lengths of the sections tell you how spread out the data are.Definitions:Lower Quartile - The of the lower halfUpper Quartile - The MEDIAN of the halfLower Extreme - The data valueUpper Extreme - The greatest valueSteps for creating a box and whisker plot:1. Order your data from least to greatest2. Find the median of your data3. Find the quartiles of your data (the median of the upper and lower half)4. Find the extremes of your data (the least and greatest values)5. Plot the median, quartiles, and extremes below a number line (USE A RULER TO MAKE SURE YOUR NUMBERLINE “TICK MARKS” ARE EVENLY SPACED!!)6. Draw the box and the whiskersWhen a data set has an odd number of values, do NOT include themedian in either half of the data when determining the quartiles.

Example:Create a box and whisker plot using this data: 7, 19, 6, 12, 5, 17, 6, 131. 5664. 12131719Median 7 12 19 /2 9.52. 3. 756679.512131719Lower quartile Upper quartile Lower extreme Upper extreme Create a box and whisker plot using this data: 14, 6, 13, 17, 1, 12, 9, 18. Show all 4 steps andwork neatly below.

Create a box and whisker plot using this data: 77, 99, 112, 85, 117, 68, 63. Show all 4 steps and workneatly below.The box-and-whisker plots below show a class’ test scores for two tests. What conclusions can you make?These are all thedifferent thingsyou can writeabout when itasks you tocompare this typeof data display.-The are the same for both tests.-The median for the second test is than the median for the first test.-The for the first test is the same as the for the second test.-The scores for the are more spread out than the scores for the .-Both range (91 – 62 ) and the interquartilerange (84 – 74 ) of the first test arethan the range (91 – 71 ) and the interquartilesecond test.range (88 – 80 ) of theInner quartile range is

Name Period Date7.2 HW1.plotFor the following data, calculate the desire information. Then, create box-and-whisker19, 27, 19, 24, 21, 20, 23, 29, 25, 26, 33(Hint: Order the numbers )Median:Lower Quartile:Upper Quartile:Lower Extreme:Upper Extreme:Range:Interquartile Range:2. The box-and-whisker plots show the weights of electric handheld power blowers andgasoline handheld power blowers.a) Compare the median, range, and interquartile range for the two types of blowers

Continued from #2 on front.b) About what percent of electric blowers are less than 7.5 pounds?c) About what percent of gasoline blowers are more than 10.5 pounds?d) Which type of blower would you say is the “lighter” blower? Explain.3. Usethe following information: An outlier is a data value whose distancefrom the upper or lower quartile is more than 1.5 times the interquartilerange.a) Make a box-and-whisker plot for the following data (snowfall, in inches, of the topten snowiest cities in the U.S. in a recent year): 100, 129, 105, 97, 112, 103, 156, 110,117, 98b) Determine if there are any outliers in the snowfall data set. Explain how you know.

Explain what the box and whisker plot says. See the last example on your notes if you are stuck. You shouldhave AT LEAST 4 bullet points to say about this.

Create a box and whisker plot using this data: 77, 99, 112, 85, 117, 68, 63. Show all 4 steps and work neatly below. The box-and-whisker plots below show a class’ test scores for two tests. What conclusions can you make? - The _ are the same for both tests. - The median for the sec

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