ࡱ> yxz^[ ۗbjbj  >Lpa!\pa!\Ņb n)n)66.9.9.9B9B9B98z9f<B92LbC(E>E>EEr :2<2<2<2<2<2<2$68`2.9r`266>EEJu2$$$6>E^.9E:2$:2$$"P8+E@}N"&2202#ZE9ޛbE9++bE9.9b,$`2`2@2E9n)> 5: CHAPTER 2: Numerical & GRAPHICAL suMmaries of Quantitative Data frequency distributions and HISTOGRAMS A HISTOGRAM is a bar graph displaying quantitative (numerical) data Consecutive bars should be touching. There should not be a gap between consecutive bars. A "gap" should occur only if an interval does not have any data lying in it. Vertical axis can be frequency or can be relative frequency. ExamplE 1: Individual Data Values (ungrouped data) Number of Flowers FrequencyRelative FrequencyCumulative Relative Frequency Plants are being studied in a lab experiment. The number of flowers on a plant, for a sample of 16 plants in this experiment are: 2,5,3,1,2,4,1,2,3,1,1,2,7,4,2,3140.250.25250.31250.5625330.18750.75420.1250.875510.06250.9375710.06251.0 EMBED PBrush  EXAMPLE 2: Birthweights, in grams, for a sample of 400 newborn babies born at a hospital. Data are grouped into intervals Describe the shape of the histogramWeight (grams) Interval Class LimitsClass BoundariesFrequencyRelative FrequencyCumulative Relative Frequency500-999499.5 999.533/400= 0.00750.00751000-1499999.5-1499.533/400= 0.00750.0151500-19991499.5-1999.577/400= 0.01750.03252000-24991999.5-2499.52121/400= 0.05250.0852500-29992499.5-2999.57878/400= 0.19500.283000-34992999.5-3499.5131131/400= 0.32750.60753500-39993499.5-3999.5116116/400= 0.29000.89754000-44993999.5-4499.53737/400= 0.09250.994500-49994499.5-4999.544/400= 0.01001  Note: In this class we will use intervals of equal width, as shown in the table and in the histogram; although unequal intervals can be used in some situations, the statistical work is easier if the intervals have equal width.  CHAPTER 2: DESCRIPTIVE STATISTICS: SOME DEFINITIONS   VOCABULARY Class Limits: Lowest and highest possible data values in an interval. Class Boundaries: Numbers used to separate the classes, but without gaps. Boundaries use one more decimal place than the actual data values and class limits. This prevents data values from falling on a boundary, so no ambiguity exists about where to place a particular data value Class Width: Difference between two consecutive class boundaries Can also calculate as difference between two consecutive lower class limits Class Midpoints: Midpoint of a class = (lower limit + upper limit) / 2 CHAPTER 2: Calculator Instructions for TI-83 and TI-84 Calculators Putting TI-84 calculator into Classic Mode with Stat Wizards Off The TI-83 has only one way to display information on the screen and to do statistical functions. Most newer TI-84 calculator have several ways to do this, but they can also be configured to match the TI-83. In class the instructor will use a TI-84 in classic mode with Stat Wizards turned off to match how the TI-83 works. This will allow students using the TI-83 and those using the TI-84 to use the same keystrokes to match exactly what the instructor demonstrates. Students using a TI-84 can use Classic Mode and turn off the Stat Wizards to match the instructors calculator if they want to be able to do exactly what the instructors calculator shows. TI-84 only: Press MODE key. Arrow cursor to scroll down to next screen. Arrow cursor to CLASSIC and press ENTER. Arrow cursor down and right to highlight Stat Wizards OFF and press ENTER. *Students using a TI-84 can choose to use Mathprint mode and/or turn on Stat Wizards if they prefer but the instructor will usually not demonstrate this in class. Entering data into TI-83, 84 statistics list editor: STAT EDIT Put data into list L1, press ENTER after each data value If you have a frequencies for each value, enter frequencies into list L2, press ENTER after each value 2nd QUIT to exit stat list editor after you have entered data, checked it and corrected errors. HISTOGRAM instructions for the TI-83, 84: Assuming your data has been entered in list L1 2nd STATPLOT 1 Highlight ON ; press ENTER Type: Highlight histogram icon press ENTER Xlist: 2nd L1 ENTER Freq: If there is no frequency list and all data is in one list type 1 ENTER OR If there is a frequency list, enter that list here 2nd L2 ENTER Set the appropriate window and scale for the histogram WINDOW XMin: lower boundary of first interval XMax: upper boundary of last interval Xsc =interval width Example: For intervals 10 to <20, 20 to <30, . . . 60 to <70: Xmin = 9.5 Xmax=69.5 Xscl=10 YMin = 0 Estimate YMax to be large enough to display the tallest bar Select an appropriate value of YScl for the tick marks on the y-axis GRAPH Calculator constructs the histogram TRACE You can use the left and right cursors (arrow keys) to move from bar to bar. The screen indicates the frequency (count, height) for the bar that the cursor is positioned on. Finding One Variable Summary Statistics on your TI-83,84 calculator  If not using a frequency list: Put data into list L1, press ENTER after each data value 2nd QUIT to exit stat list editor after you entered data, checked & corrected errors. STAT CALC .1. for 1 Var Stats 2nd L1 ENTER If data is in a different list than L1, indicate the appropriate listname instead of L1 If using a frequency list: Put data into list L1, frequencies into list L2, press ENTER after each data value 2nd QUIT to exit stat list editor after you have entered data, checked it and corrected errors. STAT CALC .1. for 1 Var Stats 2nd L1 , 2nd L2 ENTER order of lists should be data value list, frequency list CHAPTER 2: Numerical & GRAPHICAL suMmaries of Quantitative Data HISTOGRAMS and distributions EXAMPLE 3: A bank wants to know for how much time its employees help customers. X = amount of time needed to assist a customer. For a random sample of 25 bank customers, the time data, in minutes, is collected. Data were collected to the nearest whole minute and have been sorted into numerical order. 3345677788101215161818212222232525272730 X = Amount of time to assist a customer (minutes)Interval (class limits) Class BoundariesFrequencyRelative Frequency1 to 544/25 = 0. 166 to 1077/25 = 0.2811 to 1522/25 = 0.0816 to 2033/25 = 0.1221 to 2566/25 = 0.2426 to 3033/25 = 0.12 We use class boundaries that state a single number as the boundary between two consecutive intervals in order to avoid confusion when using technology to create a graph. Select class boundaries by using one more decimal place of precision than is used to measure the data. Create a histogram on your calculator. Set an appropriate window on your calculator. It is important to set X values in the window to show the intervals you want to use Use the lowest and highest class boundaries as XMin and Xmax Use the interval width as the Xscl. You may need to guess and adjust the Y values for the window as you may not know the greatest frequency until after you create the graph Select Ymin - = 0 (or slightly negative) Select Ymax slightly larger than greatest frequency Draw a frequency histogram. Draw a relative frequency histogram Label and scale vertical axis using 0, 1, 2, 3, 4, . . . Label and scale vertical axis using 0, 0.05, 0.1, 0.15, 0.2 . . .  The shape of these graphs is ______________________ CHAPTER 2: Graphical Displays of Quantitative Data: Stem and Leaf Plots Each data value is split into a stem and leaf using place value. Each stem shows only once but each data value gets is own leaf. A key indicating the place value representation by the stem and leaf should be shown. EXAMPLE 4: Suppose that a random sample of 18 mathematics classes at a community college showed the following data for the number of students enrolled per class:. Construct a stem and leaf plot. Raw Data:37, 40, 38, 45, 28, 60, 42, 42, 32, 43, 36, 40, 82, 42, 39, 36, 60, 25Sorted Data:25, 28, 32, 36, 36, 37, 38, 39, 40, 40, 42, 42, 42, 43, 45, 60, 60, 82 8 2 EXAMPLE 5: PRACTICE The table shows the number of baseball games won by each American League Major League Baseball Team during the regular season in a recent year. Games WonGames Won (Sorted Data)Construct a stem and leaf plot: Tampa Bay Rays9661New York Yankees9566Boston Redsox8967Toronto Blue Jays8569Baltimore Orioles6680Minnesota Twins9481Chicago White Sox8881Detroit Tigers8185Cleveland Indians6988Kansas City Royals6789Texas Rangers9090Oakland A's8194LA Anaheim Angels8095Seattle Mariners6196 EXAMPLE 6: Read the data from this stem and leaf: Weights of 18 randomly selected packages of meat in a supermarket, in pounds.  1 389999 Leaf Unit = .1 2 00011268 Stem Unit = 1 3 27 1|9 = 1.9 4 5 0 6 2 EXAMPLE 7: Read the data from this stem and leaf: Number of students at each of 18 elementary schools in a city  1 389999 Leaf Unit = 10 2 00011268 Stem Unit = 100 3 27 1|9 = 190 4 5 0 6 2 CHAPTER 2: PERCENTILES & QUARTILES (Measures of Relative Standing) The Pth percentile is the value that divides the data between the lower P% and the upper (100 P)% of the data: P% of data values are less than (or equal to) the Pth percentile (100-P)% of data values are greater than (or equal to) the Pth percentile EXAMPLE 8: Interpreting Quartiles and Percentiles A class of 20 students had a quiz in the sixth week of class. Their quiz grades were: 2581012121214141415151717171820202020 a. The 40th percentile is a quiz grade of 14. 40% of students had quiz grades of 14 or less. 60% of students had quiz grades of 14 or more  2581012121214141415151717171820202020 P40 = 14 b. The 20th percentile is a quiz grade of 11. Write a sentence that interprets (explains) what this means in the context of the quiz grade data.  "Special" Percentiles: First Quartile Q1 Median (Med) Third Quartile Q3 Your calculator can find these special percentiles using 1-variable statistics c. The third quartile is 17.5. Write a sentence that interprets the third quartile in the context of this problem.  EXAMPLE 9: INTERQUARTILE RANGE (IQR) : difference between third and first quartiles. The IQR measures the spread of the middle 50% of the data : IQR = Q3 Q1 Find the Interquartile Range Q1 = ______ Q3 = ______ IQR = __________________ The lowest 25% of data values for the quiz grades are less than or equal to (at most) ___________ The middle ________% of the data values for the quiz grades are located between _________and __________. The IQR tells us that the spread of the middle 50% of the data is __________________ The highest 25% of data values for the quiz grades are greater than or equal to (at least) ___________ CHAPTER 2: Estimating Percentiles From Cumulative Relative Frequency (using the method from Collaborative Statistics, B. Illowsky & S. Dean, www.cnx.org) EXAMPLE 10: Quiz Grades: 2 5 8 10 12 12 12 14 14 14 15 15 17 17 17 18 20 20 20 20 X =Quiz GradeFrequencyRelative FrequencyCumulative Relative Frequency211/20 =0.05 0.05510.05 0.10810.05 0.151010.05 0.201233/20 = 0.15 0.351430.15 0.501522/20 =0.10 0.601730.15 0.751810.05 0.802044/20 = .20 1.00 Sort data into ascending order and complete the cumulative relative frequency table. Do NOT group the data into intervals. Each data value is on its own line in the table. Procedure to estimate pth percentile using the cumulative relative frequency column. Look down the cumulative relative frequency table to look for the decismal value of p. IF YOu pass beyond the DECIMAL value of p: then pth percentile is the data value (x) column at the first line in the table BEYOND the value of p Example: Find the 40th percentile: Look down the cumulative relative frequency column for 0.40. You dont find 0.40, but pass it between 0.35 and 0.50 The 40th percentile is the data (x) value for the line at which you first pass 0.40. The 40th percentile is 14 If you find the exact DECIMAL value of p: then pth percentile is the average of the data (x) values in that line and the next line down of the table Example: Find the 20th percentile: Look down the cumulative relative frequency column for 0.20 You find 0.20, on the line where x = 10. The 20th percentile is the average of the data (x) values on that line (10) and on the line below it (12) The 20th percentile is (10+12)/2=11 Technical Note 1: Why do we do it this way? This method finds the median correctly, for even or odd numbers of data values. Then we use the same method for all other percentiles. The median is 14.5 because there are an even number of data values: median is average of the two middle values: 14 and 15. Use the table to find the 50th percentile: we see 0.50 exactly in the table; the procedure tells us to average the x value, 14, and the next x value, 15. This correctly gives 14.5 as the 50th percentile. If you did not average, but used the x value for the line showing 0.50, you would incorrectly use 14 as median. Technical Note 2: Well use the method above to find percentiles in our Math 10 class. There are other methods that are also sometimes used to find percentiles. Some books use a positional formula (p/100)(n+1). Different statistical software programs or calculators sometimes use slightly different methods and may obtain slightly different answers for a given percentile for the same data. CHAPTER 2: MORE PRACTICE WITH Percentiles Some material in this practice is contained in Introductory Statistics from Open Stax (Illowsky/Dean) available for download for free at  HYPERLINK "https://openstax.org/details/introductory-statistics" https://openstax.org/details/introductory-statistics Guidelines: How to write interpretations of percentiles: For the pth percentile that has value x, the interpretation is: P% of the data values are less than or equal to x (100-P)% of the data values are greater than or equal to x In these sentences you must use the context of the story in the problem instead of saying the words data values Read Section 2.3 and do practice problems in the textbook Introductory Statistics at OpenStax; read guidelines in textbook for how to write the interpretations of percentiles. EXAMPLE 11: PRACTICE: DO AT HOME IF NOT DONE IN CLASS a. http://www.bls.gov/oes/current/oes353031.htm A survey about workers earnings showed that the 90th percentile of hourly earnings (including tips) for waiters and waitresses is $15.35 and the first quartile is $8.38. Write the sentence that interprets the 90th percentile in the context of this problem. Write the sentence that interprets the first quartile in the context of this problem. b. Mina is waiting in line at the Department of Motor Vehicles (DMV). Her wait time of 32 minutes is the 85th percentile of wait times. Is that good or bad? ____________ Write the sentence that interprets the 85th percentile in the context of this problem. c. PRACTICE Here are wait times in minutes for a sample of 50 people waiting in line at the DMV. Find the 30th percentile and the 60th percentile; briefly explain how you found each. X = Wait Time at DMVFrequency Relative FrequencyCumulative Relative Frequency124152186203245257276305326384452 CHAPTER 2: GRAPHICAL REPRESENTATION OF DATA: BOXPLOTS EXAMPLE 12 : Creating Box Plots using the 5 number summary from 1Var Stats A class of 20 students had the following grades on a quiz during the 6th week of class 2581012121214141415151717171820202020Find the 5 number summary and draw a boxplot for the quiz grade data. The box identifies the IQR. The lines (whiskers) extend to the minimum and maximum values. Mark the median inside the box.  The box shows where the middle 50% of the data values are located The IQR is represented by the length of the box. The left WHISKER shows where the lowest 25% of the data values are located The right WHISKER shows where the highest 25% of the data values are located Boxplots are easy to do by hand once you have found the 5 number summary. If you want to learn how to create a boxplot on your calculator, refer to the technology section in the appendix of the textbook or to the online calculator handout instructions for your model of calculator. EXAMPLE 13: Find the 5 number summary and draw the boxplot XFrequency34052561173102 EXAMPLE 14: Explain what is "strange" about each boxplot and what it means. Data Set AData Set B 0 1 2 3 4 5 6 7 8 CHAPTER 2: INTERPRETING DATA BY USING BOXPLOTS Using BOXPLOTS to compare two data sets We can compare which data set has higher or lower data values by comparing the location of the parts of the boxplot. We can compare spread by looking at the lengths of the whiskers compared to each other and as compared to the length of the box. EXAMPLE 15: Interpreting Box Plots The boxplots represent data for the amount a customer paid for his food and drink for random samples of customers in the last month at each of two restaurants  0 4 8 12 16 20 24 28 32 36 Find these values by reading the boxplot. Sams: Min _______ Q1 _______ Median _______ Q3 _______ Max _______ IQR________ Freds: Min _______ Q1 _______ Median _______ Q3 _______ Max _______ IQR________ Use the boxplots to compare the distributions of the data for the two restaurants. Look at the statistics for the center, quartiles, and extreme values, and the spread of the data. Discuss differences and/or similarities you see regarding the location of the data, the spread of the data, the shape of the data, and the existence of outliers.  EXAMPLE 16: Outliers and Boxplots: Graphical View; using quiz grade data from example 12. 2581012121214141415151717171820202020Outliers are data values that are unusually far away from the rest of the data.    The IQR is the length of the box; it measures the spread of the middle 50% of the data. A data value is considered to be far enough away from the rest of the data to be an outlier if the distance between the data value and the closest end of the box is longer than 1 times the length of the box The line from the box to the lowest data value is longer than 1 times the length of the box. This indicates that there are data values at the low end of the data that are far away from the rest of the data. There are outliers at the low end of the data The line from the box to the highest data value is shorter than 1 times the length of the box. This shows that there are not any outliers at the high end of the data. CHAPTER 2: IDENTIFYING OUTLIERS USING QUARTILES & IQR Outliers are data values that are unusually far away from the rest of the data. We use values called "fences" as to decide if a data value is close to or far from the rest of the data. Any data values that are not between the fences (inclusive) are considered outliers. Lower Fence: Q1 1.5*IQR Upper Fence: Q3 + 1.5*IQR Outliers should be examined to determine if there is a problem (perhaps an error) in the data. Each situation involves individual judgment depending on the situation. If the outlier is due to an error that can not be corrected, or has properties that show it should not be part of the data set, it can be removed from the data. If the outlier is due to an error that can be corrected, the corrected data value should remain in the data. If the outlier is a valid data value for that data set, the outlier should be kept in the data set. EXAMPLE 17: CALCULATING THE FENCES ; IDENTIFYING OUTLIERS For a quiz, exam, or graded work, you must know be able to show your work doing the calculations to find the fences and explain your conclusion. For the quiz grade data, find the lower and upper fences and identify any outliers. 2581012121214141415151717171820202020 IQR = Lower Fence: Q1 1.5(IQR) = Upper Fence: Q3 + 1.5(IQR) = Are there any outliers in the data? Justify your answer using the appropriate numerical test.  EXAMPLE 18: OPTIONAL PRACTICE: CALCULATING FENCES & IDENTIFYING OUTLIERS The data show the lowest listed ticket prices in the San Jose Mercury News for 15 Bay Area concerts during one randomly selected week during a recent summer. $33$35$35$35$35$38$40$44$45$45$45$48$54$75$89Calculate the fences and identify all outliers. Clearly state your conclusion and show your work to justify it.  Technical Note: In Math 10, we will find outliers by finding the fences using Q1, Q3 and IQR as above This method is usually considered appropriate for data sets of all shapes. There are many statistical methods of indentifying outliers or unusual values. Different methods may be used depending on the particular situation and sometimes produce different results. A statistics professor at UCLA wrote a 400+ page book about different methods of finding outliers! CHAPTER 2: MEASURES OF CENTRAL TENDENCY (CENTER)  Mean = Average = sum of all data values Symbols: number of data values Median = Middle Value (if odd number of values) OR Average of 2 middle values (if even number of values) Mode = most frequent value If data are not skew, the mean (average) is usually the most appropriate measure of center of the data. If data are skew, the median is usually the most appropriate measure of center of the data. EXAMPLE 19: The data show the lowest listed ticket prices in the San Jose Mercury News for 15 major Bay Area concerts during one randomly selected week during a recent summer. Consider this to be a sample of all concerts for that summer. 353545544533354038487589354544 Ticket Price Data Sorted into Order 333535353538404445454548547589 Find the mean Find the median Find the mode Draw a dotplot of the data:  30405060708090 Which value should be used as the most appropriate measure of the center of this data? The ___________ is the most appropriate measure of center because_____________________________ EXAMPLE 20: Dawns Diner has 10 employees who all worked on Friday last week. The data show the number of hours that each employee at Dawns Diner worked on Friday last week.. Data sorted into order 3 4.5 5 5 5 7 7 7.5 8 9 hours Find the mean Find the median Find the mode:____________________ Which value should be used as the most appropriate measure of the center of this data? The ___________ is the most appropriate measure of center because_____________________________  ( ( ( ( ( ( ( ( ( (3456789CHAPTER 2: Measures of Variation (Spread) EXAMPLE 21: Ages of students from two classes Random sample of 6 students from each classAge DataMeanRangeStandard DeviationSample from Class 118192226273224145.33Sample from Class 218232324243224144.52 Range = Maximum Value Minimum Value = ______ (_____ =_____ DOTPLOT: Sample from Class 1 ... ...1718192021222324252627282930313233 DOTPLOT: Sample from Class 2 .  ::.1718192021222324252627282930313233 Based on the dotplots, does one sample appear to have more variation than the other sample?___________ The Standard Deviation measures variation (spread) in the data by finding the distances (deviations) between each data value and the mean (average). Sample from Class 1:Sample from Class 2: OPTIONAL PRACTICEx EMBED Equation.3  EMBED Equation.3  EMBED Equation.3 x EMBED Equation.3  EMBED Equation.3  EMBED Equation.3 182419242224262427243224 EMBED Equation.3   EMBED Equation.3  Sample Variance: S2 =  EMBED Equation.3  = Sample Variance: S2 =  EMBED Equation.3  = Sample Standard Deviation: S= EMBED Equation.3  = Sample Standard Deviation: S= EMBED Equation.3  =  We will use the calculator or other technology to find the standard deviation. If you need more practice to understand what the standard deviation represents, you can practice by finding the standard deviation for sample 2 at home. CHAPTER 2: USinG Measures of Variation (Spread) Use Standard Deviation as the most appropriate measure of variation SAMPLE STANDARD DEVIATION S= EMBED Equation.3  n individuals in sample with mean EMBED Equation.3 POPULATION STANDARD DEVIATION  EMBED Equation.3  N individuals in population with mean (If using sample data, use Sx If using population data, use (x from your calculators 1VarStatsfrom your calculators 1VarStats EXAMPLE 22: A class of 20 students has a quiz every week. All students in the class took the quizzes. For the sixth week quiz, the grades are For the seventh week quiz, the grades are 25810121212141414188121313131414141515171717182020202014141515171718181820 xFrequencyxFrequency2111518281121101133123145143152152172173183181201204 a. Use your calculator one variable statistics to find the mean, median and standard deviation for each quiz. Which symbol is appropriate to use for the mean in this example:  EMBED Equation.3  or ? Why? Which standard deviation is appropriate to use in this example: s or (? Why? 6th week quiz: Mean ___ = ______ Standard Deviation ____ = _______ Variance ____ = ______ 7th week quiz: Mean ___ = ______ Standard Deviation ____ = _______ Variance ____ = ______ b. Which week's quiz exhibits more variation in the quiz grades? Justify your answer numerically. c. Which week's quiz exhibits more consistency in the quiz grades? Justify your answer numerically CHAPTER 2: Z-SCORES (Measures of Relative Standing) The "z-score" tells us how many standard deviations a data value is above or below the mean. The "z-score" measures how far away a data value is from the mean, measured in units of standard deviations It describes the location of a data value as "how many standard deviations above or below the mean"   EMBED Equation.3  EXAMPLE 24: In the 6th week of class, the 20 students had the quiz grades below. Anya's quiz grade was 18. 2581012121214141415151717171820202020 =14.1( =  EMBED Equation.3   EMBED Equation.3  Anya's quiz grade was 3.9 points above average but it was 0.8 standard deviations above average. Interpretation of Anya's z-score for the quiz: Anya's quiz grade of 18 points is 0. 8 standard deviations above the average quiz grade of 14.1 EXAMPLE 25: In the 8th week of class, the 20 students had the exam grades below: Anya's exam grade was 90 44525659626570717274747577798485909194100( = 73.7( = 14.25 Find and interpret Anya's z-score for the exam: Did Anya perform better on the quiz or the exam when compared to the other students in her class? Use the z-scores to explain and justify your answer. EXAMPLE 26: In the same class as Anya, Beth's quiz grade was 12 points and her exam grade was 62 points. Find and interpret Beths z-score for the quiz. Did Beth perform better on the quiz or the exam when compared to the other students in her class? Use the z-scores to explain and justify your answer. GUIDELINE: Writing a sentence interpreting a z-score in the context of the given data: The (description of variable) of (data value) is |z-score| standard deviations (above or below) the average of (value of the mean) CHAPTER 2: Z-Scores Continued EXAMPLE 27: Z-scores for quiz grades on week 6 quiz for 4 students in the class: StudentAnyaBethCarlosDanZ-score( 0.84 1.21  Based on the Z-scores, arrange the students quiz grades in order. Which is best? Which is worst? _______________ _______________ _______________ _______________ EXAMPLE 28: Working Backwards from Z-score to Data Value  EMBED Equation.3  can be solved for "x=": A data value can be expressed as x = mean + (z-score)(standard deviation) =  EMBED Equation.3 + z s or ( + z ( For the week 6 quiz, ( = 14.1 and ( = 4.89. Find the quiz scores for Carlos and Dan: Carlos: z = ( 0.84 x = ____________________________________________________ Dan: z = 1.21 x =____________________________________________________ Are high or low z-scores good or bad? It depends on the context of the problem. Read the problem carefully. Think about the context and the meaning of the numbers for that problem.  EXAMPLE 29: The air at an industrial site is tested for a sample of 30 days to measure the level of two pollutants: A and B. (A and B are measured in different units, have different "safe" levels, and different effects on public health, so are not directly comparable.) Suppose that for today's pollution readings: The level of pollutant A is 0.5 standard deviations below its average level: z = ______ The level of pollutant B is 0.8 standard deviations below its average level: z = ______ a. Compare today's pollution levels for A and B to the average readings for the 30 day sample at this site. Which of today's pollutant levels would be considered better for this site? Explain. Today the level for pollutant _____ is better because b Practice: Working Backwards from Z-score to Data Value: Suppose that the sample averages and standard deviations are given below. Find the actual levels for pollutants A and B Pollutant A:  EMBED Equation.3  = 47 parts per billion, s = 4 Pollutant B:  EMBED Equation.3  = 10 micrograms per m3, s = 1.5 (Note: Data underlying this example: http://www.epa.gov/air/criteria.html The National Ambient Air Quality Standards , specify average "safe levels" that must be maintained in order to protect public health for various pollutants: A: Nitrogen Dioxide NO2 : 53 parts per billion ; B: Particulate Matter PM2.5: 15 micrograms per m3.) CHAPTER 2: EMPIRICAL RULE for Mound Shaped Symmetric (Bell Shaped) Data If the data are mound shaped and symmetric (bell shaped), then most of the data lie within two standard deviations away from the mean. Almost all the data lies within three standard deviations from the mean. 68% of the data is within ( 1 standard deviations of the mean95% of the data is within ( 2 standard deviations of the mean99% of the data is within ( 3 standard deviations of the mean This provides another method for identifying unusual data values IF the data is known to be mound shaped and symmetric. Finding values further than 2 or 3 standard deviations from the mean is appropriate for data that is mound shaped and symmetric but may not be appropriate for skewed data. We will continue to use the outlier test we learned earlier using the fences because it is appropriate for data distributions of all shapes, including but not limited to skewed data. EXAMPLE 30: A food processing plant fills cereal into boxes that are labeled to contain 20 ounces of cereal. The distribution of the amount of cereal per box is mound shaped and symmetric. A machine fills boxes with an average of 20.6 ounces of cereal and a standard deviation is 0.2 ounces. For quality assurance, the food processing plant manager needs to monitor how much cereal the boxes actually contain. a. 95% of the boxes contain between ______ and ______ ounces of cereal. b. Approximately what percent of the boxes are filled with between 20.4 ounces and 20.8 ounces of cereal? c. What values are 3 standard deviations below and above average? Approximately what percent of cereal boxes would have an amount of cereal that is further than 3 standard deviations away from the average amount of cereal? Why might the manager be concerned if there are boxes of cereal with weigh less than 3 standard deviations below average or more than 3 standard deviations above average?     Page  PAGE \* MERGEFORMAT 17 This work is licensed under a  HYPERLINK "https://creativecommons.org/licenses/by-sa/4.0/" Creative Commons Attribution-ShareAlike 4.0 International License. Descriptive Statistics Notes, by Roberta Bloom De Anza College. Some material is derived from Introductory Statistics from Open Stax (Illowsky/Dean) available for download for free at  HYPERLINK "http://cnx.org/content 11562/latest/" http://cnx.org/content 11562/latest/ or  HYPERLINK "https://openstax.org/details/introductory-statistics" https://openstax.org/details/introductory-statistics STATWIZARD List: L1 FreqList: Calculate STATWIZARD List: L1 FreqList: L2 Calculate What is the weight of the smallest package?______ What is the weight of the largest package? ______ How many packages weigh at least 2 but less than 4 pounds? _____ How many packages weigh at least 4 but less than 5 pounds? _____ How many packages weigh at least 5 pounds? ______ How many students in the smallest school? ______ How many students in the largest school? ______ Read back several data values from the stem and leaf plot. Do you notice anything interesting about the data? Do you think that these numbers could represent the actual raw data or might they have been altered in some way? 0 2 4 6 8 10 12 14 16 18 20 Sams Seafood Bar & Grill Freds Fish Fry 0 2 4 6 8 10 12 14 16 18 20 Sample Mean:  EMBED Equation.3   EMBED Equation.3  In our textbook this is sometimes noted as #of STDEVs Use above if z score > 0 below if z score < 0 Write absolute value of z (drop the sign) Positive z-scores correspond to numbers that are larger than the average. Higher than average is good for exam scores and salaries Higher than average is bad for airline ticket costs or waiting time for a bus to arrive. High z scores are good for race speeds (fast) but bad for race times (slow). Negative z-scores correspond to numbers that are smaller than the average. Lower than average is bad for exam scores and salaries. Lower than average is good for airline ticket costs or waiting time for a bus to arrive. 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