Chapter 9 9.2: Stem and Leaf Plots Objective… Part A: Represent Data in a Stem and Leaf Plot Why make a stem and leaf plot? Key reminders! • Display data in a stem and leaf plot 1) The data below show the test scores for one student during a semester. Display the data in a stem and leaf plot. 2) The data show the math quiz scores for 15 students. Display the data in a stem and leaf plot. Part B: Make Conclusions and Solve Problems Involving Stem and Leaf Plots Chapter 9 9.2: Stem and Leaf Plots What do stem and leaf plots allow you to see? Key Words! Find the median, mode, and range, and make inferences from a stem and leaf plot 1) The data below show the sizes of classes at a school. • a. Display data in a stem and leaf plot. b. How many classes are in the school? ______________ c. What is the range of the class sizes? ______________ d. What is the most common class size? ______________ e. What is the median class size? ______________ f. Find the mean class size. ______________ Chapter 9 9.2: Stem and Leaf Plots 2) The data below shows the attendance, in number of days, for some students during the first month of school. a. Display the data in a stem and leaf plot. b. How many students are represented by that data? _________ c. What is the most common attendance? _________ d. What is the mean attendance? _________ e. What is the median attendance? _________ Find the median and mean and make inferences from a double stem and leaf plot 1) The stem and leaf plot shows the weights, in pounds, of players on two football teams. • b. What is the median weight for each team? c. What is the mean wright of each team? a. How many players are there on each team? d. On average, which team has heavier players? Chapter 9 9.2: Stem and Leaf Plots 2) The stem and leaf plot shows the heights, in inches, of the players on two football teams. a. How many players are on each team? c. What is the mean height for each team? b. What is the median height for each team? d. On average, which team has taller players? Compare the median and mean and make inferences from a stem and leaf plot with outliers 1) The stem and leaf shows the lengths, in centimeters, of some salmon caught during a fishing trip. • b. Find the mean length of the salmon. c. Compare the median and mean. What can you infer? d. What is the range of the data? a. f. Find the median length of the salmon. e. List the outliers: Explain how the outliers affect the range of the data. How do these outliers affect the mean of the data? Chapter 9 9.2: Stem and Leaf Plots 2) The weights, in pounds, of some newborn babies at a hospital are shown in the steam and leaf plot. a. Find the median weight. b. Find the mean weight. c. Compare the median and mean. Explain the differences. d. What is the range of the data? e. List the outlier: f. Explain how the outlier affects the range of the data. g. How does the outlier affect the mean of the data?
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