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MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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A survey asks questions about one's happiness and health. One would think that health plays a role in one's happiness. Use the data in the accompanying table to determine whether healthier people tend to also be happier. Treat level of health as the explanatory variable. E Click the icon to view the data table. Create a conditional distribution for the data. Level of Health Data table Level of Happiness Not too happy Poor Fair Good Excellent Poor Fair Good Excellent Pretty happy Not too happy Pretty happy Very happy 1,376 1,629 9,642 696 732 Very happy 950 3,817 5,185 345 1,372 4,520 5,085 Total (Round to three decimal places as needed.) Print Done
Vineyards Here are summary statistics for the sizes (inacres) of Finger Lakes vineyards:a) Would you describe this distribution as symmetric orskewed? Explain.b) Are there any outliers? Explain.c) Create a boxplot of these data.d) Write a few sentences about the sizes of thevineyards.
The table gives information on majors at a certain college. Sketch an appropriate graph of the distribution, and comment on its important features. Click the icon to view the table of majors information. One type of graph appropriate for showing this distribution is a bar chart. Which of the following bar charts correctly shows the given distribution? ○ A. Porcentage О в. Q 50- 50- 40- 40- 30- 20 30- 20- G 10- 10- 0+ 0+ HSS MS T Major H'SS'MS' T Major A. Pie chart ○ C. 50- Q 40- Percentage 30- 20 10- 0+ HSS MSI Major Which of the following would also be appropriate graphs for showing the given distribution? Select all that apply. ☐ ☐ ☐ ☐ B. Stemplot C. Pareto chart D. Histogram E. Dotplot F. None of the above Which of the following is the best description of the distribution's important features? OA. The mode is Social Science (SS). OB. The mode is Humanities (H). Majors ○ D. 50- Q Percentage 40- 30- 20- 10- 0+ H SS MSI Major Major H. Humanities SS. Social Science Percentage 39 17 MS.…
Students in an experimental psychology class did research on depression as a sign of stress. A test was administered to a sample of 30 students. The scores are given. Complete parts (a) through (c) below. 36 52 44 57 16 12 23 42 25 33 32 49 12 58 42 38 21 38 35 24 39 43 56 24 45 21 35 32 36 12 ..... (a) Find the mean and median of the data The mean is (Round to three decimal places as needed.) The median is (Type an integer or a decimal.) (b) Draw a stem-and-leaf plot for the data using one row per stem. Which stem-and-leaf plot below shows the data? O A. 1 59 O B. 1122456689 213456 3 25 4 22359 5 222346788 OC. 1 2234679 2 222345689 3 1224568 4 1358 5 56 O D. 12226 2113445 3 223556688 21359 3 1224588 4 222345678 4223459 5/22234666 5 2678 5 (c) Describe the shape of the distribution. Which description below best describes the shape of the distribution?
a. Use technology to produce a dotplot and b a histogram of this distribution. Try a few different histograms, with varying subintervals, to find the one that you consider the best summary of the distribution. b. Write a few sentences describing the shape, center, and spread of this distribution.
Consider the data set given below. Data Table x1 x2 x3 y1 50 25 50 y2 30 15 50 C) Construct a conditional distribution by x. x1 x2 x3 y1 ____ ____ _____ y2 ____ ____ _____ total 1 1 1
Make a prize distribution table for a six player game. Prizes are variable but can range from $5 - $200 (Betting options are in $5, $10, $30 & $50 intervals) depending on bets. Each player's prizes are independent from other players. Since the game has a betting system we will need to make categories of winnings. Option for 0/6 winners Option for 1/6 winner Option for 2/6 winners:
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6. A lightbulb will work until failure. Being a cheap Chinese import the lightbulb has a 0.001 chance of failure each time you turn on the lightbulb. We can think of failure when you turn on the lights as a Geometric Distribution A. What is a "success" for this Geometric Distribution? B. Find the probability of "success" or p for this Geometric Distribution. C. Find the probability of "not success" or q
Prior to graduation, a high school class was surveyed about its plans. The table displays the results for white and minority students (the Minority group included African-American, Asian, Hispanic, and Native American students). Complete parts a) through d) a) Find the conditional distributions (percentages) of plans for the white students. (Round to one decimal place as needed.) 4-year college 2-year college Military Employment Other b) Find the conditional distributions (percentages) of plans for the minority students. (Round to one decimal place as needed.) 4-year college 2-year college Military Employment Type here to search O 바 % •Q W Alls 4 # 3 $ 4 5 E R DHE T 6 & 7 H 4-year college 2-year college Military Employment Other 8 J C 1 9 White K White 82°F ch > 24 O O P White 78 36 7 15 14 Minority 26 82255 Minority 12 Minority % Next 4:19 PM 5/1/2022 Pe
(a) Identify the shape of the distribution, and (b) determine the five-number summary. Assume that each number in the five-number summary is an integer. 10 - y - .. O D. The shape of the distribution cannot be determined from the boxplot. b. The five-number summary is | || ||||

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This type of display is called: options: 1. a conditional distribution. 2. a Pareto chart. 3. a two-way table. 4. a simultaneous distribution.