The random variable X is defined as the weight of a Thanksgiving turkey. Find the proportion of all turkeys that weigh between 17 and just less than 20 pounds (Thus, 17 < X < 20). You can click on the bars of your histogram to help obtain this value. You do not need to copy the highlighted histogram into your answer. Show the values used for the calculation of the proportion as well as your answer. Round your proportion to four decimal places.**Graph Explanation:**The histogram displays the distribution of turkey weights. The x-axis represents the weight in pounds, while the y-axis shows the relative frequency. The graph bars cover a range from approximately 6 to 23 pounds, with a normal distribution curve overlaid.Key statistics indicated:- Mean: 14.995- Standard Deviation: 1.7975The histogram is divided into blue and pink bars. The pink bars highlight the weight range of interest (17 < X < 20). To find the required proportion, sum the relative frequencies of the pink bars and round your result to four decimal places.

Let X be the weight of a Thanksgiving turkey which follows normal with mean 14.995, and standard…

Answered: The random variable X is defined as the…

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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The histogram below gives the length of service of members of the Department of Chemistry at a particular university. The classes, in years of service, are 0-4.9, 5-9.9, etc., and the vertical axis represents the number of faculty. What percent of the department faculty have less than 25 years of service?$ Note: You answer should represent a propotion in the form of percentage.
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Run the descriptive statistics for hrs/week of exercise. Include the mean, median, quartiles, min, max, standard deviation and IQR. First do this for hrs/week of exercise overall. Copy and paste the values below. Then redo this splitting up the data by sex. Copy and paste that below too. What similarities and/or differences do you see? Age Gender Height Arm Length Number Siblings Birth Order Handedness Number Classes Number Credits Hrs. Exercise Athlete at Broome Hrs. TV Award Pulse Number Piercings Facebook Friends Followers on Instagram Tattoo Division Local section 18 f 63 27.5 2 3 r 4 14 1.5 n 3 NP 74 2 82 72 n HS y 4 19 m 74 31.5 4 5 r 4 11 5 n 1.5 O 0 600 700 n STEM y 4 17 f 66 29.2 2 2 l 6 15 5 y 21 NP 64 2 1801 1370 n HS y 4 18 f 66 30 5 5 r 4 12 30 n 15 NP 91 1…
Fill in the missing values. One-Sample T: X Test of mu=91 vs not = 91 Variable: X N: 25 Mean: 92.5805 StDev: ? SE Mean: 0.4673 95% CI: (91.6160, ?) T: 3.38 P: 0.002
Use the values on the number line to find the sampling error. x=4.8 μ=5.61 The sampling error is=
alculate the standard score for each given value. Round your answer to the earest hundredth. 8. μ=57,o=11 a. x = 63 b. x₂ =38 C. x₂ = 58 ). =3.19, s = 0.06 a. x = 3.13 b. x₂=3.22 c. x₁ = 3.00 9. 1123, s = 241 =1284 b. x₂ = 900 C. x₂=1364 d. x =1123 11. u=178.15, o = 49.3 a. x = 73.9 b. C. x₂ =267.3 x = 199.5
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In Exercise, we have provided simple data sets for you to practice the basics of finding measures of variation. For each data set, determine the a.range.b.sample standard deviation. 3, 5, 7
Determine the level of measurement of the variable. a. an officer's rank in the military. (Captain, Major, Lieutenant Colonel, ...) a. weight of rice bought by a customer. b. a student's favorite sport. c. Number on the football player jersey. d. Temperature
In Exercise, we have provided simple data sets for you to practice the basics of finding measures of variation. For each data set, determine the a.range.b.sample standard deviation. 4, 0, 5

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