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Answered: The tine to foilure of a component in…

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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please answer numbers 4,5,6 and 7
AVC Heign Problem: You neight perčent. have the fo nowing data along Oeal rre ces AVC with their Heignts %acurrences 64"| 71 83" 4% 50% 145%. 1% a) use this table to graph a height the auerage de nbatioh and Profile and The average 6) someone else only has the height of an Jce3" to trey 57" Use this Ualues two informecl this the age ge. auerage a) ind get au era How dloen compare to Also yony results this unin formed an average Scrib
8- What will be the shape of a curve if the data is normally distributed? a. The abnormal curve b. All c. The Normal Curve. d. Asymmetrical distributi
If the mean of five observations is 8 and their deviations about their mean :are Then the value of the .4,0,5-,3,2- =second observation is 3 O 6 O 11 O
Tall Dutch Men: Part A Use a z-table such as https://www.math.arizona.edu/~rsims/ma464/standardnormaltable.pdf or an online calculator such as http://onlinestatbook.com/2/calculators/normal_dist.html to answer the following question: Dutch men are famously perceived as being tall. In a 2014 survey it was found that the mean adult male height in the Netherlands was 182.5 cm with a standard deviation of 7.4 cm and that the heights followed a normal distribution. What proportion of the population of adult males in the Netherlands would be between the heights of 178.8 cm and 186.2 cm? Express your answer as a percentage rounded off to 1 decimal place. Tall Dutch Men: Part B Which of the following normal distribution curves would best represent the probability calculated in the previous question? normal distribution a normal distribution b normal distribution c normal distribution d normal distribution e normal distribution f…
Make sure to add hypothesis as well as graph
M means median
-s.google.com/forms/d/e/1FAIpQLSf28u4v7YznJdRBMPqOSI2SG16DZBXzSPK4U8YzYFrglY100A/viewform?hr_submission-ChklzeLCiagREhAlqs-tpJsPEgcin-zyiYMI Q25 The average monthly temperature, T, in degrees Celsius, for any month, t, for the town of Gander, NF, is modelled by the function below where t = 0, the month is January. What is the maximum monthly temperature? T (t) = 19.1 sin(1-4) +7.5 O Option 1 30°C 15°C O Option 2 26.6°C 17.7°C
The position of a point A is defined from a point of observa- tion O by distance OA = D, and the angular deviation from a reference line OB. The mean error in estimating the distance is 100k per cent of the distance; the mean error in estimating the angular deviation is & radians. The error made in representing the point A on a chart obeys a normal tircular distribution with mean deviation r; the error in the position of the point O also obeys a normal circular distribution law with mean deviation R. Find the compound distribu- tion characterizing the error in position resulting from the representation of point A on the chart. How will the probability that point A lies in a rectangle of size 100 x 100 sq. m. change if D decreases from 20 to 10 km. (r = 20 m., R 40 m., & = 0.003, k 0.005) ? =
/
Question 4The researcher wishes to use graphical descriptive methods to present summaries of the data on each of the two variables: hours worked per week and yearly income, as stored in file HOURSWORKED.jpga) The number of observations (n) is 65 individuals. The researcher suggests using 7 class intervals to construct a histogram for each variable. Explain how the researcher would have decided on the number of class intervals (K) as 7. b) The researcher suggests using class intervals as 10 < X ≤ 15, 15 < X ≤ 20, …, 40 < X ≤ 45 for the hours per week variable and class intervals 40 < X ≤ 45, 45 < X ≤ 50, ..., 70 < X ≤ 75 for the yearly income variable. Explain how the researcher would have decided the width of the above class intervals (or class width). c) Draw and display a histogram for each of the two variables using appropriate BIN values from part (b) and comment on the shape of the two distributions.
May I know the examples of interval and ratio

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The tine to foilure of a component in on electronic device hos on espon entid" dislribution uith omoon Calculote the median time to failure. of s.shore