Data are distributed according to a probability density function f(x) = x. What is the probability density with random variable valuex₁ = 1.3147?What is the probability density with given random variable value?f(x₁)=| 1Do not leave any fields blank. If you don't know the answer, insert 1 for example.Insert only 3 most significant digits of your answer without rounding.Constant Value Unit11.7320I minImaxQuantityrandom variableSymbolxrandom variable valuesmallest data valuehighest data valueImaxprobability density functionf(x)probability density with given random variable value f(x₁)x1I minUnitInput instructionXx_1x_minx_maxffx1

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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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Please no written by hand solution and no img 1 Given the probability density function f(x) over the interval [3, 6], find the expected value, 3 the mean, the variance and the standard deviation. Expected value: Mean: Variance: Standard Deviation: =
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Explain joint probability density function of the continuous random variables X and Y.
The table shows the results of a restaurant survey. Find the probability P(Y'|D'). TTT Service Great Service Good Service Okay (B) Service Poor Meal Total (A) (C) (D) Lunch (X) Dinner (Y) 24 15 22 14 75 29 44 48 25 146 Total 53 59 70 39 221 ... P(Y'ID') = (Simplify your answer. Type an integer or a simplified fraction.)
you should calculate the required probabilities using tables A model for normal human body temperature, X, when measured orally in F, is that it is normally distributed, X N(98.2, 0.5184). According to the model that you just derived for W, what proportion of people have a normal body temperature of between 36 °C and 36.8 C? ()
you should calculate the required probabilities using tables A model for normal human body temperature, X, when measured orally in F, is that it is normally distributed, X N(98.2, 0.5184). According to the model, what proportion of people have a normal body temperature of 99 F or more? (0) (i) Find the normal body temperature such that, according to the model, only 10% of people have a lower normal body temperature. (ii) Let W denote normal human body temperature, when measured orally in C. Given that W =59 (X-32) and X N(98.2, 0.5184), what is the distribution of W?
Let n: sample size p: population proportion p^ : sample proportion. For help on calculating probabilities, check In this problem we want to check for normality. In other words, check to see if the "Central Limit Theorem" (CLT) holds, then calculate for the probability. n=147 p=13% a) Since n⋅p= ["", "", "", ""] ≥10 and n(1−p) = ["", "", "", ""] ≥10 , the CLT holds for the sample proportion p^. b) p^~ Normal (μp^ = ["", "", "", ""] , σp^ = ["", "", "", ""] ) c) P(p^<0.11) = ["", "", "", ""] A Pew Research report indicated that 88% of 18-27 years of age own a smartphone. A random sample of 120 people aged 18-27 is drawn. By the CLT, p^ the sample proportion of 18-27 year old that own smartphones is normally distributed (since it satisfies the two conditions of: n⋅p≥10andn⋅(1−p)≥10 Now answer the following questions: a) The μp^= ["", "", "", ""] and σp^= ["", "", "", ""] . b) P(0.82<p^<0.90) = ["", "", "",…
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Please show all work when answering this question. This is an ungraded question that is used for review so please help. This question refers to probability

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