The inhabitants of a city develop skin cancer at an approximate rate A. For thosepeople who have developed skin cancer, some proportion p E (0, 1) will die from thedisease.Assume a simple model such that n, the number of people who develop skin cancer, isdistributed Poisson(A). Let X denote the people who die from skin cancer in this city.Then, assuming that every cancer patient is independent of the others, and that theproportion p is constant:n ~ Poisson(X)X\n - Binomial(n, p)Question 5:What is the distribution of n X?n – X|X~ BinomialX(1-p)1- pWe do not have enough information to answer this question.n|XPoisson(Xp)On - X|X ~ Poisson(A(1 – p)1for n > xn|X ~ fn|x (n|x) =n!1- Di-oi!0.w.

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Answered: Question 5: What is the distribution of…

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 frequency distribution shown here illustrates the number of medical tests conducted on 37 randomly selected emergency patients. Number of tests performed Number of patients 12 1 2 2 3 5 4 or more 9 Send data to Excel If a patient is selected at random, find the probability for the following. Enter your answers as fractions or as decimals rounded to 3 decimal places. Part: 0/ 3 Part 1 of 3 P(patient has had exactly 2 tests done)
Find the are below 13 for a N(15,5) distribution
Luz has noticed the probability distribution for X = number of cars in line to use the drive-thru ATM when she visits her bank is shown below. X 0 1 2 3 4 P(X) 0.10 0.10 0.40 0.30 0.10 What is the probability mean number of cars in line for the drive-thru ATM when Luz visits her bank?
The lengths of your statistics class has a continuous uniform distribution between 46 minutes and 58 minutes. Let X be the length of a class in minutes. If one section is randomly selected, answer the following questions What is the distribution of X? What is the probability that the class is at most 55 minutes long? What is the probability that the class is less than 51 minutes or more than 56 minutes long?
in "a" the blank is "z" and "t" distribution
NEED HELP WITH: E,F,G
A researcher wanted to determine whether certain accidents were uniformly distributed over the days of the week. The data show the day of the week for n = 296 randomly selected accidents. Is there reason to believe that the accident occu with equal frequency with respect to the day of the week at the a = 0.05 level of significance? E Click the icon to view the table. Distribution of accidents Day of the Week Frequency Sunday Monday Tuesday Wednesday Thursday Friday Saturday o 39 37 31 40 39 51 59 Print Done Compute the expected counts for day of the week Day of the Week Observed Count Sunday Expected Count 39 Monday 37 Tuesday 31 Wednesday 40 Thursday 39 Friday 51 Saturday 59 (Round to two decimal places as needed.) ?) Question Viewer Enter your answer in the edit fields and then click Check Answer. Check Answer Clear All parts 3 remaining MacBook Air DD 12 80 888 F9 10 F7 FS F4 esc F2 F3 F1 & 2$ % de %3D @ # 7 8 1 3 4 Y Q W E R tab J K S D ns lock く .. .- つエ

The value of P if the mean of the following distribution is 12 I: 18 5 7 P 11 13 j: 6 8 15 9 8 4 is O 70 O 62 O 23 O 41 O 34
The following data are given to you to find out whether the distribution is platykurtic: N- 100, Eα-15, Σα)= 97, Σα-33, Σα-253 and common factor (9) -3.
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There are 20 different pairs of shoes. Pick at random 10 shoes. Let X be the number of paired shoes, M be the number of shoes that are left-foot, N be the number of shoes that are right-foot. (a) Find the distribution of X. Show your problem-solving process (not just the final answer) with a few sentences of explanation and give the formula (b) Let Y = M – N. Give all possible values of Y. Find the distribution of Y. Show your problem-solving process (not just the final answer) with a few sentences of explanation and give the formula. (c) let Z = |Y|, compute E(X), Var(X), E(Z) and Var(Z). Show your problem-solving process (not just the answer), keep 2 decimal places for E(X) and E(Z), and use the approximate values for the calculations of Var(X) and Var(Z).

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Question 5: What is the distribution of n X?